HCS825 Class Project Identification of source of resistance to Cercospora zeae-maydis in maize using molecular markers Godfrey Asea.

Slides:



Advertisements
Similar presentations
Planning breeding programs for impact
Advertisements

Combined Analysis of Experiments Basic Research –Researcher makes hypothesis and conducts a single experiment to test it –The hypothesis is modified and.
Combined Analysis of Experiments Basic Research –Researcher makes hypothesis and conducts a single experiment to test it –The hypothesis is modified and.
Functional Variation for DIMBOA Content in Maize Butrón A 1, Chen Y-C 2, Rottinghaus GE 2, Guill K 3, McMullen MD 3, 1 Misión Biológica de Galicia (CSIC),
Augmented Designs Mike Popelka & Jason Morales. What is an augmented design? A replicated check experiment augmented by unreplicated entries. Step 1:
Statistics in Science  Statistical Analysis & Design in Research Structure in the Experimental Material PGRM 10.
Association Mapping as a Breeding Strategy
Increasing grain yield and improving BYDV tolerance in oat: Past, Present and Future Frederic L. Kolb 1 and Jean-Luc Jannink 2 1 Dep. of Crop Sci., Univ.
Simulating Cropping Systems in the Guinea Savanna Zone of Northern Ghana with DSSAT-CENTURY J. B. Naab 1, Jawoo Koo 2, J.W. Jones 2, and K. J. Boote 2,
Molecular Mapping of Seed Tocopherols in Soybean HEINRICH S. WOHLESER 1, YUKIO KAKUDA 2, and ISTVAN RAJCAN 3 1 University of Guelph, Department of Plant.
College of Agriculture and Life Sciences Department of Plant Breeding Anthracnose Stalk Rot Resistance from GEM Germplasm Margaret Smith Department of.
LINEAR REGRESSION: Evaluating Regression Models. Overview Standard Error of the Estimate Goodness of Fit Coefficient of Determination Regression Coefficients.
Be humble in our attribute, be loving and varying in our attitude, that is the way to live in heaven.
ANalysis Of VAriance (ANOVA) Comparing > 2 means Frequently applied to experimental data Why not do multiple t-tests? If you want to test H 0 : m 1 = m.
© ENDURE, February 2007 FOOD QUALITY AND SAFETY © ENDURE, February 2007 FOOD QUALITY AND SAFETY Significance of cultivar resistance (tolerance) in the.
T WO W AY ANOVA W ITH R EPLICATION  Also called a Factorial Experiment.  Factorial Experiment is used to evaluate 2 or more factors simultaneously. 
T WO WAY ANOVA WITH REPLICATION  Also called a Factorial Experiment.  Replication means an independent repeat of each factor combination.  The purpose.
MAIZE DISEASES Dr. Jamba Gyeltshen 01/04/2010.
Conducting Sound On-Farm Research
Module 7: Estimating Genetic Variances – Why estimate genetic variances? – Single factor mating designs PBG 650 Advanced Plant Breeding.
1 Experimental Statistics - week 7 Chapter 15: Factorial Models (15.5) Chapter 17: Random Effects Models.
Fixed vs. Random Effects Fixed effect –we are interested in the effects of the treatments (or blocks) per se –if the experiment were repeated, the levels.
Multiple Comparisons.
More complicated ANOVA models: two-way and repeated measures Chapter 12 Zar Chapter 11 Sokal & Rohlf First, remember your ANOVA basics……….
23-1 Analysis of Covariance (Chapter 16) A procedure for comparing treatment means that incorporates information on a quantitative explanatory variable,
Identifying the Split-plot and Constructing an Analysis George A. Milliken Department of Statistics Kansas State University
Module 8: Estimating Genetic Variances Nested design GCA, SCA Diallel
Genetics and Genetic Prediction in Plant Breeding
The use of complex populations in breeding with markers SBC “Breeding with molecular markers” David Francis Contact:
The Completely Randomized Design (§8.3)
Quantitative Genetics
Planning rice breeding programs for impact Models, means, variances, LSD’s and Heritability.
Bhargava Kandala Department of Pharmaceutics College of Pharmacy, UF Design and Analysis of Crossover Study Designs.
Topic 30: Random Effects. Outline One-way random effects model –Data –Model –Inference.
Topic 26: Analysis of Covariance. Outline One-way analysis of covariance –Data –Model –Inference –Diagnostics and rememdies Multifactor analysis of covariance.
Introduction to SAS Essentials Mastering SAS for Data Analytics Alan Elliott and Wayne Woodward SAS ESSENTIALS -- Elliott & Woodward1.
By: Corey T. Williams 03 May Situation Objective.
Positive products for control of rice blast disease Mwangi J.K, - UOK Wanjogu R.K,Owilla B.P.O, -MIAD.
TREND ANALYSIS DEVELOPED BY KIRK ET AL J.AM.SOC.HORT. SCI. STATISTICAL PROCEDURE TO ACCOUNT FOR SPATIAL VARIBILITY EACH PLOT IS IDENTIFIED BY ROW.
One-Way Analysis of Variance Recapitulation Recapitulation 1. Comparing differences among three or more subsamples requires a different statistical test.
1 An example of a more complex design (a four level nested anova) 0 %, 20% and 40% of a tree’s roots were cut with the purpose to study the influence.
Enhanced Pest Control Systems for Mid-South Soybean Production Tom Allen, Mississippi State Blair Buckley, LSU AgCenter Pengyin Chen, University of Arkansas.
Topic 29: Three-Way ANOVA. Outline Three-way ANOVA –Data –Model –Inference.
G Lecture 71 Revisiting Hierarchical Mixed Models A General Version of the Model Variance/Covariances of Two Kinds of Random Effects Parameter Estimation.
1 Experimental Statistics - week 8 Chapter 17: Mixed Models Chapter 18: Repeated Measures.
Association Mapping in European Winter Wheat
Association between SSR markers and
2-Way Mixed Effects ANOVA
Two way ANOVA with replication
Enhancing soybean for resistance to Sclerotinia stem rot
i) Two way ANOVA without replication
Two way ANOVA with replication
and No-Tillage under Various Crop Rotations.
Jan Nechwatal & Michael Zellner
5-5 Inference on the Ratio of Variances of Two Normal Populations
Presented by Robert Raley
Topic 31: Two-way Random Effects Models
Backcross Breeding.
Mapping Quantitative Trait Loci
Ex (pp. 430) OPTIONS NOOVP NODATE NONUMBER; proc format;
Strip Plot Design.
ANNUAL REPORT Richard Pratt Dept. of Horticulture and Crop Science
7-2 Factorial Experiments
Context Intensive forms of agriculture cause severe environmental effects: Soil erosion Loss of biodiversity Water pollution Development of conservation.
Inbred Line Development and Hybrid Evaluation in GEM Breeding Crosses
Jode Edwards, USDA ARS Dustin Mclean, University of Guleph
Experimental Statistics - week 8
Diseases of Maize 1. Smut Caused by fungus: Ustilago maydis
Greg Shaner Department of Botany and Plant Pathology Purdue University
Presentation transcript:

