Abstract
Biocatalysis is one of the oldest fields that has been used in industrial applications, with one of the earliest purposeful examples being the mass production of acetic acid from an immobilized Acinetobacter strain in the year 1815. Efficiency, specificity, reduced reaction times, lower overall costs, and environmental friendliness are some advantages biocatalysis has over conventional chemical synthesis, which has made biocatalysis increasingly used in industry. We highlight three necessary fields that are fundamental to advancing industrial biocatalysis, including biocatalyst engineering, solvent engineering, and mechanistic engineering. However, the fundamental mechanism of enzyme function is often overlooked or given less attention, which can limit the engineering process. In this review, we describe how mechanistic enzymology benefits industrial biocatalysis by elucidating key fundamental principles, including the kcat and kcat/Km parameters. Mechanistic enzymology presents a unique field that provides in-depth insights into the molecular mechanisms of enzyme activity and includes areas such as reaction kinetics, catalytic mechanisms, structural analysis, substrate specificity, and protein dynamics. In line with the objective of protein engineering to optimize enzyme activity, we summarize a range of strategies reported in the literature aimed at improving the product release rate, the chemical step of catalysis, and the overall catalytic efficiency of enzymes. Further into this review, we delineate kinetic solvent viscosity effects (KSVEs) as a very efficient, cost-effective, and easy-to-perform method to probe different aspects of enzyme reaction mechanisms, including diffusion-dependent kinetic steps and rate-limiting steps. KSVEs are cost-effective because simple kinetic enzyme assays, such as the Michaelis–Menten kinetic approach, can be combined with them without the need for specialized and costly equipment. Other techniques in protein engineering and genetic engineering are also covered in this review. Additionally, we provide information on solvent systems in enzymatic reactions, details on immobilized biocatalysts, and common misconceptions that misguide enzyme design and optimization processes.
1. Introduction
Hudges and Lewis defined biocatalysis as the application of enzymes to transform molecules into desired products [1] (Figure 1). Biocatalysis has been identified as an alternative to conventional chemical synthesis because it uses natural or engineered enzymes and microorganisms to accelerate chemical reactions [2,3]. Several thousand years of history can be traced in industrial biocatalysis, with the earliest applications around 6000 BC or earlier [4,5]. One of the oldest purposeful applications of biocatalysis is the large-scale production of acetic acid from ethanol by an Acinetobacter strain in 1815 [6]. Biocatalysis has since been a rapidly developing and expanding field in industry because of its benefits, which include improved efficiency and specificity, shorter reaction times, lower overall costs, and environmental friendliness [7]. The production of several pharmaceutical compounds, including those used to treat heart disease, cancer, and bacterial and viral infections, has been achieved through biocatalysis [8,9].
Figure 1.
Enzymes as transforming agents in biocatalysis.
The primary focus of industrial protein engineering is to develop enzymes with optimized catalytic activity, substrate affinity and specificity, binding affinity, and stability by adopting a rational design or directed evolution approach [10,11] (Figure 2). We noticed a trend in some biocatalytic studies, especially in industrial research, where, in the quest to modify enzymes for optimal turnover rates, the underlying mechanisms of enzyme function were overlooked or given less priority. When there is a limited understanding of the mechanistic changes occurring in a modified enzyme, the likelihood of encountering challenges in predicting the stability and scalability of the enzyme is high [10,12]. Additionally, the potential for further optimization may be reduced by a lack of mechanistic information. To illustrate, by identifying the rate-limiting steps in a reaction, approaches that target modifications of such steps in the catalytic pathway can be prioritized. Another disadvantage of a results-oriented approach is the lack of control over tradeoffs during enzyme modifications since the absence of thorough knowledge of the mechanistic pathways makes it challenging to monitor and determine the effect of such changes. A prime example is a study that sought to modify the activity of formate dehydrogenase (FDH) from Candida methylica (CmFDH) [13]. Following site-directed mutagenesis, the mutants showed a 6.5-fold increase in the kcat value but also an increased Km. The authors described the observed higher Km value as a necessary compensatory mechanism in the enzyme’s active site to make room for the substrate when the bulky residues, Tyr and His, were substituted at Asn119 [13]. Therefore, the precise engineering of enzymes requires the integration of mechanistic studies.
Figure 2.
Protein engineering as a tool for generating enhanced enzymes.
Protein engineering has made significant progress, with a number of noteworthy advancements in rational design and directed evolution techniques. The rational design of enzymes requires an in-depth understanding of enzyme structures and mechanisms and utilizes a moderately sized library [14] (Figure 3). On the other hand, directed evolution only needs a basic understanding of the structure and function of enzymes and requires a larger library size [14] (Figure 3). Regardless of which approach is used in enzyme design, the desired functionality can be achieved by addressing tradeoffs between activity and stability. In protein engineering, the two common techniques of rational design include site-directed mutagenesis and domain swapping. Site-directed mutagenesis is a technique that is used to introduce specific, targeted changes to the DNA sequence of a protein, whereas domain swapping involves the exchange of structural elements between two or more identical protein monomers to form dimers or multimers with desired novel protein properties [15,16]. Merz et al. used a rational approach to enhance the catalytic activity of the thermophilic enzyme indoleglycerol phosphate synthase (IGPS) at low temperatures by mutating the trpC gene, which encodes IGPS [17]. Further investigation of the IGPS mechanistic pathway showed that the low activity of the enzyme was caused by its rigid structure. Specific amino acid substitutions were conducted to increase flexibility, which significantly increased catalytic turnover at low temperatures. The Nobel Prize-winning technique, directed evolution, aims to accelerate the process of natural evolution in biological molecules and systems in a test tube through repetitive rounds of gene variation and screening [18,19,20,21]. The development of continuous directed evolution systems, like yeast OrthoRep, is a recent advancement in directed evolution. Such systems allow for simultaneous hypermutation and selection in vivo at rates that are roughly 100,000 times faster than the host genome [22]. Protein engineering processes have been integrated with computational design and machine learning techniques to improve the prediction of protein properties and to facilitate the rapid exploration of vast sequence spaces [23]. ProteinMPNN has demonstrated high success rates in de novo enzyme design [24], while deep learning models, such as AlphaFold and RoseTTAFold, have greatly enhanced protein structure prediction [25]. Ancestral sequence reconstruction (ASR) is another trend in enzyme engineering design and optimization, which involves inferring and resurrecting ancestral protein sequences to create enzymes with enhanced properties [26]. Thermophilic enzymes that maintain high catalytic activity at lower temperatures have been engineered using ASR [26]. Historical sequence changes in the structure and function of enzymes can also be identified via ASR, which makes it possible to reconstruct a protein family’s evolutionary history and provide causal insights into functional diversities [27].
