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Article

Core Germplasm Construction Based on Genetic and Phenotypic Diversity of Buffalograss (Bouteloua dactyloides (Nutt.) Columbus) from the Great Plains of America

1
Institute of Ecological Protection and Restoration, Chinese Academy of Forestry, Beijing 100091, China
2
Key Laboratory of Forest Cultivation, State Forestry Administration, Research Institute of Forestry, Chinese Academy of Forestry, Beijing 100091, China
3
Department of Plant Sciences, North Dakota State University, Fargo, ND 58108, USA
*
Author to whom correspondence should be addressed.
Agronomy 2023, 13(5), 1382; https://doi.org/10.3390/agronomy13051382
Submission received: 5 April 2023 / Revised: 8 May 2023 / Accepted: 12 May 2023 / Published: 16 May 2023

Abstract

:
Buffalograss is a valuable forage and turfgrass species native to the Great Plains of America. Utilization of genetic resources and conservation of germplasm rely on effective methods to differentiate and identify genetic differences quickly and at a relatively low cost. The lack of correlation between DNA marker-based genetic diversity and the geographic distance in buffalograss indicates that the interaction between genotype and environment needs to be evaluated. The objective of this study was to establish a core collection of buffalograss germplasm based on SRAP, then solidify the construction with important phenotypic traits. A total of 143 accessions were collected from 16 regions in 10 states of the U.S. A total of 1033 bands were scored from the 10 combinations of forward and reverse primers, of which 1031 were polymorphic within the accessions. After evaluating multiple clustering approaches, we determined that using symmetric distance (such as DMATCH, SM) in the hierarchical Ward’s method was the best clustering method, resulting in five groups. A least distance stepwise clustering approach using the simple match similarity coefficient was most efficient in creating core collections. Adding the phenotypic information and a final core collection size of 59 accessions was recommended to balance representativeness and diversity. We proposed a reverse power function for the percentage of accessions to be included in a core collection. We started at a high value for small numbers of accessions, and the percentage decreased as the accession number increased. then level off at 10% as the accession number reached 1000 and above.

1. Introduction

Buffalograss is a warm-season species native to the Great Plains of North America ranging from Central Mexico to Southern Canada. It is well adapted to arid climates with heavy soil textures and high pH. In addition to being a valuable forage species, it is well suited as a low-maintenance turfgrass for use as lawns, park grounds, roadsides, and golf courses due to its excellent drought tolerance and low growing habit. Its adaptability over this wide latitude was considered to be related to its ploidy levels, which vary from diploid (2n = 2x = 20) to tetraploid (2n = 4x = 40), pentaploid (2n = 5x = 50), and hexaploid (2n = 6x = 50) [1,2]. However, many of its biological traits are not well understood. To conserve germplasm, identify cultivars, and breed new cultivars using these genetic resources, techniques are needed to differentiate genetic differences of baffalograss quickly and at a relatively low cost.
Since the proposal of the core collection concept by Frankel and Brown [3], significant amounts of works have been done on this topic, as described in recent reviews [4,5,6]. This work can be grouped into two general areas. Firstly, there are ongoing discussions concerning the purposes, strategies, and methods of core collection construction for plants of different breeding systems, geographical distributions, and economic impacts [7,8,9,10]. Secondly, advancement in molecular biotechnology allows for reevaluation of the efficacy and diversity of existing collections [11,12].
Methods for identifying turfgrass cultivars and germplasm have evolved with the advancement of new technologies. Using phenotypes to study germplasm diversity and to identify cultivars is vulnerable to varying environmental conditions, and it is also time consuming because the approach relies on the investigation of large numbers of morphological traits. Isoenzyme and protein electrophoresis, especially those from seeds, have been used in the 1970s and 1980s for cultivar identification. Nuclear DNA markers, such as restriction fragment length polymorphisms (RFLPs) were used by Gulsen et al. [13] to assess genetic differences in buffalograss germplasm. However, using RFLPs is more difficult, time consuming and costly than using allozymes. New PCR technology has overcome the shortcomings of RFLP, leading to the use of random amplified polymorphic DNA (RAPD) technics in buffalograss in the 1990s [14,15]. A comparison of RAPD and allozyme techniques in buffalograss was provided by Peakall et al. [16]. Later, a sequence-related amplified polymorphism (SRAP) marker-based method was used to evaluate genetic diversity in germplasm and was found to be very effective in identifying new sources of alleles [13,17]. However, using the same method for both cytoplasmic and nuclear markers, Budak et al. [18] reported that there were no correlations between geographic distance and genetic differences among accessions of buffalograss.
The lack of correlation between DNA marker-based genetic diversity and the geographic distance in baffalograss indicates that the interaction between genotype and environment needs to be evaluated for breeding purposes as well as for constructing a more effective core collection of germplasms. The diecious breeding system in buffalograss, as well as its unique geographical distribution, present challenges for evaluating its germplasm collection, testing for genetic diversity, and evaluating its core collection. However, core construction of this species provides the opportunity to assess the existing models of core constructions for plants of different breeding systems.
The Great Plains where buffalograss is distributed have mostly been converted into farmlands since the second half of nineteenth century. Additionally, continuous breeding work is currently only centered in one state in the U.S. (https://www.usga.org/course-care/turfgrass-and-environmental-research.html) (accessed on 1 May 2023). Therefore, conserving buffalograss germplasm for future global use poses a significant challenge. The objective of this study was to establish a core collection of buffalograss germplasm based on SRAP, and then to solidify the construction with certain phenotypic traits that are important to turf quality.