HCS825 Class Project Identification of source of resistance to Cercospora zeae-maydis in maize using molecular markers Godfrey Asea

Background Gray leaf spot is an important foliar disease of maize worldwide Yield losses in excess of 50% have been reported (Lipps, 1987) Causal agent is Cercospora zeae-maydis which over winters on crop residue left in the field Maize is unquestionably a very important part of life as we know it today

Control methods Conventional tillage that buries crop residue Fungicide application Use of resistant hybrids in production

Symptoms of gray leaf spot

GLS predisposes maize to stalk rot pathogens

Approach Development of resistant hybrid varieties by backcrossing resistant maize donors to elite germplasm Linkage of molecular markers to disease resistance loci 144 (F2:3) progenies of Vo613Y x Pa405 were evaluated at Wooster and Cedera (replicated) Disease score based on based on percentage leaf affected.

QTL analysis Model for combined analysis Y = U+marker+rep(loc)+loc+gen(marker)+loc(marker)+e F test = marker/gen(marker)

Codes data one; infile 'E:GLS.csv ' dlm= ',' firstobs=2; input gen Rep loc plaa trplaa nc005 BNLG182 BNLG381 BNLG108 BNLG371 Phi073 Phi072 Phi085; Proc sort; by BNLG381; Proc glm; class gen rep loc BNLG381; model trplaa =BNLG381 rep(loc) loc gen(BNLG381) loc*BNLG381 / SS3; random rep(loc) loc gen(BNLG381) loc*BNLG381/test; proc mixed data=one covtest; class gen rep loc BNLG381; model trplaa =BNLG381 rep(loc) loc gen(BNLG381) loc*BNLG381/ddfm=satterth; random BNLG381 rep(loc) loc gen(BNLG381) loc*BNLG381; lsmeans BNLG381;

proc varcomp method=REML; class gen rep loc BNLG381; model trplaa =BNLG381 rep(loc) loc gen(BNLG381) loc*BNLG381; title 'variance component'; quit; Proc anova; class gen rep loc Phi085; model trplaa = gen Phi085 rep(loc) loc gen(Phi085); test h= Phi085 e= gen(Phi085); means Phi085/lsd lines; title'analysis of Phi085'; run;

Comparison of QTL significance and effects in combined analysis QTL ANOVA GLM Mixed R2 P value R2 P value Vm/Vp P value   NC005 0.61 <.0001 0.63 0.4592 0 0.0049 BNLG182 0.63 <.0001 0.62 0.1470 0 <.0001 BNLG381 0.63 0.0006 0.65 0.6094 0 0.0004 BNLG108 0.61 0.0137 0.61 0.7713 0 0.0389 BNLG371 0.62 <.0001 0.63 0.3937 0 .0056 <.0001 Phi073 0.62 <.0001 0.63 0.1998 0.0080 <.0001 Phi072 0.62 0.4369 0.62 0.8374 0 0.4434 Phi085 0.61 0.4132 0.61 0.8811 0 0.1727

Comparison of QTL at each location for specific adaptation QTL Location 1 Location 2 Location 3 Location 4 P value Vm/Vp P value Vm/Vp P value Vm/Vp P value Vm/Vp NC005 0.8558 0.00 0.9750 0.00 0.4990 0.00 0.0911 0.095 BNLG182 0.0977 0.00 0.1896 0.00 0.3757 0.00 0.2895 0.00 BNLG381 0.5807 0.00 0.8367 0.00 0.2532 0.03 0.4620 0.00 BNLG108 0.8845 0.00 0.9078 0.00 0.7423 0.00 0.4504 0.00 BNLG371 0.8834 0.00 0.3356 0.00 0.6294 0.00 0.2338 0.04 Phi073 0.2290 0.026 0.4263 0.00 0.5096 0.00 0.5110 0.00 Phi072 0.6079 0.00 0.2214 0.005 0.7698 0.00 0.8524 0.00 Phi085 0.7630 0.00 0.9906 0.00 0.8921 0.00 0.1600 0.046

Conclusion For replicated data R2 is not an effective way of representing variation explained Adjusting for the proper error terms makes P-values non-significant in Proc GLM Amount of variation in Proc mixed was greatly reduced because of replication The lack of variance explained suggests that the other effects are more important than the markers

Stuart Gordon Dr. D. Francis Acknowledgement Stuart Gordon Dr. D. Francis