Figure 3.
Summarized workflow of the directed evolution and rational design techniques in protein engineering.
Biocatalysis has benefited from genetic engineering, which is a closely related field to protein engineering, differing in focus and techniques used. Genetic engineering is a process that involves the direct manipulation of an organism’s genes to enhance, modify, or remove specific properties pertaining to the organism [28]. In the context of biocatalysis, genetic engineering utilizes techniques such as Clustered Regularly Interspaced Short Palindromic Repeats (CRISPRs), cloning, and transformation to create new DNA constructs, commonly referred to as recombinant DNA [29]. Genetic engineering was used to construct a novel chimeric lysin (Ply187N-V12C) by fusing the catalytic domain of the bacteriophage lysin Ply187 with the cell-binding domain of the lysin PlyV12, which resulted in a hybrid that showed a broader lytic spectrum or host range [30]. Similarly, a soluble recombinant chimeric protein (CmAP/MBL-AJ) was created by fusing the genes encoding the marine bacterium Cobetia marina alkaline phosphatase (CmAP) and Far Eastern holothurian Apostichopus japonicus mannan-binding C-type lectin (MBL-AJ) [31]. The bifunctional hybrid demonstrated higher alkaline phosphatase activity and specificity relative to the wild-type. Table 1 below summarizes some genetically engineered proteins with their corresponding modified structural properties and industrial applications.
Table 1.
Genetically engineered proteins with their modified structural properties and industrial applications.
While enzyme engineering has been significantly improved by developments such as directed evolution and computational design, mechanistic enzymology holds a unique and crucial role by focusing on the molecular basis of enzyme-catalyzed reactions. Mechanistic enzymology examines detailed aspects of enzymes, including reaction kinetics, catalytic mechanisms, structural analysis, substrate specificity, protein dynamics, and inhibition studies [41,42]. Knowledge obtained from a detailed mechanistic study is relevant in the rational design and optimization of enzymes for specific industrial purposes. Mechanistic studies enable the successful identification and alteration of key residues and motifs that are essential to catalytic pathways [14,43]. Mechanistic studies also promote sustainable chemical synthesis by expanding the repertoire of available biocatalytic transformations [44,45]. Furthermore, through mechanistic enzymology, conserved residue networks have been discovered to connect distal regions of enzymes to their active sites [46,47]. This discovery implies that the conventional paradigm of “structure encodes function” should be expanded to incorporate the role of protein dynamics and energy flow in enzyme activity [3].
In Figure 4, we present a conceptual framework that highlights three important areas of industrial biocatalysis: biocatalyst engineering, solvent engineering, and mechanistic enzymology. Biocatalyst engineering includes those processes that directly modify the intrinsic properties of the enzyme, such as protein engineering and genetic engineering. Processes that involve changes to the enzyme’s surrounding environment (extrinsic), including the choice of solvent system, are classified under solvent engineering. Mechanistic enzymology, although sometimes overlooked, represents a core area that provides insights into enzyme behavior and will be the focus of this review.
Figure 4.
Three critical areas of industrial biocatalysis. Biocatalyst engineering, solvent engineering, and mechanistic enzymology are three interconnected fields that have unique roles in advancing industrial biocatalysis.
2. The Significance of Mechanistic Studies in Enzyme Engineering
Different techniques are implemented by mechanistic enzymology to obtain in-depth details of the structural and functional properties of enzymes [48]. One of the most widely used techniques in enzymology, site-directed mutagenesis, is used to probe the potential roles of specific amino acid residues by comparing the function and structure of wild-type and mutant enzymes [49,50,51]. Specific mutagenesis experiments not only complement structural and kinetic data but also confirm the catalytic role of active-site side residues of an enzyme [52]. For instance, research on alkaline phosphatase has shown that enzyme activity is reduced by 88,000 times when the metal-coordinating catalytic residue R166 is changed to a serine, suggesting that R166 plays a crucial role in Mg2+ coordination and transition-state stabilization [53]. In addition to single-site mutations, combinatorial mutagenesis of multiple residues can be used to assess cooperative interactions between spatially distant residues within a protein’s structure. In the same alkaline phosphatase study, mutants of five structurally linked residues, namely, D101, D153, R166, E322, and K328, were individually restored, and the results showed that the enzyme’s catalytic efficiency depended on the combined presence of all five residues, hence indicating synergistic interactions among them [53].