2. Material and Methods

2.1. Plant Materials

One hundred and forty-three accessions of buffalograss were used for this study. The accessions were collected from 16 regions in 10 states of the Great Plains of the United States with vast climate differences (Table 1). Buffalograss materials were maintained in a greenhouse with temperatures of 30/15 °C (day/night) and a natural photoperiod. The light intensity was compensated to 400 µmol m−2s−1 using metal halite lamps during the day. The accessions were hydroponically propagated in a greenhouse by placing two stolon cuttings in square plastic containers, each measuring 7 cm wide and 10 cm deep. The propagation process started in December 2013. Half strength Hoagland solution [19] was used and changed weekly. The research continued throughout the following years and ended in December 2018.

2.2. Field Phenotype Evaluation

Hydroponically propagated plant materials that developed healthy roots were transplanted to the Beijing Precision Agricultural Research Station (40.1778 N 116.3998 E, 38 m absl) in late April 2014. Each accession was planted in a 0.8 m by 0.8 m field plot with a wood frame. The frames were buried 5 cm below ground and 15 cm above ground and spaced 20 cm apart. The germplasm entries were arranged in randomized complete blocks with three replicates. The plants were watered weekly during the first month following transplantation. To avoid contamination, shoots spread outside the wood frames were routinely removed using scissors.
The research site has a monsoon-influenced continental climate (Köppen: Dwa) characterized by hot and humid summers and cold winters. The annual rainfall was 640 mm, with 60% occurring in July and August. The average summer high temperature was 31 °C, but the absolute high temperatures could exceed 40 °C. The average winter low temperature was −9 °C, with absolute lows of −20 °C. The soil was a silt loam (a coarse-silty, mixed, calcareous, Typic Calciustept), with pH 7.8, 2.1% organic matter, 0.75 g kg−1 total Kjeldahl N, 36.8 g kg−1 available P, and 120 g kg−1 available K.
In this study, phenotype evaluation was focused on morphological traits such as height, tiller density, and stolon length. Measurements were conducted in June 2015. Five primary shoots were randomly selected for measurements of leaf length, leaf width, internode length, internode diameter, and canopy height. The leaf and internode were recorded from the bottom to top. The canopy height and leaf length were measured using a ruler with an accuracy of 0.5 mm, and the rest were measured with a caliper with a 0.01 mm accuracy.

2.3. DNA Extraction and SRAP-PCR

Genomic DNA was extracted in August 2015 from fresh leaf materials of each accession using the CTAB method outlined by Murray and Thompson [20]. All materials were maintained in the above-mentioned greenhouse. A total of 110 primer pairs following Li and Quiros [21], 11 forward and 10 reverse, were screened on buffalograss accessions. Ten final primer combinations were selected for use in this study based on their amplification consistency and band clarity (Table 2). The PCR reaction solution was a 15 µL mixture containing 1.5 µL of PCR buffer (100 mM Tris-HCl at pH 8.3, 500 mM KCl, and 15 mM Mg Cl2), 1.2 µL of DNA template, 1.5 µL of dNTPs (2.5 mM), 0.4 µL of MgCl2 (2.5 mM), 2.0 µL of primer combinations (15 mM), 0.75 U of Taq polymerase, 0.8 µL of M13-FAM, and distilled water. The amplifications were carried out in a GeneAmp 9600 PCR system (ABI Co., Shanghai) using the following procedures: pre-denaturing at 94 °C for 5 min, 10 cycles of denaturing–annealing–extension (95 °C for 1 min, 35 °C for 1 min, and 72 °C for 1 min), another 40 cycles of denaturing–annealing–extension (95 °C for 1 min, 53 °C for 1 min, and 72 °C for 1 min), and a final extension at 60 °C for 30 min. The amplification products were sequenced using a 3730XL sequencer (ABI Co., Shanghai, China). The SRAP fragments were fractioned on polyacrylamide gels using a JY300C vertical gel apparatus (Junyi Oriental Co., Beijing, China). The gels were scanned using a BioSens apparatus (SC810B, Shanfu Scientific Co., Shanghai, China).

2.4. Ploidy Level Determination Using Flow Cytometry

Ploidy level determination work was conducted in April 2014. Six to eight young, fresh leaves from each accession of buffalograss germplasm maintained in the above-mentioned greenhouse were cut into 2–3 cm fragments and rinsed with distilled water, then digested and colored following the method described by Johnson et al. [1]. The ploidy levels were determined using a flow cytometer (Becton-Dickson, San Jose, CA, USA) with a known diploid cultivar ‘Density’ used as a standard. Mean DNA level content was based on 2000 nuclei. Each accession was analyzed using three separate extractions and flow cytometric runs. The sample and data were analyzed using Modfit 4.0 software.

3. Data Analysis

3.1. Genetic Diversity

The presence and absence of each SRAP fragment were coded as 1 and 0 in the data matrix, respectively. The GenALEX 6.5 program [22,23] was used to calculate the percentage of polymorphic loci (PPL). The locus frequency was also calculated from the data matrix and used to calculate Shannon’s diversity index as an estimation of the genetic diversity of accessions [24]:
H = i k p i log p i
where k is the total number of polymorphic loci and pi is the frequency of the i locus.

