1. Introduction
Although it has previously been considered difficult to make further contributions in the field of mechanics, the spectacular evolution of technology and numerical calculation techniques has caused this opinion to be reconsidered and to the development of more and more sophisticated models that describe, as accurately as possible, the phenomena that take place in dynamic systems. Therefore, researchers have come to study mechanical systems with complicated behavior, observing them in experiments and computer models [1,2,3]. The key requirement in these studies is that the system must involve a nonlinearity. The impetus in mechanics and dynamical systems has come from many sources: computer simulation, experimental science, mathematics, and modeling [4,5,6]. There are a wide range of influences. Computer experiments change the way in which we analyze these systems. Topics of interest include, but are not limited to, modeling mechanical systems, new methods in dynamic systems, the behavior simulation of mechanical systems, nonlinear systems, multibody systems with elastic elements, multiple degrees of freedom, mechanical systems, experimental modal analyses, and the mechanics of materials.
2. Statistics of the Special Issue
The statistics of papers submitted to this Special Issue for both published and rejected items are as follows: 23 total submissions, of which 16 were published (69.6%) [7,8,9,10,11,12,13,14,15,16,17,18,19,20,21,22,23] and 7 rejected (30.4%). The authors' geographical distribution is shown in Table 1, where it can be seen that the 67 authors are from 13 different countries. Note that it is usual for a paper to be written by more than one author, and for authors to collaborate with authors with different affiliations or multiple affiliations.
Table 1.
Geographic distribution of authors by country.
3. Authors of the Special Issue
The authors of this Special Issue and their main affiliations are summarized in Table 2; it can be seen that there are three authors on average per manuscript.
Table 2.
Affiliations and bibliometric indicators for authors.
4. Brief Overview of the Contributions to the Special Issue
This analysis of topics identifies or summarizes the research undertaken. This section classifies the manuscripts according to the topics covered in this Special Issue. There are three topics that are dominant, namely: the modeling of the multibody systems with symmetries, symmetry in applied mathematics, and analytical methods in symmetric multibody systems.
Author Contributions
Conceptualization, M.L.S. and C.-I.P.; methodology, M.L.S. and C.-I.P.; software, M.L.S. and C.-I.P.; validation, M.L.S. and C.-I.P.; formal analysis, M.L.S. and C.-I.P.; investigation, M.L.S. and C.-I.P.; resources, M.L.S. and C.-I.P.; data curation, M.L.S. and C.-I.P.; writing—original draft preparation, M.L.S. and C.-I.P.; writing—review and editing, M.L.S. and C.-I.P.; visualization, M.L.S. and C.-I.P.; supervision, M.L.S. and C.-I.P.; project administration, M.L.S. and C.-I.P. All authors have read and agreed to the published version of the manuscript.
Funding
This research received no external funding.
Institutional Review Board Statement
Not applicable.
Informed Consent Statement
Not applicable.
Data Availability Statement
Not applicable.
Conflicts of Interest
The authors declare no conflict of interest.
References
- Vlase, S.; Năstac, C.; Marin, M.; Mihălcică, M. A Method for the Study of the Vibration of Mechanical Bars Systems with Symmetries. Acta Technica Napocensis. Ser.-Appl. Math. Mech. Eng. 2017, 60, 539–544. [Google Scholar]
- Vlase, S. A Method of Eliminating Lagrangian Multipliers from the Equation of Motion of Interconnected Mechanical Systems. J. Appl. Mech. 1987, 54, 235–237. [Google Scholar] [CrossRef]
- Scutaru, M.L.; Vlase, S.; Marin, M.; Modrea, A. New analytical method based on dynamic response of planar mechanical elastic systems. Bound. Value Probl. 2020, 2020, 104. [Google Scholar] [CrossRef]
- Vlase, S.; Teodorescu, P.P.; Itu, C.; Scutaru, M.L. Elasto-Dynamics of a Solid with a General “Rigid” Motion using FEM Model. Part I. Theoretical Approach. Rom. J. Phys. 2013, 58, 872–881. [Google Scholar]