In addition to understanding the unique roles of amino acid residues in enzyme dynamics, information about enzyme function can be provided by solvent-sensitive steps in catalysis. Kinetic solvent viscosity effects (KSVEs) are a powerful technique that analyzes how changes in solvent viscosity affect the kinetic parameters of an enzymatic reaction to provide unique perspectives on the factors influencing enzyme function [48]. The theoretical basis of KSVEs, Kramers’ theory, lies in the principle that increased solvent viscosity creates friction against proteins in solution, decreasing motion and potentially inhibiting catalysis in motile enzymes [54]. The KSVE technique is considered a highly efficient and cost-effective technique because simple kinetic enzyme assays, such as the Michaelis–Menten kinetic approach, can be combined with it without requiring specialized and costly equipment. Techniques such as site-directed mutagenesis, pH effects, and kinetic isotope effects have been combined with KSVEs in recent research to provide detailed insights into the mechanisms of action of several enzymes, including D-2-hydroxyglutarate dehydrogenase, NADH:quinone oxidoreductase, and nitronate monooxygenase [55,56,57]. In a study on Pseudomonas aeruginosa NADH:quinone oxidoreductase, KSVEs with glucose and sucrose were used to probe the presence of a solvent-sensitive isomerization within the enzyme–substrate complex [56]. Further analysis revealed that flavin reduction was the rate-limiting step for the substrate benzoquinone, whereas hydride transfer from NADH to the FMN and quinol product release were partially rate-limiting for the substrate juglone [56]. Further details on the methods used to study KSVEs are covered in a review by Gadda and Sobrado [48]. Different aspects of enzyme reaction mechanisms can be probed using KSVEs, including diffusion-controlled substrate binding and rate-limiting steps, which could be one of or a combination of isomerization steps, the product release step, or the chemical step of catalysis [48]. According to the Stokes–Einstein equation, a molecule’s diffusion coefficient (D) is inversely proportional to solvent viscosity (η) [58]. An increase in solvent viscosity raises the frictional resistance experienced by enzymes and substrates in solution [59]. Consequently, any kinetic step that is diffusion-dependent, including substrate association, substrate dissociation, or product release, will slow down in direct proportion to the viscosity change [59]. In KSVE experiments, this is reflected as a linear decrease in the kcat/Km and kcat values, with slopes approaching 1 for fully diffusion-controlled steps, intermediate slopes (0 < m < 1) for mixed control, and a slope nearing zero when the chemical step of catalysis is rate-limiting [48]. Diffusion controls how rapidly enzyme and substrate molecules encounter each other and how quickly products exit the active site, establishing an upper limit to catalytic efficiency (kcat/Km ≈ 108–109 M−1·s−1 for large enzymes) [48]. The KSVE methodology essentially involves setting up protocols to measure initial velocity data in the presence of varying concentrations of an additive, usually polyhydroxylated compounds. When two substrates are required for complete enzyme activity, the concentration of one substrate may be fixed, while the concentration of the other is varied [11]. The same initial velocity measurement is repeated with the addition of different concentrations of a viscosigen, i.e., 0%, 9%, 15%, 30%, and 40%. Solvent microviscosigens, such as glucose, glycerol, and sucrose, create resistance to the motion of molecules in solution and are associated with the internal diffusion of a substrate into the active site of an enzyme [48] (Figure 5). Solvent macroviscosigens, on the other hand, include polymeric additives, such as Ficoll-400 and polyethylene glycol (PEG), and determine the free volume available to molecules moving in solution [48]. Increasing solvent macroviscosity can be used as a control for KSVEs to distinguish whether the observed viscosity effect arises from diffusion limitations rather than macromolecular crowding [48] (Figure 5). Table 2 below lists some microviscosigens and macroviscosigens, along with their respective typical molecular weights.
Figure 5.
Difference between micro- and macroviscosity in enzyme kinetics.
Table 2.
Microviscosigens and macroviscosigens, with their corresponding molecular weight (MW) ranges.
The data are plotted using the Michaelis–Menten equation to establish a hyperbolic dependence of the rate on substrate concentration. Further analysis may be followed by making a plot of normalized kinetic parameters, such as the kcat or kcat/Km parameters (thus, “(kcat)o/(kcat)η or (kcat/Km)o/(kcat/Km)η)” against relative viscosity (ηrel) using Equation (1). The kinetic parameters kcat/Km and kcat are often preferred because they can easily be measured, and significant mechanistic information can be obtained [48,60]. In-depth details and references on KSVEs were summarized in a review by Gadda and Sobrado [48].
In Equation (1), the slope of the line, m, indicates how much the normalized kinetic parameter depends on viscosity [61]. A linear correlation between the relative kcat ((kcat)o/(kcat)η) and the relative viscosity (η/η0) is indicative of the presence of viscosity-dependent or solvent-sensitive steps in the enzyme catalytic cycle [59]. Analysis of the resulting trends can provide insights into the reaction mechanism, for instance, the slope of the line that fits the data (Equation (1)) for linear dependence of the data in a plot of (kcat/Km)o/(kcat/Km)η versus ηrel (Figure 6) is consistent with the capture of the substrate in enzyme−substrate complexes that is fully (m = 1) or partially (0 < m < 1) committed to catalysis in the forward direction [48]. Similarly, the slope of the line that fits the data (Equation (1)) for linear dependence of the data in a plot of (kcat)o/(kcat)η versus ηrel (Figure 7) is consistent with the overall turnover of the enzyme being fully (m = 1) or partially (0 < m < 1) limited by the product release rate [48,56]. A zero slope, for both plots, indicates a reaction that is consistent with the absence of forward and reverse commitments to catalysis on the kcat or kcat/Km values [48]. Additionally, a solvent-sensitive internal isomerization of the enzyme−substrate or enzyme−product complex is consistent with a hyperbolic trend in a plot of (kcat)o/(kcat)η or (kcat/Km)o/(kcat/Km)η versus ηrel during enzyme catalysis [48].
Figure 6.
A plot of (kcat/Km)o/(kcat/Km)η vs. ηrel, illustrating the different outcomes of trends for a KSVE technique. The red line, characterized by a slope of 1, denotes reactions in which the capture of the substrate in enzyme−substrate complexes is fully committed to catalysis in the forward direction. The blue line, characterized by a slope of 0, denotes reactions in which the chemical step of catalysis fully limits enzyme turnover. The green line, characterized by a slope of between 0 and 1, denotes reactions in which the capture of the substrate in enzyme−substrate complexes is partially committed to catalysis in the forward direction.