3.2. Accession Grouping

Different clustering methods were used to group the accessions. The first cluster analysis was performed using the unweighted pair-group (UPGMA, also known as average-linkage) method in the Numerical Taxonomy Multivariate Analysis System (NTSYS-pc version 2.1, Exeter Software, Setauket, NY, USA). The results were expressed as a dendrogram with a Jaccard coefficient. Using the same system, the ‘Flexible Method’ was also used for cluster analysis based on the simple match (SM) distance.
Alternatively, the SRAP data matrix was analyzed in SAS (SAS 9.4, SAS Institute, Cary, NC, USA), where the DMATCH distance (with the simple matching coefficient transformed into the Euclidean distance) was calculated using the PROC DSTANCE procedure. The results were then used for Ward’s minimum variance clustering using the PROC CLUSTER procedure.
Additionally, the SRAP allele data were subjected to STRUCTURE analysis using the admixture model (Structure Harvester 0.6.92) [25] in which the model estimation of K populations or genetic groups was conducted using the Bayesian approach, which uses a Markov Chain Monte Carlo (MCMC) process. The initial K values were set to 2 to 9, with 10 independent runs for each K value. A total of 100,000 Markov chains were operated following a burn-in period of 10,000 chains [26]. The final K value was based on the maximum change in the likelihood distribution ( log { P r ( X | K ) } ) (i.e., the ad hoc quantity related to the second order rate of change of the likelihood distribution). Group membership assignment was based on the probability of alleles occurring in a group [27].

3.3. Phenotype Analysis

Cluster analysis was conducted for the morphology traits of buffalograss using the Ward’s method in the CLUSTER procedure following the estimation of the covariance matrix following the ACECLUS procedure in SAS (SAS 9.4, SAS Institute, Cary, NC, USA).

3.4. Core Germplasm Construction

To construct a core germplasm collection for the 143 accessions, two strategies were tested in this study. The first approach was admixture-prioritized clustering (APC), as described by Hu et al. [28]. Starting from the lowest level of sorting, one of the two accessions with the highest amount of admixture was selected for the next round of clustering. If the two accessions in the lowest cluster level had the same amount of admixture, then the accession with the admixture of a lower frequency was selected for the next round of clustering. If the two accessions had same amounts of admixtures and frequencies, then one was randomly selected. The clustering process was repeated to generate cores with 45%, 40%, 35%, 30%, 25%, 20%, 15%, and 10% of the original accessions. The second approach used the least distance stepwise clustering (LDSC), as proposed by Wang et al. [29]. From the initial clustering, the accession with the shortest genetic distance in the lowest level of sorting was discarded before next round of clustering. The process was repeated to generate cores with 45%, 40%, 35%, 30%, 25%, 20%, 15%, and 10% of the original accessions. In this LDSC process, the genetic distance (GD) was calculated using one subtracted by the similarity coefficient (GS). Three different similarity coefficients were used, i.e., simple match (SM) similarity (GSS), Sorensen-Dice similarity (GSD), and Jaccard similarity (GSJ), expressed as follows:
GSSij = (a + d)/(a + b + c + d)
GSDij = 2a/[(a + b) + (a + c)]
GSJij = a/(a + b + c)
where a is the number of SRAP band occurring in both accessions i and j, b is the number of SRAP bands occurring in the i accession only, c is the number of SRAP bands occurring in the j accession only, and d is the number of SRAP band occurring neither in accessions i nor j.
Genetic diversity parameters H’ and PPL, as well as the amount of admixtures in the core collections at each step of the clustering were compared to their values in the initial accession group. A core collection was considered sufficient when at least 80% of PPL and 80% of admixtures from the original group were included in the new construction [28]. Principal coordinates analysis (PCoA) was conducted for the original accessions to determine the distribution of core accessions in the original accessions.

4. Results and Discussion

4.1. Genetic Diversity

A total of 1033 bands were scored from the 10 combinations of forward and reverse primers, of which 1031 were polymorphic within the accessions. The number of bands scored per primer ranged from 64 to 161 (average 103.1) (Table 2). The original accessions had a Shannon’s diversity index of 44.44, indicating that the 143 buffalograss accessions had diverse polymorphic loci.