- Vlase, S.; Marin, M.; Ochsner, A. Considerations of the transverse vibration of a mechanical system with two identical bars. Proc. Inst. Mech. Eng. Part L J. Mater. Des. Appl. 2019, 233, 1318–1323. [Google Scholar] [CrossRef]
- Vlase, S.; Marin, M.; Scutaru, M.L.; Munteanu, R. Coupled transverse and torsional vibrations in a mechanical system with two identical beams. AIP Adv. 2017, 7, 065301. [Google Scholar] [CrossRef]
- Khan, A.; Kim, J.-S.; Kim, H.S. Damage Detection and Isolation from Limited Experimental Data Using Simple Simulations and Knowledge Transfer. Mathematics 2021, 10, 80. [Google Scholar] [CrossRef]
- Gavriluț, G.; Topliceanu, L.; Gîrțu, M.; Rotundu, A.M.; Irimiciuc, S.A.; Agop, M. Assessment of Complex System Dynamics via Harmonic Mapping in a Multifractal Paradigm. Mathematics 2021, 9, 3298. [Google Scholar] [CrossRef]
- Montassir, S.; Moustabchir, H.; Elkhalfi, A.; Scutaru, M.L.; Vlase, S. Fracture Modelling of a Cracked Pressurized Cylindrical Structure by Using Extended Iso-Geometric Analysis (X-IGA). Mathematics 2021, 9, 2990. [Google Scholar] [CrossRef]
- Tarsi, A.; Fiori, S. Lie-Group Modeling and Numerical Simulation of a Helicopter. Mathematics 2021, 9, 2682. [Google Scholar] [CrossRef]
- Tenekedjiev, K.; Cooley, S.; Mednikarov, B.; Fan, G.; Nikolova, N. Reliability Simulation of Two Component Warm-Standby System with Repair, Switching, and Back-Switching Failures under Three Aging Assumptions. Mathematics 2021, 9, 2547. [Google Scholar] [CrossRef]
- Teodorescu Draghicescu, H.; Scutaru, M.L.; Rosu, D.; Calin, M.R.; Grigore, P. New Advanced Sandwich Composite with twill weave carbon and EPS. J. Optoelectron. Adv. Mater. 2013, 15, 199–203. [Google Scholar]
- Saviuc, A.; Gîrțu, M.; Topliceanu, L.; Petrescu, T.-C.; Agop, M. “Holographic Implementations” in the Complex Fluid Dynamics through a Fractal Paradigm. Mathematics 2021, 9, 2273. [Google Scholar] [CrossRef]
- Derbeli, M.; Napole, C.; Barambones, O. Machine Learning Approach for Modeling and Control of a Commercial Heliocentris FC50 PEM Fuel Cell System. Mathematics 2021, 9, 2068. [Google Scholar] [CrossRef]
- Portal-Porras, K.; Fernandez-Gamiz, U.; Ugarte-Anero, A.; Zulueta, E.; Zulueta, A. Alternative Artificial Neural Network Structures for Turbulent Flow Velocity Field Prediction. Mathematics 2021, 9, 1939. [Google Scholar] [CrossRef]
- Gálfi, B.-P.; Száva, I.; Șova, D.; Vlase, S. Thermal Scaling of Transient Heat Transfer in a Round Cladded Rod with Modern Dimensional Analysis. Mathematics 2021, 9, 1875. [Google Scholar] [CrossRef]
- Xu, B.; Li, D.; Ma, Z.; Zheng, M.; Li, Y. Thermodynamic Optimization of a High Temperature Proton Exchange Membrane Fuel Cell for Fuel Cell Vehicle Applications. Mathematics 2021, 9, 1792. [Google Scholar] [CrossRef]
- Bánó, G.; Kubacková, J.; Hovan, A.; Strejčková, A.; Iványi, G.; Vizsnyiczai, G.; Kelemen, L.; Žoldák, G.; Tomori, Z.; Horvath, D. Power Spectral Density Analysis of Nanowire-Anchored Fluctuating Microbead Reveals a Double Lorentzian Distribution. Mathematics 2021, 9, 1748. [Google Scholar] [CrossRef]
- Fonseca i Casas, P.; Garcia i Subirana, J.; Garcia i Carrasco, V.; Pi i Palomés, X. SARS-CoV-2 Spread Forecast Dynamic Model Validation through Digital Twin Approach, Catalonia Case Study. Mathematics 2021, 9, 1660. [Google Scholar] [CrossRef]
- Li, D.; Li, S.; Ma, Z.; Xu, B.; Lu, Z.; Li, Y.; Zheng, M. Ecological Performance Optimization of a High Temperature Proton Exchange Membrane Fuel Cell. Mathematics 2021, 9, 1332. [Google Scholar] [CrossRef]
- Zare, Y.; Rhee, K. Advanced Models for Modulus and Strength of Carbon-Nanotube-Filled Polymer Systems Assuming the Networks of Carbon Nanotubes and Interphase Section. Mathematics 2021, 9, 990. [Google Scholar] [CrossRef]
- Ogbonnaya, C.; Abeykoon, C.; Nasser, A.; Turan, A. A Computational Approach to Solve a System of Transcendental Equations with Multi-Functions and Multi-Variables. Mathematics 2021, 9, 920. [Google Scholar] [CrossRef]
- Yakoubi, K.; Montassir, S.; Moustabchir, H.; Elkhalfi, A.; Pruncu, C.; Arbaoui, J.; Farooq, M. An Extended Finite Element Method (XFEM) Study on the Elastic T-Stress Evaluations for a Notch in a Pipe Steel Exposed to Internal Pressure. Mathematics 2021, 9, 507. [Google Scholar] [CrossRef]
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