Figure 7.
A plot of (kcat)o/(kcat)η vs. ηrel, showing the different trend outcomes for a KSVE technique. The red line, characterized by a slope of 1, denotes reactions in which the overall turnover is fully limited by the rate of product release from the active site. The blue line, characterized by a slope of 0, denotes reactions in which the chemical step of catalysis fully limits enzyme turnover. The green line, characterized by a slope between 0 and 1, denotes reactions in which the overall turnover is partially limited by the chemical step of catalysis and the rate of product release from the active site.
3. Experimental Methods in Enzymology
The broader implications of using the technique of KSVEs were discussed in the previous section; however, the knowledge obtained from KSVEs can also be complemented by combining several other important techniques in mechanistic enzymology. Nonetheless, these techniques may require expertise and resources that are not readily available to most laboratories [11]. The X-ray crystallography technique can be used to determine the 3D structure of a protein by producing an electron density map of the atoms within the protein [62]. The detailed architecture of the active site of an enzyme and the structures of intermediates occurring in the reaction pathway can also be elucidated using X-ray crystallography [63,64]. Hydrogen/deuterium exchange mass spectrometry (HDX-MS) is a solution-state structural technique that can be used for the direct monitoring of enzyme behavior by linking structure, conformational dynamics, and function under native conditions [65,66,67]. HDX-MS provides information on protein conformational dynamics [68], protein–membrane interactions [69], and folding dynamics [70] by analyzing the mass differences resulting from isotopic exchange between the protein backbone amide hydrogens and the surrounding solvent. Nuclear magnetic resonance (NMR) is another technique that is used to elucidate the structure and dynamics of an enzyme. NMR determines the 3D structure, monitors conformational changes during catalysis, and identifies important catalytic residues in the reaction pathway by using the magnetic properties of the enzyme’s atomic nuclei [71,72,73]. NMR can also monitor the interaction between an enzyme and its substrate throughout a reaction process, and the ionization states of catalytic residues can be determined using NMR [74,75]. However, interpreting data from structural techniques, such as NMR, without kinetic data can lead to errors, as enzymes typically complete their catalytic cycles in milliseconds, whereas NMR data collection usually takes hours [76,77,78]. Reaction by-products produced at rates slower than the enzyme turnover, for example, could be mistakenly identified as important intermediates in the reaction pathway when relying only on NMR data [76,79,80].
Reaction pathways are monitored using enzyme kinetic techniques, from substrate binding at the active site of an enzyme to product release. The transient-state kinetic technique provides valuable insights into the pathways of reactions catalyzed by enzymes, including the direct observation of intermediates and products [81]. The individual, rapid steps occurring in a reaction can also be directly observed and quantified in real time via transient kinetic analysis [76,82]. Another technique, kinetic isotope effects (KIEs), has been used for decades to investigate mechanisms of reactions by exploiting the differences in reaction rates when atoms of reactant molecules are replaced by their respective isotopes [83]. In addition to predicting whether two or more pathways of reactions share a similar transition state [83,84,85], KIEs can reveal which bond is broken or formed at each stage of a catalytic reaction [85,86]. The KIE method can also be used to determine protein dynamics, hybridization states, rate-limiting steps, and binding effects [48,87]. The ionization states of substrates or active site amino acids involved in enzyme activity can also be deduced by the method of pH-dependent enzyme kinetics [48,88].
A critical component to the stability and efficiency of enzymes is the reaction medium used for the enzymatic reaction. Solvent engineering is a tool that presents numerous opportunities for optimizing enzyme properties and involves the strategic design and manipulation of solvent systems to improve the solubility of reactants and products, enzyme stability, activity, and selectivity [89]. In biocatalysis, water is the most frequently used solvent system in biocatalytic transformations; however, the high polarity of water creates a drawback for hydrophobic reactants, which are commonly used in synthetic reactions [90]. The use of organic solvent systems for enzymatic reactions has become a trend because of the increased solubility of hydrophobic substances, especially when water-dependent side reactions need to be suppressed [91]. Ionic liquids have also been used as reaction media for the past two decades because of their wide thermal stability, low flammability, and low vapor pressure [92,93,94,95]. Butyl imidazolium chloride has demonstrated superior catalytic performance compared to other ionic solvents in the synthesis of the bio-based bis-epoxide compound, bis(oxiran-2-ylmethyl) furan-2,5-dicarboxylate, offering a simpler, more scalable, and cost-effective solution suitable for large-scale applications [96]. Other ionic solvents that were tested were summarized in a study by Chícharo et al. [96]. However, the usage of ionic solvents is often limited due to low sustainability, high cost, poor biodegradability, and poor biocompatibility. Deep eutectic solvents (DESs), as alternatives to ionic liquids, were first introduced by Abbott et al., 2003 [97] when they observed that mixtures of choline chloride and urea possessed significantly lower melting points relative to their pure components [98,99]. DESs are eutectics formed by mixing a hydrogen bond acceptor (HBA) and a hydrogen bond donor (HBD) with simultaneous heating and stirring until a liquid is formed [99]. This results in a self-association to create a new eutectic phase that is characterized by a significantly reduced melting point compared to the individual components [100]. An example of DESs is choline chloride–ethylene glycol (1:2) with a Tm of 66 °C. DESs are increasingly used as solvent systems in biocatalysis because they are nontoxic, nonvolatile, nonflammable, biodegradable, and considered “green” solvents [90]. Other advantages include their ease of preparation and lower cost [90]. The efficacy of different organic solvent systems, such as isopropylamine, oxalic acid, formic acid, and ethyl acetate, was studied and reported by He et al. [101]. Other approaches in solvent engineering have utilized surfactants as various reaction media due to their unique amphiphilic nature to enhance the solubility of hydrophobic substances. An advanced approach known as Pickering emulsion uses solid particles, called Pickering particles, which possess unique properties that enable them to adsorb onto and stabilize the interface between two immiscible components, thereby preventing separation [102]. A study by Wang et al. utilized certain bacteria as Pickering particles, taking advantage of their size and surface hydrophobicity to stabilize Pickering emulsions [103]. A repertoire of diverse Pickering particles was provided in a review by Omar and Sadeghi [104]. Table 3 below contains a list of DESs with their corresponding HBAs and HBDs, mole ratios, and melting temperatures. An extensive database of DESs was summarized in a review by Omar and Sadeghi [97].