4.2. Accession Grouping

Using the UPGMA method to analyze the SRAP markers, the 143 accessions were clustered into four groups at the Jaccard’s distance coefficient of 0.33 (Figure 1). The first group contained 106 accessions, accounting for 74.13% of the total. The second group contained 22 accessions, accounting for 16.08% of the total. The third group contained 14 accessions, accounting for 9.79% of the total. The fourth group contained only one accession (A071-08AF). With a slight increase in similarity, significantly larger numbers of clusters were created, many of which had only one accession (Figure 1), indicating that this method did not have a strong grouping power.
Using the simple match coefficient for similarity distance in the Flexible method, the clustering resulted in five groups at a coefficient of similarity of 0.88 (Figure 2). This grouping resulted in three very small groups that had only 1 (C031-02AF), 2 (A002-00AF, A002-01AM), and 3 (A051-03AF, B040-01AM, and B040-02AF) accessions, respectively. As in the UPGMA method, a slight increase in the similarity coefficient resulted in the creation of many clusters containing only one accession.
When the DMATCH distance was used in the Ward’s clustering method, 5 clusters were identified at a semi-partial R-square value of 0.017 (Figure 3). This clustering method showed a similar grouping result as the Flexible method above, both having a cluster consisting of two accessions (A002-00AF, A002-01AM). However, Ward’s clustering using the DMATCH distance did not result in as many small groups as occurred in the Flexible method. There were no significant increases in the number of clusters as similarity coefficient increased (decreases in semi-partial R2), indicating that this grouping approach was effective.
The pseudo t-test (possible clusters at local peak back by 1) and pseudo F-test (possible clusters at highest local change of F values) both indicated 5 possible clusters for the grouping (Figure 4a). This was further corroborated by the MCMC method (Figure 4b), which had a regional peak change of the frequency increase rate at K = 5 [26]. Therefore, five clusters were considered as a reasonable initial grouping. Furthermore, because the existence and absence of a locus in different accessions at the same time should be of equal importance in grouping, using symmetric distances (such as SM or DMATCH) to analyze binary data was expected to generate more meaningful clustering results than asymmetric distances (such as Jaccard’s distance) using the UPGMA method [23]. In other words, the 5 clusters generated from the Ward’s clustering method using the DMATCH distance were considered the optimal grouping of the 143 accessions of buffalograss in this study. Our results agree with Tamasauskas et al. [30], who compared different methods of clustering using similarity/dissimilarity distances for binary data.
Examination of the groupings indicated that the clustering results were not associated with geographical origins of the accessions globally, meaning that not all accessions from closer geographical distance were closely clustered. However, all three methods (UPGMA, Flexible, and Ward) had many cases where accessions from the same location (represented by the first three digits of the accession name) were grouped together at the lowest level of clustering. This was especially true for the Ward’s cluster method using DMATCH distance (Figure 3), where accessions from closer geographical distances were more likely grouped together than other methods, with a few exceptions. The ploidy levels of accessions ranged from 2x to 6x and were not correlated with geographical locations, as also shown by Budak et al. [18]. The results were not completely in disagreement with Budak et al. [17]. This is because, although each geographical region belongs to one climate in general, there are large variations in rainfall, temperatures, and soil conditions. For example, the annual average precipitation varies from 380 mm near Mammoth Hot Springs to 2000 mm in the southwestern areas of Yellowstone National Park (National Park Service, https://www.nps.gov) (accessed on 15 January 2023). In addition, the accessions also have different ploidy levels, which are correlated with geographical distances [1].

4.3. Phenotype Evaluation

The accessions showed a large variation in morphological characteristics. The average plant height varied from 8 cm to 29 cm with a mean of 17.2 cm. The tiller number per plant varied from 17 to 38 with a mean of 26.5 (Table 3). The principal component analysis of the morphological data showed that the first latent variable (Can1) was mainly explained by the plant internode length and canopy height, and the second latent variable (Can2) was explained by the 5th leaf length and canopy height (Figure 5). Essentially, the canopy height was positively correlated with the internode length and leaf length, particularly the 5th leaf (flag leaf), with simple correlation coefficients of 0.31 (p < 0.001) and 0.38 (p < 0.001), respectively. A high canopy may have been the result of long internodes and/or a long 5th leaf. However, the length of the leaves and internodes were not correlated. The clustering results showed that both accession 103 (A064-02AF) and 113 (A061-02BM) belonged to a group with short internodes (Can1), but accession 103 had a shorter 5th leaf than accession 113 (Can2) (Figure 6). On the other hand, accessions 66 (B40-01AM) and 88 (B49-01AF) had long internodes, a long 5th leaf, and the highest canopy (Figure 5).
Many traits are important in terms of turfgrass quality in buffalograss [31]. These include stress tolerance, growth habits, and morphological characteristics. Evaluating and identifying these traits are essential to the breeding process [32]. The results from this study agree with the finding reported by Barker [33] that the phenotypes of these traits are heavily influenced by environmental conditions at a given geographical location. Therefore, evaluation of these phenotypes in different geographical locations is necessary.

4.4. Core Germplasm Construction

Using the SM similarity coefficient with stepwise clustering resulted in higher admixture retention rates compared to Dice and Jaccard coefficients in both the LDSC and APC approaches (Table 4). The LDSC approach also resulted in higher admixture retention and PPL rates than the APC approach at the same core size (Table 4). Using the LDSC approach and the SM similarity criterion, 57 accessions were selected at a core size of 40% (abbreviated as S-40). Although the same core size produced the same number of accessions, the actual accessions were different depending on the clustering strategies and similarity coefficients. Compared to other approaches, S-40 in the LDSC approach missed only two unique accessions which were deemed valuable based on genotype evaluations, i.e., 2 (A002-00AM) and 113 (A061-02BM). Accession A061-02BM had the shortest internode and longest 5th leaf, while accession A002-00AF had the highest number of tillers, longest internodes, and a very short 5th leaf. It is optimal for these two accessions to be included in the final core. When the final core collections were plotted with the original accessions in PCoA, it was apparent that the core collection was distributed in a pattern similar to the original accessions for both dimensions of PCoA (Figure 6). This indicates that the core collection represented the original accessions well.
The size of the core collection is affected by many factors. When the idea of core collection was proposed by Frankel and Brown [3], the core collection was suggested as an alternative to traditional conservation methods to reduce the cost of reserve genetic resources. The size should change due to continuous reception of new accessions, revision of groupings or affinities, and breeders’ priority. Sometimes, the collection is not used solely for conservation purposes, but rather as a basic breeding material. Therefore, for a breeder, the ultimate number of core collections will be based on the variability of traits of current and future interest, as well as analysis of climatic, ecological, and geographical information.
One of the cost factors of germplasm collection is the evaluation, which can be based on phenotypes as well as genotypes. When phenotypes are evaluated, many statistical parameters can be used, such as variability, niche width/variation [7], range retention index [34], and Shannon’s Index. In these cases, evaluation of a large number of accessions could be very expensive. Accordingly, 10% of the original accessions were proposed by Brown [7], as compared to the proportional and logarithmic approaches. For very large original accession numbers, such as the case of soybean (Glycine soja L.) germplasms (>15,500 accessions), 10% of random collection or multivariate strategies resulted in the best cores in terms of statistical variation or maximum range retention [35]. Therefore, core collection size may be affected by the breeding system of the species, as discussed by Brown [7]. In the case of outbreeding perennial ryegrass (Lolium perenne L.) in a relatively small geographical area, 86% of the original diversity requires 5% of the original accession based on phenotypes and the Shannon’s Index [36].
At the time when the proportional approach was proposed by Brown [7], DNA marker technology was rapidly developing, but still considered to be too expensive. However, more effective DNA marker technology such as SRAP can now be used to evaluate large amounts of accessions at a relatively low cost. To balance the representativeness and diversity, as well as for conservation purposes in places where buffalograss is not native, a larger core size is justified. In this study, the SRAP gene marker used for outbreeding species over a large geographical region seems to justify a higher percentage of core size [37]. For this reason, we propose a reverse power function strategy, where the entering percentage is high for small numbers of accessions and then decreases as the accession number increases until it approaches 1000, at which point the sample size levels off at approximately 10% (similar to the proposal by Brown [7]). This strategy is given in:
y = 170   N 1 3
where y is percentage of entries in the core collection and N is the number of original accessions (Figure 7). For example, using this equation, even for as many as 10,000 accessions, the sample size is 570 ( y = 5.7%).

