Breeding for earliness is an essential and complex process in pea breeding. The inheritance of this trait is controlled by many genes and is highly influenced by internal and external environmental factors. Evaluation of genotypes for different traits under multilocation trials is an important step in the varietal release process (
Bishaw and Van Gastel 2009). For releasing varieties that will show consistent performance over different locations, stable performing pea genotypes need to be identified. The GEI is a matter of concern in the breeding, genetics, and production of crops as it manipulates the performance of a plant. Thus, to overcome the consequences of GEI, the evaluation of genotypes is carried out in multi-environment trials (MET)
(Alwala et al., 2010). Garden pea is one of the highest paying crops in north-western Himalayas due to its off-season cultivation throughout the year in one or the other zones. Farmers have specific demand for varieties that mature early to fetch high prices in the market. However, the lack of early varieties with stable performance to varied agroclimatic conditions has forced farmers to purchase seeds at higher rates from private enterprises. Therefore, there is a dire need to recommend stable early maturing varieties of a garden pea to meet the farmers’ demand.
The evaluation of genetic material in MET becomes very challenging due to the presence of G × E interactions. This can be overcome by using statistical models such as Eberhart and Russell’s model and GGE biplot. These models help plant breeders to understand the performance of genotypes in different environmental conditions and allow the selection of the most ideal genotypes for a particular environment or group of environments (
Gauch and Zobel 1996). The selected genotypes can be released as varieties for commercial cultivation in their respective best-performing locations.
Joint regression analysis
The perusal of the analysis showed that the mean sum of squares due to genotypes and environments were highly significant for all the characters (Table 1). The means sum of squares due to genotype × environment interactions were significant indicating the suitability of applying stability parameters. The combined variance of environment and genotype ×environment interaction [E + (G × E] was also signiûcant for all the traits indicating that the environments and their interaction with genotypes played an important role in determining the performance of genotypes. The variation in different characters may be due to differences in climate or soil factors among environments (
Alake and Ariyo 2012). Further, partitioning of [E + (G × E] revealed the significance of linear components for first picking, suggesting to proceed for stability analysis (
Eberhart and Russel 1966). The significant non-linear component of combined environment and genotype × environment variance indicated that the genotypes differed considerably concerning their stability for all the traits. The significant non-linear component of GEI was also observed by
Pan et al., (2001) and
Hassan et al., (2013).
Stability based on Eberhart and Russell’s model
To find out the suitable recommendation of a variety, the phenotypic stability of a particular genotype should be judged by consideration of mean performance vis-à-vis both linear (bi) and nonlinear (S
-2di) components of GEI as it was suggested by
Eberhart and Russell (1966) that their responses are independent of each other. The variation in the regression coefficient (bi) for all the traits indicates differences in responses to environmental changes. The genotypes with non-significant deviation (S
2di=0) were categorized as predictable and stable suggesting the preponderance of linear component G × E interaction. The genotypes SP-22, SP-12, SP-10, and SP-24 for the first flowering node and SP-22, SP-18, SP-2, SP-17, SP-12 and SP-3 for early flowering and first picking were stable in all the environments (Table 2). Similarly, the genotypes with consistent performance for early flowering and early first picking based on mean performance, significantly better than check Pb-89 revealed deviation for only one line SP-6 while rest of the six lines had S2di=0 and bi=1.
El-Dakkak et al., (2015) also identified early genotypes in pea using Eberhart and Russel model under different conditions.
Genotype response to specific adaptation
The most interesting feature of the GGE biplot is its potential to depict the ‘which-won-where’ pattern of a genotype by environment data set. The genotypes falling on the vertices of the polygons in the GGE biplots indicate their level of performance in a particular environment (
Yan and Tinker 2006). ‘Which-won-where’ polygon view of GGE biplot model (Fig 1) for first flowering node showed that SP-6 (G5) was placed at the vertex with a flower at the lower node, suggesting it to be the most desirable and top winning genotype followed by SP-12 (G8), SP-10 (G7) and SP-24 (G15). SP-22 (G14) along with SP-12 (G8) were also placed on the vertices within the same environment sector as SP-6. Palam Sumool (G47) was the most responsive and the winning genotypes of the corresponding environment sector for the first flower at the highest node, depicting thereby as late maturing. The similar inference was also obtained based upon the joint regression analysis and mean vs. stability biplot except for SP-6 which was unstable as per regression analysis. The genotypes SP-22 and SP-18 were the earliest to days to flowering and were also the winning genotypes within the same sector placed on the vertices. Genotypes SN-6-1 (G19), SP-17 (G11), SP-6 (G5), SP-2 (G2) and SP-3 (G3) were also highly stable and desirable genotypes, making them the candidate of selection for early flowering. For days to first harvest, SP-18 and SP-17 were the earliest, placed close to the vertices along with SP-22 (G14) and SP-6 (G5). They were the winning genotypes simultaneously based on GGE biplot and joint regression analysis. SN-5-1 (G18), SP-2 (G2) and SP-3 (G3) also lie on the equality line between two winning genotypes among different sectors and depict sequential suitability. Earlier researchers have also made predictions based on stability analysis in chickpea
(Yadav et al., 2014) and cluster bean
(Teja et al., 2022).
Correlation with yield
The genotypes SP-6 and SP-22 with early flowering and first harvest also showed significantly superior performance for pod yield/plant in comparison to check Pb-89 while the other genotypes namely, SP-18, SP-17, and SP-2 were at par with the check (Fig 2). PC1 vs. mean yield AMMI biplot revealed that the genotypes SP-6, SP-22 and SP-17 were closer to the center point indicating stability across the environments (Fig 1). The correlation studies revealed that the first flower node, days to flowering and days to first picking had a negative association with pod yield, while harvest duration was positively correlated with the yield (Fig 3). The first flower node, days to flowering and harvest duration revealed a moderate association with pod yield (r=0.30-0.70) whereas days to first picking had a strong effect on pod yield (r>0.70). This indicated that genotypes with early flowering and early first harvest resulted in high yield with the maximum influence of days to first picking. Early harvesting resulted in increased pod yield due to prolonged harvest duration. Therefore, the genotypes significantly early in first picking and have stable performance throughout the environments should be focused on while selecting for earliness rather than the first flower node with less effect on yield.