Table 3.
DESs with their respective HBAs, HBDs, mole ratios, and melting temperatures.
While solvent systems can be considered for enzyme stability reasons, the state of the enzyme is also vital to its function. Immobilizing enzymes onto fixed support systems can overcome certain drawbacks of enzymes in the free state, including limited reusability, especially for industrial applications like waste removal, and susceptibility to denaturation [115]. Enzymes can be anchored via adsorption, covalent binding, encapsulation, or cross-linking in order to maintain high catalytic activity over extended periods, operate across a broader pH and temperature range, and withstand other harsh conditions [116]. In order to retain high catalytic activity, laccase from Pleurotus florida NCIM 1243 was immobilized by adsorption onto cellulose nanofibers, and the study results showed that the enzyme was capable of removing micropollutants, over 90% for Remazol Brilliant Blue R and 50% for Remazol Black 5 [117]. In a different study, laccase was adsorbed onto polyacrylonitrile–biochar composite nanofibrous membrane, and it was observed that the immobilized enzyme showed over 60% of chlortetracycline removal efficiency from simulated wastewater [118]. Both studies on laccase demonstrated that immobilizing enzymes maintain significant activity rates and that the enzymes can be reused repeatedly.
4. The kcat Parameter—Enzyme Turnover Number
For an enzyme that catalyzes a reversible reaction with a single substrate yielding a single product, Scheme 1 below illustrates the simplest, but realistic, kinetic model. Note that, unlike in most biochemistry textbooks, the chemical step of catalysis and the physical step of product release are treated independently here.
Scheme 1.
The simplest kinetic mechanism for an enzyme (E) with a single substrate (S) and product (P), involving substrate binding (k1) and dissociation (k2), reversible catalysis (k3 and k4), and product release (k5) [48].
We begin by explaining the kinetic parameter kcat, first by stating the concept of steady-state kinetics introduced by Briggs and Haldane in 1925 [119]. Steady-state kinetics is described by the condition of an enzyme-catalyzed reaction, where the concentration of the enzyme–substrate (ES) complex remains constant during the catalytic process [119,120]. Under steady-state conditions, the reaction rate for an enzyme (E) with a single substrate (S) can be given by the Michaelis–Menten equation (Equation (2)):
When the substrate concentration is much greater than Km, Equation (2) is simplified as
where [E]T is the total concentration of enzyme, v is the velocity of reaction, and Vmax is the maximum reaction velocity [121]. kcat represents the maximum velocity at which substrate molecules are converted by an enzyme into a product per unit time when the substrate fully saturates the enzyme [122]. Thus, kcat sets a lower limit on the rate of any step following substrate binding and is a function of the time it takes for the enzyme to bind the substrate through to the release of the product into solution by the enzyme [123]. Under saturating substrate conditions, kcat reflects the rate-limiting step(s) in the reaction pathway [121].
The conventional definition of the rate-limiting step of an enzyme-catalyzed reaction, i.e., the slowest step in the catalytic pathway that determines the overall rate of reaction, misrepresents the operation of a sequence of enzyme-catalyzed reactions [124]. Several studies have shown that reactions may have two or more steps, influencing the total reaction rate to varying extents [3]. Thus, the overall reaction rate can proceed only as fast as the combination of all rate-limiting steps, implying that the identification of the rate-limiting step(s) in enzyme-catalyzed reactions through mechanistic enzymology is important. Depending on the enzyme system, an isomerization step, the chemical step of catalysis (k3), and/or the product release step (k5) can be the rate-limiting step(s) [125]. In some enzymes, the rates of bond formation and cleavage occur faster than the rate of conformational change, suggesting that the conformational change is the rate-limiting step in the catalytic process [126,127,128]. It is essential to note that substrate binding is not considered a rate-limiting step, as the enzyme turnover number (kcat) is defined under conditions of substrate saturation [11]. A further explanation will be provided later in this section.
In Scheme 1, k2, k3, k4, and k5 are first-order rate constants, whereas k1 is a second-order rate constant for substrate association [129]. The rate equation for Scheme 1 can be derived using the steady-state approximation as [60,130]
When the substrate concentration is much greater than Km, the rate is determined by Equation (3), and Equation (4) is simplified as
From Equation (5),
It is clear from Equation (6) that kcat may be dependent on the catalytic step and product release, but it is not affected by substrate association and dissociation (k1 and k2, respectively). Equation (6) simplifies to Equation (7) when the chemical step of catalysis is irreversible (k4 ≈ 0) or when the enzyme–product complex tends to partition forward and release the product rather than reverting to the enzyme–substrate complex (k5 >> k4) [48].
Three scenarios will be described to illustrate how the rate-limiting step(s) of a reaction determine the overall turnover number (kcat) and how identifying such steps can increase the likelihood of successful targeted attempts to improve enzyme activity. For an enzyme-catalyzed reaction with a single substrate and product and an irreversible catalytic step, suppose k3 and k5 are 10 s−1 and 10 s−1, respectively; the estimated kcat from Equation (7) would be 5 s−1.
Scenario 1.
If the chemical step of catalysis is the only rate-limiting step, i.e., k5 >> k3, with k5 = 5 s−1 and k3 = 0.20 s−1, then kcat = 0.19 ≈ k3, implying that any efforts to improve the product release step (k5) will not increase the overall turnover number of the enzyme.