5. Conclusions

As DNA marker technology becomes more affordable for the evaluation of large amounts of genetic resources over a large geographical region, SRAP has become economic and effective. This study has shown that SRAP is an effective method for genotyping buffalograss accessions from the Great Plains of America. The best approach to analyze the genetic diversity based on marker polymorphic bands demonstrated in this study was symmetric distance (such as DMATCH, SM) along with hierarchical clustering methods (such as Ward’s).
The least distance stepwise clustering approach using the simple match similarity coefficient was the most efficient in creating core collections. The efficacy of this method was evaluated using genetic diversity based on Shannon’s diversity index from the gene frequency. Phenotype evaluation and verification added extra information in understanding the affinity and diversity of original accessions. When the phenotypic information was added at a particular location in the genotypic clustering, a final core collection size of 59 was determined from the original 143 accessions. The resulting core collection had a balanced representativeness and diversity.
With all things considered, such as the cost, the purpose of collection, geographical variability, size, species’ breeding systems, and accessibility to wild resources, we proposed a new sampling strategy: the reverse power function. This sampling approach prioritizes a small number of accessions with a relative higher percentage of representation in the core collection. As the total number of accessions increases, the percentage decreases according to the reverse power function, approaching a level of 10% as the total accession number reaches 1000 and above.

Author Contributions

Conceptualization, Y.Q. and D.L.; methodology, Y.Q.; software, M.J., Y.Q. and D.L.; validation, Y.Q., D.L. and M.J.; formal analysis, M.J. and D.L.; investigation, M.J., B.Z. and Y.Q.; resources, Y.Q.; data curation, M.J. and B.Z.; writing—original draft preparation, M.J.; writing—review and editing, D.L.; visualization, M.J. and D.L.; supervision, Y.Q.; project administration, Y.Q.; funding acquisition, Y.Q. All authors have read and agreed to the published version of the manuscript.

Funding

This research was supported by the Basic Research Fund of National Non-profit Research Institutions (No. CAFYBB2019ZE001 and No. ZDRIF201717. PI: Y. Qian). It was also partially supported by the National Nonprofit Institute Research Grant (No. YBB2022XA002) and the National Forestry and Grassland Administration Programs for Science and Technology Development (202201).

Data Availability Statement

Data available upon request.

Conflicts of Interest

The authors declare no conflict of interest.

