Selection system: Biplots and Mapping genotyoe

1,377 views 33 slides Aug 24, 2021
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About This Presentation

Quantitative genetics


Slide Content

Selection Systems-Biplots and Mapping Genotypes Submitted to: Dr. K.B.ESWARI PROFESSOR Dept of Genetics and Plant breeding Submitted by: ANIL KUMAR RAM/2020-68 Dept pf Genetics and Plant Breeding

Biplot A biplot is a scatter plot that graphically displays both the row factors and the column factors of a two-way data. A biplot allows information on both samples and variables of a data matrix to be displayed graphically. Samples are displayed as points while variables are displayed either as vectors, linear axes or nonlinear trajectories.  This technique has extensively been used in the analysis of multi-environment trials. The biplot was introduced by K. Ruben Gabriel (1971).

Construction of biplots Biplots constructed with the help of- The additive main effect and multiplicative interaction (AMMI) method Analysis of variance (ANOVA) and principal component analysis (PCA) into a unified approach that can be used to analyze multi-location trials . XLS-Biplot, an XLISP-STAT

Additive main effect and multiplicative interaction (AMMI) Analysis of variance (ANOVA) Principal component analysis (PCA) Uses analysis of variance to study the main effects of genotypes and environments Principal component analysis for the residual multiplicative interaction among genotypes and environments . AMMI simultaneously quantifies the contribution of each genotype and environment to the SS-G×E, and provides an easy graphical interpretation of the results by the biplot technique to simultaneously classify genotypes and environments Multilocation trials

Principal components: The first principal component (PC1) represents responses of the genotypes that are proportional to the environments, which are associated with the GxE interaction. The second principal component (PC2) provides information about cultivation locations that are not proportional to the environments, indicating that those are responsible of the GxE crossover interaction . Feature of PCA: It computes a genotype score and an environment score whose product estimate yield f or that genotype in that environment .

1.Biplot with First PCA Axis A biplot is developed by placing both genotype and environmental mean (main effect) on x-axis and representing PCA axis eigen vector on the y-axis The biplot helps to visualize relationship between eigen values for PCA1 and genotypic and environmental means. If a genotype or an environment has a IPCA1 score of nearly zero, it has small interaction effects and considered as stable. When a genotype and environment have the same sign on the PCA axis, their interaction is positive and if different, their interaction is negative. Two kinds of plotting is possible with estimated AMMI interaction parameters

Biplot with 1 st PCA axis

For a better description of the interaction, both first and second PCA scores of genotypes and environments may be considered for plotting . Here IPCA 2 score of genotypes and environments are plotted against their respective IPCA 1 score. The environmental scores are joined to the origin by side lines. Sites with short spokes do not exert strong interactive forces. Those with long spokes exert strong interaction. The genotypes occurring close together on the plot will tend to have similar yields in all environments, while genotypes far apart show a different pattern of response over the environments. Hence, the genotypes near the origin are not sensitive to environmental interaction and those distant from the origins are sensitive and have large interaction. 2. Biplot with Two PCA Axis

Biplot with Two PCA Axis

GGE (Genotype and Genotype Environment) biplot GGE biplot displays Genotype main effect (G) and genotype by environment (GE) interaction in two dimension. It spilt total variation into Environmental main effect using ANOVA Interaction effect ( G+GE) using PCA Addresses crossover genotype by environmental interaction ( GEI) more effectively Addresses three important issues: Mega-environment evaluation Genotype evaluation Test environment evaluation Insensitive to number of genotypes but best predictor for small number of genotypes

MOLECULAR MAPPING The chief breeding objective served by molecular marker is identification of markers tightly linked to genes contributing to desirable phenotype. This would allow indirect selection on the basis of linked markers. In order to realize the objective, molecular markers linked to the gene of interest need to be identified. There are two approaches for achieving this: Association mapping Linkage mapping

Mapping of Quantitative Trait Loci (QTLs) The process of constructing linkage maps and conducting QTL analysis i.e. to identify genomic regions associated with traits is known as QTL mapping . Identification and location of polygenes or QTL by use of DNA markers. It involves testing DNA markers throughout the genome for the likelihood that they are associated with a QTL.