Scenario 2.
If the product dissociation step is the only rate-limiting step, i.e., k3 >> k5, with k3 = 5 s−1 and k5 = 0.20 s−1, then kcat = 0.19 ≈ k5, implying that any efforts to improve the chemical step of catalysis (k3) will not increase the overall turnover number of the enzyme.
Scenario 3.
If both the chemical step of catalysis and the product dissociation step are rate-limiting, i.e., k3 ≈ k5, with k5 = 0.20 s−1 and k3 = 0.20 s−1, then kcat = 0.1 s−1, implying that two rate-limiting steps generally give lower turnover numbers relative to a single rate-limiting step; however, any efforts to improve either the product release step (k5) or chemical step of catalysis (k3) will increase the overall turnover number of the enzyme.
A clear example of scenario 1 is found in a study by Krooshof et al. [130], where the role of Asp260 in the catalytic triad of haloalkane dehalogenase (DhlaA) was investigated by the method of site-directed mutagenesis [131]. A 12-fold increase in bromide release (the product), a 220-fold reduction in carbon–bromine bond cleavage (the chemical step of catalysis), and a 10-fold decrease in kcat were observed. Further analysis revealed that the chemical step of catalysis was rate-limiting, explaining why the increased product release did not enhance the overall turnover rate [131]. From the three scenarios above, performing mechanistic studies first to determine the rate-limiting step(s) of a reaction will guide approaches aimed at increasing the turnover number of an enzyme by targeting such steps that are relevant to kcat.
We mentioned earlier in this section that substrate binding is not considered a rate-limiting step because enzyme turnover is defined under conditions of substrate saturation. Thus, when the substrate concentration is much less than Km, the rate is determined by kcat/Km, and Equation (2) is simplified as
From Equation (8),
Despite the simplicity of the kinetic model in Scheme 1, it remains challenging to determine from Equation (9) how each step in the kinetic model influences the kcat/Km parameter as compared to Equation (7) [129]. As a result, enzyme turnover is better defined under conditions of substrate saturation, where kcat is dependent on kinetic steps beyond the substrate binding step, i.e., the isomerization step, the chemical step of catalysis, or the product release step.
5. Strategies for Enhancing the Product Release Step
For the past few decades, approaches such as mutagenesis, nanobiocatalysis, modulation of loop dynamics, allosteric modulation, and engineering of transport tunnels have been used to enhance the product release step in enzyme catalysis.
A widely used technique, nanobiocatalysis, involves immobilizing enzymes on nanoparticles to improve enzyme catalytic efficiency, durability, and recyclability [132]. Nanoparticles have high surface areas and unique properties, which will enhance the turnover rate of enzymes via mechanisms including metal ion activation [133], electron transfer [134], morphology effects [134], reducing mass transfer limitations [135], conformation changes [136], increasing enzyme stability [137], and increasing substrate affinity [135].
Product release tunnels have been directly targeted by some studies through the modification of specific residues involved in product delivery or by the de novo synthesis of transport tunnels to improve product release [138,139,140]. Residue modification involves widening tunnels to influence product movement by altering the sizes of tunnel-lining residues or by adjusting the hydrophobicity/hydrophilicity content of such tunnels. For example, in a study on toluene-ortho-xylene monooxygenase, it was found that the size of the residue at position 314 was inversely proportional to enzyme activity [141]. The glutamine residue at this position was mutated to smaller residues, which resulted in an increased product efflux rate and a higher enzyme activity [141]. Conversely, de novo tunnel synthesis involves identifying potential locations for new tunnels through computational modeling and introducing mutations to create openings or channels in the protein structure. A notable example is a study on haloalkane dehalogenase, in which a transport tunnel was designed and tested computationally to show an increased product release rate and enhanced activity of the enzyme [138].
The effects of enzyme motion, such as loop dynamics, on catalysis have been a focus in protein engineering. Research on enhancing or reducing the flexibility of specific enzyme loop regions has led to increased product release and enzyme turnover rates [142,143]. Allosteric modulation is another approach used to enhance product release rates by using specific molecules that influence conformational dynamics, thereby increasing enzyme turnover rates [144,145,146].
In Table 4 below, we present a summary of diverse studies, briefly describing the experimental approach that the researchers used to increase the enzyme turnover, mainly by improving the rate of product release from the active site of enzymes. A significant increase in kcat, often by several folds, can be observed across all studies, indicating that accelerating product release rates is not only a theoretical approach but a practical way of significantly increasing enzyme turnover rates.
Table 4.
Strategies for improving the product release step of an enzyme-catalyzed reaction.
6. Strategies for Enhancing the Chemical Step of Catalysis
Enhancing the rate of the chemical step of catalysis is mostly the main focus in engineering enzymes, especially when it is rate-limiting in the enzyme-catalyzed reaction. This step records events from the enzyme–substrate complex to the enzyme–product complex, except for any isomerization steps following the enzyme–substrate complex. Computational approaches have been used in diverse studies to optimize enzymes by targeting certain active site properties, including catalytic motifs [165], as well as virtually simulating newly designed active sites for improved catalytic rates [166].
The unique roles of certain non-canonical amino acids in the active sites of enzymes have been investigated in some studies, where residues such as Nδ-methylhistidine have been shown to act as catalytic nucleophiles in certain hydrolytic enzymes, resulting in catalytic rate enhancements exceeding 9000-fold [167]. Similarly, canonical amino acids of specific properties have been substituted into enzyme active sites via site-directed mutagenesis to increase the kcat value by stabilizing the transition state, enhancing nucleophilicity, altering steric repulsion, modulating electronic effects, or changing protein dynamics [168].