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Figure 1. Dendrogram showing cluster results of 143 Buffalograss (Bouteloua dactyloides (Nutt.) Columbus) accessions based on the Jaccard’s distance coefficient in the UPGMA method.
Figure 1. Dendrogram showing cluster results of 143 Buffalograss (Bouteloua dactyloides (Nutt.) Columbus) accessions based on the Jaccard’s distance coefficient in the UPGMA method.
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Figure 2. Dendrogram showing cluster results of 143 Buffalograss (Bouteloua dactyloides (Nutt.) Columbus) accessions based on the simple match coefficient for similarity in the Flexible method.
Figure 2. Dendrogram showing cluster results of 143 Buffalograss (Bouteloua dactyloides (Nutt.) Columbus) accessions based on the simple match coefficient for similarity in the Flexible method.
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Figure 3. Dendrogram showing cluster results of 143 Buffalograss (Bouteloua dactyloides (Nutt.) Columbus) accessions based on the DMATCH distance in Ward’s method.
Figure 3. Dendrogram showing cluster results of 143 Buffalograss (Bouteloua dactyloides (Nutt.) Columbus) accessions based on the DMATCH distance in Ward’s method.
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Figure 4. Statistical evaluation of clustering methods used for the 143 Buffalograss (Bouteloua dactyloides (Nutt.) Columbus) accessions. (a). Pseudo F-test and pseudo t-test results. (b). The second order rate of change of the likelihood distribution k group ( log { P r ( X | K ) } ).
Figure 4. Statistical evaluation of clustering methods used for the 143 Buffalograss (Bouteloua dactyloides (Nutt.) Columbus) accessions. (a). Pseudo F-test and pseudo t-test results. (b). The second order rate of change of the likelihood distribution k group ( log { P r ( X | K ) } ).
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Figure 5. Principal component analysis results of the morphological data for 143 Buffalograss (Bouteloua dactyloides (Nutt.) Columbus) accessions. The first latent variable (Can1) was mainly explained by the plant internode length and canopy height; the second latent variable (Can2) was explained by the 5th leaf length and canopy height. Accessions with 2n = 6x are represented by numbers 1−5, 8, 9, 12, 13, 17−19, 25, 32−34, 40, 43, 44, 47, 49−51, 53−56, 59, 62−68, 72, 74, 75, 80−87, 89−94, 96−98, 101, 102, 104, 108, 109, 113, 116, 119−121, 137−139, and 141−143. Accessions with 2n = 5x are represented by numbers 7, 11, 14, 60, 61, 69, 77−79, 105, 107, 117, 129, and 140. Accessions with 2n = 4x are represented by numbers 6, 10, 15, 16, 20−24, 26−29, 35−38, 41, 42, 45, 46, 48, 57, 58, 70, 71, 73, 76, 88, 95, 99, 100, 103, 106, 110−112, 114, 115, 122, 124−128, 130, and 132−136. Accessions with 2n = 3x are represented by numbers 39 and 118, while accessions with 2n = 2x are represented by numbers 30, 31, 52, 123, 131. Four color-coded numbers show the clustered groups of the accessions.
Figure 5. Principal component analysis results of the morphological data for 143 Buffalograss (Bouteloua dactyloides (Nutt.) Columbus) accessions. The first latent variable (Can1) was mainly explained by the plant internode length and canopy height; the second latent variable (Can2) was explained by the 5th leaf length and canopy height. Accessions with 2n = 6x are represented by numbers 1−5, 8, 9, 12, 13, 17−19, 25, 32−34, 40, 43, 44, 47, 49−51, 53−56, 59, 62−68, 72, 74, 75, 80−87, 89−94, 96−98, 101, 102, 104, 108, 109, 113, 116, 119−121, 137−139, and 141−143. Accessions with 2n = 5x are represented by numbers 7, 11, 14, 60, 61, 69, 77−79, 105, 107, 117, 129, and 140. Accessions with 2n = 4x are represented by numbers 6, 10, 15, 16, 20−24, 26−29, 35−38, 41, 42, 45, 46, 48, 57, 58, 70, 71, 73, 76, 88, 95, 99, 100, 103, 106, 110−112, 114, 115, 122, 124−128, 130, and 132−136. Accessions with 2n = 3x are represented by numbers 39 and 118, while accessions with 2n = 2x are represented by numbers 30, 31, 52, 123, 131. Four color-coded numbers show the clustered groups of the accessions.
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Figure 6. Principal coordinates analysis (PCoA) of 143 Buffalograss (Bouteloua dactyloides (Nutt.) Columbus) accessions showing representations by core accessions. The accessions with 2n = 6x are represented by numbers 1−5, 8, 9, 12, 13, 17−19, 25, 32−34, 40, 43, 44, 47, 49−51, 53−56, 59, 62−68, 72, 74, 75, 80−87, 89−94, 96−98, 101, 102, 104, 108, 109, 113, 116, 119−121, 137−139, and 141−143. Accessions with 2n = 5x are represented by numbers 7, 11, 14, 60, 61, 69, 77−79, 105, 107, 117, 129, and 140. Accessions with 2n = 4x are represented by numbers 6, 10, 15, 16, 20−24, 26−29, 35−38, 41, 42, 45, 46, 48, 57, 58, 70, 71, 73, 76, 88, 95, 99, 100, 103, 106, 110−112, 114, 115, 122, 124−128, 130, 132−136. Accessions with 2n = 3x are represented by numbers 39 and 118, while accessions with 2n = 2x are represented by numbers 30, 31, 52, 123, 131. The orange color denotes accessions included in the final core collection, while open circles are those not included.