Prerequisites for QTL mapping A suitable mapping Population (population Size 50 to 250 individuals) A dense marker linkage Map A reliable phenotypic evaluation for target trait. Software available for analysis- Mapmaker/EXP , MapManager QTX, Joinmap etc. Sophisticated Laboratory

Steps in QTL Mapping DEVELOPMENT OF LINKAGE MAP Creation of suitable mapping population Phenotyping of mapping population. Identification of molecular marker that differ between two parents i.e., polymorphic. Genotyping of mapping population Construction of linkage map using data generated from genotyping and phenotyping. DETECTION OF QTLs

Mapping populations A population that is suitable for linkage mapping of genetic markers . F 2 population F 2 derived F 3 population Backcross Doubled haploids Recombinant inbred lines Near isogenic lines Backcross inbred lined

Construction of linkage map D ata generated by genotyping and phenotyping are subjected to linkage analysis using suitable Software such as ‘Mapmaker/EXP’, ‘MapManager QTX’ or ‘ Joinmap ’. The computer programmes detect linkage by computation of LOD (logarithm of odds) score. If LOD score is 3.0 or more, it is considered that two markers are linked.

QTL Analysis It is based on the principle of detecting an association between phenotype and the genotype of the markers. It is not easy to do this analysis manually and so with the help of a computer and a software it is done. The segregation data of both the phenotype and the genotype are collected and arranged in an excel sheet for QTL analysis using the appropriate software.

Methods to detect QTLs Single-marker analysis, Simple interval mapping and Composite interval mapping Multiple Interval Mapping Bayesian Interval Mapping

CASE STUDY

Objective: To identify more high yielding stable promising hybrids and to determine the areas where rice hybrids would be adapted by AMMI model. Materials and Methods: 12 genotypes of Rice 5 Different environments : Gazipur(E1), Comilla (E2), Barisal (E3), Rangpur (E4) and Jessore (E5) Randomized complete block design (RCBD) with 3 Replications

Results and Discussion AMMI analysis of variance:

Stability parameters for grain yield (t/ha) of 12 rice genotypes in 5 environments.

AMMI 1 biplot AMMI 2 biplot

Conclusions The mean grain yield value of genotypes averaged over environments indicated that the genotypes G3 and G12 had the highest (5.99 tha-1) and the lowest (3.19 tha-1) yield, respectively. It is noted that the variety G3 showed higher grain yield than all other varieties over all the environments. The hybrids (G1), (G2), (G3) and (G4) were hardly affected by the G x E interaction and thus will perform well across a wide range of environments.

Objective To study the construction and application of GGE biplots for interpretation of genotype versus environment interactions data for wheat yield in Northern India. MATERIALS AND METHODS 23 genotypes of wheat 6 environments/states of Northern India (Delhi, Uttar Pradesh, Haryana, Uttarakhand, Punjab and Rajasthan) Randomised complete block design GGE Biplot Analysis

RESULTS AND DISCUSSION Differentiation of Genotypes in GGE biplot Analysis of variance of G × E data for North India

Differentiation of environments in GGE biplot Mega-environments Analysis

Evaluation of Test Environment Mean vs stability Biplot

Ranking of Genotypes on the Basis of GGE Biplot

CONCLUSION S Genotype pairs such as (TL2995, PBW697), (HD3128, WH1157) and (WH1157, DBW95) were found to be dissimilar while WH1138, PBW681 and PBW677 were observed to be the most similar genotypes Haryana environment having the smallest angle had the highest representativeness while Rajasthan with the largest angle had the lowest representation. Delhi environment was observed to be the most discriminating while Uttar Pradesh as the least discriminating. The genotype WH1105 was observed to be the most favorable followed by PBW698 for North Zone of India

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