Several studies that have used various strategies to improve the chemical step of catalysis (k3) and enzyme turnover rate are examined and recorded in Table 5. Table 5 below summarizes these studies, briefly highlighting the methodology and key findings obtained. These methods center on improving the bond-breaking and bond-forming reactions within the catalytic pathway, and in most cases, the overall turnover rate of the enzymes involved was either fully or partially rate-limiting by the chemical step of catalysis. A significant fold increase in kcat was observed across these studies when specific alterations affecting the catalytic step were performed.
Table 5.
Strategies for improving the chemical step of catalysis of an enzyme-catalyzed reaction.
7. The kcat/Km Parameter—Enzyme Catalytic Efficiency
kcat/Km measures how efficiently an enzyme converts substrates into products and is one of the parameters used to compare the level of preference an enzyme has for different substrates [182]. This steady-state kinetic parameter is often used to measure and compare the catalytic usefulness of engineered or mutant enzymes relative to wild-type or other mutants of the enzyme [11]. The parameter combines two important kinetic constants: kcat, which represents the turnover number, and Km, known as the Michaelis constant. From Equation (2) in the kcat section, when the substrate concentration is much less than the Km value, Equation (2) is simplified to Equation (10) below.
Thus, under the condition where [S] << Km, kcat/Km is a second-order rate constant with units of M−1s−1. Under this condition, can the physical meaning of kcat/Km as a rate constant be interpreted? Cleland demonstrated that kcat/Km represents the “net” rate constant for the substrate association step (E + S → ES) and that this parameter is determined by all the elementary rate constants up to and including the first irreversible step [60,129]. In order to report the kinetics of the production of the enzyme–substrate complex (ES) that “are destined to yield the product,” Northrop suggested using “kcap” rather than kcat/Km, as the latter is the apparent rate constant for the “capture” of the substrate [129]. The parameter kcat/Km should not be mistaken for merely the result of dividing kcat by Km, as students often incorrectly use it to evaluate catalytic efficiency and substrate affinity simultaneously, which is inaccurate in many cases [183]. kcat/Km is indicative of how effectively the free state of an enzyme captures the substrate for catalytic turnover. Thus, kcat/Km defines the rate of productive substrate binding, which governs specificity [123]. The Michaelis constant, Km, is the ratio of kcat to kcat/Km and corresponds to the concentration of the substrate at which the enzyme converts the substrate into product at half the maximum reaction rate. Km is a pseudo-dissociation constant and does not report on the chemical affinity of enzymes unless rigorously determined through advanced methods, which are beyond the scope of most enzyme kinetic analyses. Km may be considered a measure of substrate affinity only under specific conditions, which will be discussed later in this paper.
8. Strategies for Enhancing the Catalytic Efficiency of an Enzyme
The kcat/Km parameter is another focus of enzyme engineering and optimization, and it is particularly relevant under low substrate conditions where most of the enzyme is in its free form, which makes the reaction rate dependent on how efficiently the enzyme binds the substrate and initiates the catalytic process. Nanoparticle technology has been applied in enzyme engineering, where enzymes are immobilized on nanoparticle surfaces to influence substrate binding and catalysis. The catalytic efficiency of phosphotriesterase has been increased by nanoparticles, such as cadmium selenide (CdSe) and zinc sulfide (ZnS), through the alteration of the microenvironment surrounding the hydration layer of the enzyme–nanoparticle bioconjugate [148].
Understanding loop dynamics can be useful when optimizing enzymes because the conformationally dynamic nature of enzymes has been shown to be essential in regulating specificity and biological function. For instance, residues at the interface of the mobile loop of the NS2B-NS3pro complex, a two-component viral protease, were mutated, resulting in a 1.5-fold increase in the kcat/Km value [143]. Studies have incorporated non-canonical amino acids into the active site of enzymes to increase the kcat/Km value as a result of their unique properties, including transition state stabilization and enhanced nucleophilicity [171].
Selected studies, including their methodologies and key findings, that have used various strategies to enhance the catalytic efficiency (kcat/Km) of enzymes are summarized in Table 6. In these studies, the approaches used affected either the chemical step of catalysis, the product release step, or both, which resulted in a significant fold increase in the kcat/Km value. It is worth noting that some approaches increased the kcat/Km value despite a decrease in kcat, due to a more substantial reduction in Km relative to kcat.
Table 6.
Strategies for improving the catalytic efficiency of an enzyme-catalyzed reaction.
9. Revisiting Misconceptions in Enzyme Design and Optimization
We define “misconception” as an incorrect or false theory, concept, principle, or claim resulting from inaccurate information, oversimplification, and/or incorrect inferences or interpretations of data. In this section, we highlight common fallacies made in enzyme kinetic studies and provide accurate information and formulas to refute them.
Misconception 1: Km is a measure of binding affinity and is equivalent to the dissociation constant Kd.
Refuting misconception: The relationship between Km and Kd is often misinterpreted. As Km is represented by the substrate concentration at half the maximum reaction velocity, substrate affinity is sometimes interpreted as Km. Km, however, is not a direct measure of affinity but rather is considered an indicator of how efficiently the substrate is bound and converted into product by the enzyme. In contrast, the equilibrium between the free and bound states of a substrate is quantified by Kd, which makes it the proper kinetic parameter for describing substrate affinity. Assuming Km is equivalent to Kd is incorrect. Although related to each other, Km is only equal to Kd under the following three conditions for an irreversible reaction: (1) when the substrate is non-sticky—the substrate quickly dissociates after binding the active site, (2) when the product is non-sticky—the product quickly dissociates after its formation, and (3) when the product release step is not rate-limiting. Consider Scheme 1, described earlier, which involves a reaction with a single substrate and product. The kcat and kcat/Km given in Equations (7) and (9) can be used to derive an expression for the Km parameter as follows:
Equation (11) is simplified to Equation (12) below.
Condition 1: For a non-sticky substrate, where k2 >> k3, Equation (12) further simplifies as:
Condition 2: For a non-sticky product, where k5 >> k4, Equation (13) further simplifies as:
Condition 3: Given that the product release step is not rate-limiting where k5 >> k3, Km from Equation (14) then simplifies as:
Therefore, under the three conditions mentioned above, Km is equivalent to Kd, as shown in Equation (16) below.