Figure 6. Principal coordinates analysis (PCoA) of 143 Buffalograss (Bouteloua dactyloides (Nutt.) Columbus) accessions showing representations by core accessions. The accessions with 2n = 6x are represented by numbers 1−5, 8, 9, 12, 13, 17−19, 25, 32−34, 40, 43, 44, 47, 49−51, 53−56, 59, 62−68, 72, 74, 75, 80−87, 89−94, 96−98, 101, 102, 104, 108, 109, 113, 116, 119−121, 137−139, and 141−143. Accessions with 2n = 5x are represented by numbers 7, 11, 14, 60, 61, 69, 77−79, 105, 107, 117, 129, and 140. Accessions with 2n = 4x are represented by numbers 6, 10, 15, 16, 20−24, 26−29, 35−38, 41, 42, 45, 46, 48, 57, 58, 70, 71, 73, 76, 88, 95, 99, 100, 103, 106, 110−112, 114, 115, 122, 124−128, 130, 132−136. Accessions with 2n = 3x are represented by numbers 39 and 118, while accessions with 2n = 2x are represented by numbers 30, 31, 52, 123, 131. The orange color denotes accessions included in the final core collection, while open circles are those not included.
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Figure 7. A reverse power function strategy for sampling the original accessions as entry to core collection.
Figure 7. A reverse power function strategy for sampling the original accessions as entry to core collection.
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Table 1. Accessions of buffalograss (Buchloe dactyloides (Nutt.) Engelm) from the Northern Plains of America.
Table 1. Accessions of buffalograss (Buchloe dactyloides (Nutt.) Engelm) from the Northern Plains of America.
OriginClimate AccessionsAccession Code (Name)
Yellowstone National ParkAlpine (Dfc/Dfb), a.p . 380 to 2000 mm7137 (C007_02AF), 138 (C007_03AM), 139 (C007_04AM), 140 (C031_02AF), 141 (C031_03AF), 142 (C031_04AF), 143 (C031_05AF)
East WyomingSemi-arid and continental (BSk), a.p. 300 mm1113 (A008_02BF), 14 (A008_03AF), 15 (A008_19AM), 16 (A008_21BM), 17 (A009_02AF), 18 (A009_07AF), 19 (A009_10AF), 20 (A010_10AF), 21 (A011_01AM), 22 (A011_02AM), 23 (A011_04AF)
Southeast North DakotaHumid continental (Dfa/Dfb), a.p. 574 mm1108 (B001_01BM)
Central North DakotaHumid continental (Dfb), a.p. 427 mm51 (A002_00AM), 2 (A002_00AF), 3 (A002_01AM), 4 (A002_01AF), 43 (A028_01CF)
West North DakotaSemi-arid (BSK), a.p. 381 mm85 (A003_25AF), 6 (A004_01AF), 7 (A004_02AM), 8 (A005_01AM), 9 (A005_02CM), 10 (A006_03AF), 11 (A006_06AF), 12 (A006_07AF)
Central South DakotaHumid continental (Dfa), a.p. 508 mm1138 (A024_01AM), 39 (A024_02BF), 40 (A025_00AM), 41 (A026_02AF), 42 (A026_03BF), 44 (A033_02AM), 45 (A033_03BF), 46 (A034_06AM), 47 (A034_07AF), 48 (A035_01AM), 109 (B030_01AM)
Northwest South DakotaSteppe (BSk), a.p. 414 mm533 (A017_01AF), 34 (A017_02AM), 35 (A019_01AM), 36 (A020_00AF), 37 (A021_00AM)
West Central NebraskaSemi-arid (BSk), a.p. 350 mm924 (A012_01AM), 25 (A012_02AM), 26 (A013_00AM), 27 (A013_00BM), 28 (A014_00AF), 29 (A014_00BF), 30 (A015_02AF), 31 (A015_07AF), 32 (A015_10BF)
Southeast NebraskaHumid continental (Dfa), a.p. 800 mm11110 (B030_04AF), 113 (B037_06AF), 114 (B038_01AM), 115 (B038_02AF), 116 (B039_00AM), 117 (B039_02AF), 118 (B040_01AM), 119 (B040_02AF), 120 (B041_01AM), 121 (B041_03AF), 122 (B041_04AF)
IowaHumid continental (Dfa), a.p. 970 mm2111 (B036_01AF), 112 (B036_02AM)
North Central KansasHumid continental (Dfa), a.p. 930 mm2449 (A050_01AM), 50 (A051_01AF), 51 (A051_02AM), 52 (A051_03AF), 53 (A051_04BM), 54 (A052_02AF), 55 (A052_03AF), 56 (A053_01AF), 57 (A053_02AM), 58 (A054_01AF), 123 (B042_01AM), 124 (B043_01AM), 125 (B043_02AF), 126 (B043_03AF), 127 (B045_02AF), 128 (B045_03AF), 129 (B045_05BM), 130 (B046_02AM), 131 (B046_03AF), 132 (B046_04AM), 133 (B046_05AM), 134 (B046_06AF), 135 (B047_01AM), 136 (B049_01AF),
Southwest KansasSemi-arid steppe (BSk), a.p. 410 mm1459 (A055_01AM), 60 (A055_03BM), 61 (A055_04AF), 62 (A055_05BM), 63 (A055_07AF), 64 (A056_01AF), 65 (A057_01AF), 66 (A057_02BF), 67 (A057_05AF), 68 (A057_06AF), 104 (A072_02AF), 105 (A072_03AF), 106 (A073_01BM), 107 (A073_03AM)
OklahomaHumid subtropical (Cfa), a.p. 928 mm769 (A058_02AF), 70 (A059_01AM), 71 (A059_02AM), 72 (A060_01AM), 73 (A060_05AM), 74 (A061_02BM), 75 (A062_01AM)
Northwest OklahomaSemi-arid (BSk), a.p. 438 mm3101 (A071_01AM), 102 (A071_05AF), 103 (A071_08AF)
Northeast New MexicoSemi-arid (BSk), a.p. 363 mm398 (A070_03AM), 99 (A070_05AM), 100 (A070_08AM)
Northwest TexasSemi-arid (BSk), a.p. 520 mm2276 (A063_02AM), 77 (A063_03GM), 78 (A063_08AF), 79 (A064_01AM), 80 (A064_02AF), 81 (A064_03AF). 82 (A065_02AF), 83 (A065_03AM), 84 (A065_04AF), 85 (A066_01AF), 86 (A066_02AM), 87 (A066_03AM), 88 (A067_02AM), 89 (A067_05AM), 90 (A067_12CM), 91 (A067_16AM), 92 (A067_20BM), 93 (A068_01AM), 94 (A069_01AF), 95 (A069_03AF), 96 (A069_05AF), 97 (A069_06AF)
Climate type in the parenthesis is based on the Köppen system; a.p., annual precipitation.
Table 2. The SRAP primer combinations and sequences used in the amplification of genomic DNA of buffalograss (Buchloe dactyloides (Nutt.) Engelm) accessions.
Table 2. The SRAP primer combinations and sequences used in the amplification of genomic DNA of buffalograss (Buchloe dactyloides (Nutt.) Engelm) accessions.
Primer CombinationsForward Sequence (5′-3′)Reverse Sequence (3′–5′)Polymorphic Bands
Me1-Em15TGA GTC CAA ACC GGA TAGAC TGC GTA CGA ATT TAG161
Me1-Em16TGA GTC CAA ACC GGA TAGAC TGC GTA CGA ATT TGG123
Me6-Em16TGA GTC CAA ACC GGT AAGAC TGC GTA CGA ATT TCG64
Me9-Em18TGA GTC CAA ACC GGT AGGAC TGC GTA CGA ATT GGT120
Me10-Em19TGA GTC CAA ACC GGT TGGAC TGC GTA CGA ATT CCG98
Me5-Em1TGA GTC CAA ACC GGA AGGAC TGC GTA CGA ATT TAT105
Me12-Em12TGA GTC CAA ACC GGT CAGAC TGC GTA CGA ATT ATG77
Me10-Em15TGA GTC CAA ACC GGT TGGAC TGC GTA CGA ATT TAG85
Me7-Em19TGA GTC CAA ACC GGT CCGAC TGC GTA CGA ATT CCG84
Me2-Em15TGA GTC CAA ACC GGA GGGAC TGC GTA CGA ATT TAG116
Total 1033
Average 103.3
Table 3. Summary of important morphological traits related to turfgrass quality in 143 accessions of buffalograss (Buchloe dactyloides (Nutt.) Engelm.).
Table 3. Summary of important morphological traits related to turfgrass quality in 143 accessions of buffalograss (Buchloe dactyloides (Nutt.) Engelm.).
Leaf Length (mm)Internode Length (mm)Canopy Height (cm)Tiller Number
1st2nd3rd4th5th1st2nd3rd4th5th
Max.25.5024.3028.7025.4028.608.508.107.007.607.2029.210.0
Min.6.606.205.907.307.100.960.860.790.800.888.42.0
Avg.14.0714.9615.3114.8514.934.294.013.964.094.0517.25.3
SD4.054.354.734.074.061.601.381.301.361.344.61.04
Table 4. Evaluation of the core collection constructions using different clustering strategies and different similarity coefficients.
Table 4. Evaluation of the core collection constructions using different clustering strategies and different similarity coefficients.
Core Size Admixture-Prioritized ClusteringLeast Distance Stepwise Clustering
PPLAdmixturesAdmixture RetainedH’§PPLAdmixturesAdmixture RetainedH’
Original99.81%807100.0%44.4499.81%807100.0%44.44
S_4582.87%63578.7%32.3787.71%68885.3%35.30
S_4080.83%61476.1%30.5086.06%66882.8%33.39
S_3577.73%58272.1%28.6181.12%62076.8%30.78
S_3075.80%56369.8%26.7777.83%58672.6%28.30
S_2572.99%53566.3%24.3473.96%54867.9%25.48
S_2067.96%48560.1%21.4568.25%49261.0%22.33
S_1558.37%40650.3%17.6461.57%42853.0%18.61
S_1051.21%33241.1%11.0451.89%34843.1%13.67
D_4582.19%62977.9%32.4986.64%68084.3%33.12
D_4080.83%61576.2%30.8483.93%64980.4%31.00
D_3577.73%58372.2%28.6281.12%62277.1%28.94
D_3075.70%56369.8%26.4976.57%57771.5%26.43
D_2571.35%52064.4%24.2971.44%52765.3%23.47
D_2066.60%47258.5%20.9166.21%47659.0%20.90
D_1560.70%41651.5%17.6859.73%41751.7%17.03
D_1050.73%33241.1%13.0148.40%31839.4%12.15
J_4584.70%65481.0%32.8186.64%67783.9%32.89
J_4081.32%61976.7%30.5884.22%65280.8%31.06
J_3579.57%60174.5%28.9280.83%61976.7%28.74
J_3075.67%57170.8%26.6576.28%57571.3%26.26
J_2572.22%52865.4%24.0071.25%52565.1%23.31
J_2067.47%48159.6%21.1865.54%46958.1%20.29
J_1561.18%42652.8%17.7559.83%41851.8%16.94
J_1050.63%33141.0%12.9948.40%31839.4%12.15
S = simple match distance, D = Sorensen-Dice distance, and J = Jaccard distance. Subscripts indicate the percentage of the original accession number. PPL, percentage of polymorphic loci. § H’, Shannon’s diversity index.
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Qian, Y.; Jiang, M.; Zou, B.; Li, D. Core Germplasm Construction Based on Genetic and Phenotypic Diversity of Buffalograss (Bouteloua dactyloides (Nutt.) Columbus) from the Great Plains of America. Agronomy 2023, 13, 1382. https://doi.org/10.3390/agronomy13051382

AMA Style

Qian Y, Jiang M, Zou B, Li D. Core Germplasm Construction Based on Genetic and Phenotypic Diversity of Buffalograss (Bouteloua dactyloides (Nutt.) Columbus) from the Great Plains of America. Agronomy. 2023; 13(5):1382. https://doi.org/10.3390/agronomy13051382

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Qian, Yongqiang, Manhua Jiang, Bokun Zou, and Deying Li. 2023. "Core Germplasm Construction Based on Genetic and Phenotypic Diversity of Buffalograss (Bouteloua dactyloides (Nutt.) Columbus) from the Great Plains of America" Agronomy 13, no. 5: 1382. https://doi.org/10.3390/agronomy13051382

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