The conditions become even more complex when considering an enzyme-catalyzed reaction with two or more substrates, for which the analytical formulations for the kcat and kcat/Km parameters are considerably more complex than Equations (7) and (9).
Misconception 2: Increasing the rate of substrate binding increases enzyme turnover (kcat).
Refuting misconception: This claim may arise from studies where alterations or modifications that enhance substrate binding in the active site also led to increased enzyme turnover. The improved substrate binding might be correlated with enzyme turnover in such experiments. Nonetheless, it is important to underline that kcat is defined under saturating substrate conditions, more especially following the binding of the substrate to the enzyme [120]. When substrate levels are relatively low ([S] << Km), the rate of the reaction is determined by kcat/Km (Equation (8)), which presents a complex model that makes it challenging to determine how each step influences the reaction rate [128]. In contrast, under substrate-saturating conditions, Equation (5) provides a mechanistically feasible understanding of the impact of each kinetic step on enzyme turnover. Therefore, if kcat increases in the modified enzyme, the factor causing this increase likely affects the rate-limiting step(s), such as an isomerization step, the chemical step of catalysis, or the product release step, rather than substrate binding itself (Equation (7) derived from Equation (4) under saturating substrate conditions). The enzyme turnover number is dependent on all reaction steps, excluding the substrate association and dissociation steps.
Misconception 3: An alteration that affects the kcat value implies that the chemical step of catalysis is affected.
Refuting misconception: This statement is often made in studies that seek to optimize enzyme activity by causing an alteration, which may be in the form of a mutation of specific residues in the enzyme active site, and then measuring kinetic parameters, such as kcat, Km, and kcat/Km. An alteration that affects enzyme turnover does not necessarily imply that catalysis is affected. We established earlier from Equation (7) that kcat is a composite rate constant that can be influenced by either the isomerization step, the chemical step of catalysis, or the product release step, whichever is rate-limiting or a combination thereof. Without detailed mechanistic studies, it is impossible to attribute changes in enzyme turnover solely to the chemical step of catalysis. An alteration that speeds up the chemical step of catalysis may not affect overall turnover if product release is already the rate-limiting step. Conversely, an alteration that affects product release could change turnover without altering the chemical catalytic step if product release is rate-limiting.
10. Conclusions
Mechanistic enzymology is a strong foundation for understanding the molecular mechanisms of the catalytic activity of enzymes, which is essential for engineering and optimizing enzymes in industrial biocatalysis (Figure 8). Enzyme mechanisms can be elucidated by combining techniques such as X-ray crystallography, NMR spectroscopy, transient-state kinetics, kinetic isotope effects, site-directed mutagenesis, and kinetic solvent viscosity effects [48,62,81]. The information obtained from enzyme mechanisms is considered useful for improving industrial yield and productivity, as well as for other applications, including the design of new enzymes for food processing, drug development, and the production of biofuels, detergents, and pulp and paper [190]. The solvent systems of enzymatic reactions are critical to the stability, activity, and selectivity of enzymes. Deep eutectic solvents (DESs) have emerged as alternatives to most solvent systems because they are nontoxic, nonvolatile, nonflammable, biodegradable, and considered “green” solvents [90]. The state of the enzyme is also vital, as studies have shown that immobilized enzymes tend to exhibit greater stability, retain much of their activity, and are especially useful for various industrial applications, such as waste disposal, where enzymes can be reused.
Figure 8.
Synergy between mechanistic enzymology and enzyme engineering is key for industrial biocatalysis.
The technique of kinetic solvent viscosity effects (KSVEs) is regarded as a highly efficient and cost-effective method that can be applied to simple enzyme kinetic assays, such as the Michaelis–Menten kinetic approach, without the need for advanced instruments and expertise. In KSVEs, microviscosigens, such as glucose and sucrose, can be used to increase the frictional resistance experienced by enzymes and substrates in solution, whereas macroviscogens, such as Ficoll-400 and polyethylene glycol, can be used to set up controls to distinguish whether the observed viscosity effect arises from diffusion limitations rather than macromolecular crowding. KSVEs can be used to probe different aspects of enzyme reaction mechanisms, including diffusion-controlled substrate binding and rate-limiting steps, which may involve one or a combination of isomerization steps, the product release step, or the chemical step of catalysis [48] Determining the effect of diffusion-dependent steps is important in biocatalysis, as it can guide targeted approaches in enzyme optimization.
We have demonstrated in this review that, beyond optimizing enzymes through approaches such as rational design and directed evolution, the integration of mechanistic enzymology techniques, particularly those involving KSVEs, enables the investigation of diffusion-dependent kinetic steps and the precise identification of rate-limiting steps. Knowledge of rate-limiting steps in an enzyme-catalyzed reaction can be used to guide targeted approaches in enzyme design and optimization by prioritizing such steps in the pathway. Moreover, challenges such as limited control over tradeoffs, difficulty in predicting enzyme behavior under different conditions, and issues with industrial scalability can all be addressed through mechanistic enzymology.
Author Contributions
Conceptualization, G.G. and J.A.Q.; investigation, G.A.A.; writing—original draft preparation, G.A.A.; writing—review and editing, G.G. and J.A.Q.; supervision, G.G. All authors have read and agreed to the published version of the manuscript.
Funding
This research received no external funding.
Data Availability Statement
All data are contained within the manuscript.
Acknowledgments
We acknowledge the support of the Georgia State University Departments of Chemistry and Biology, and the Center for Diagnostics and Therapeutics. We appreciate members of the Gadda lab, as well as all conference attendees whose comments were insightful for this review. We are also thankful to the reviewers for their insightful suggestions.
Conflicts of Interest
The authors declare no conflicts of interest.
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