Environmental Variables and Observed Field Differences in Aphid Population Change Across Geographic Locations John Gordy, Michael Brewer Texas A&M University.

Slides:



Advertisements
Similar presentations
Soybean seed quality response among maturity groups to planting dates in the Midsouth Larry C. Purcell & Montserrat Salmeron MidSouth Soybean Board Meeting,
Advertisements

The Rate of Chemical Reactions 1.Rate Laws a.For generic reaction: aA + bB cC + dD b. Rate = k[A] x [B] y [Units of Rate always = M/s = mol/L s] c.Details.
Objectives 10.1 Simple linear regression
Learning Objectives 1 Copyright © 2002 South-Western/Thomson Learning Data Analysis: Bivariate Correlation and Regression CHAPTER sixteen.
LINEAR REGRESSION: What it Is and How it Works. Overview What is Bivariate Linear Regression? The Regression Equation How It’s Based on r Assumptions.
© 2000 Prentice-Hall, Inc. Chap Multiple Regression Models.
Statistics: Data Analysis and Presentation Fr Clinic II.
Multiple Regression Models. The Multiple Regression Model The relationship between one dependent & two or more independent variables is a linear function.
© 2003 Prentice-Hall, Inc.Chap 14-1 Basic Business Statistics (9 th Edition) Chapter 14 Introduction to Multiple Regression.
Final Review Session.
1 BA 275 Quantitative Business Methods Simple Linear Regression Introduction Case Study: Housing Prices Agenda.
Chapter Topics Types of Regression Models
Linear Regression and Correlation Analysis
Linear Models. Functions n function - a relationship describing how a dependent variable changes with respect to an independent variable n dependent variable.
This Week Continue with linear regression Begin multiple regression –Le 8.2 –C & S 9:A-E Handout: Class examples and assignment 3.
1 1 Slide Simple Linear Regression Chapter 14 BA 303 – Spring 2011.
© 2001 Prentice-Hall, Inc.Chap 14-1 BA 201 Lecture 23 Correlation Analysis And Introduction to Multiple Regression (Data)Data.
Oklahoma State University Greenbug Expert System and “Glance ‘N Go” Sampling for Cereal Aphids: Results of Field Testing Tom A. Royer Department of Entomology.
Influence of Planting Date, Harvest Date, Soil Type, Irrigation and Nematicides on Pest Numbers, Yield and Quality of Sweetpotatoes in the Mississippi.
Lecture 14 Multiple Regression Model
© 2002 Prentice-Hall, Inc.Chap 14-1 Introduction to Multiple Regression Model.
Correlation and Regression
Then/Now You wrote linear equations given a point and the slope. (Lesson 4–3) Investigate relationships between quantities by using points on scatter plots.
Business Statistics: A First Course, 5e © 2009 Prentice-Hall, Inc. Chap 12-1 Correlation and Regression.
Introduction to Linear Regression
Applied Quantitative Analysis and Practices LECTURE#22 By Dr. Osman Sadiq Paracha.
Correlation Correlation is used to measure strength of the relationship between two variables.
Integrated Pest Management. Learning Objectives 1.Define IPM (Integrated or Insect Pest Management). 2.Describe why IPM is important. 3.Describe what.
Lecture 10 Chapter 23. Inference for regression. Objectives (PSLS Chapter 23) Inference for regression (NHST Regression Inference Award)[B level award]
Data Analysis, Presentation, and Statistics
© 2000 Prentice-Hall, Inc. Chap Chapter 10 Multiple Regression Models Business Statistics A First Course (2nd Edition)
Bivariate Data AS Complete a statistical investigation involving bi-variate data.
Introduction Many problems in Engineering, Management, Health Sciences and other Sciences involve exploring the relationships between two or more variables.
Just one quick favor… Please use your phone or laptop Please take just a minute to complete Course Evaluations online….. Check your for a link or.
Linear Best Fit Models Look at the scatter plot to the right and make some observations.
Sorghum – Sugarcane Aphid Research Exchange Meeting
Introduction The relationship between two variables can be estimated using a function. The equation can be used to estimate values that are not in the.
Section 11.1 Day 3.
Lecture 9 Sections 3.3 Objectives:
(To be edited by Dr Raji Reddy’s Group)
SCA Sampling Protocol Results: 2016
Influences of Planting Population on Sugarcane Aphid (Melanaphis sacchari) in Grain Sorghum (Sorghum bicolor) Brittany Lipsey Mississippi State University.
Sugarcane aphid in California- adding flavor to fodder
Leads: David Kerns and Gus Lorenz
Chapter 10: Re-Expression of Curved Relationships
Basic Estimation Techniques
Section 11.1 Day 2.
Grain Sorghum/Sugarcane Aphid Insecticide Seed Treatment Test
Linear Regression Using Excel
Question 6: Sorghum IPM System for SCA Management
Bivariate Data.
Sorghum – Sugarcane Aphid Research Exchange Meeting
Jeff Gore Mississippi State University Sorghum – Sugarcane Aphid
Advances in Valley Vegetable Production and Irrigation
Simple Linear Regression - Introduction
1) A residual: a) is the amount of variation explained by the LSRL of y on x b) is how much an observed y-value differs from a predicted y-value c) predicts.
E.V. Lukina, K.W. Freeman,K.J. Wynn, W.E. Thomason, G.V. Johnson,
Precision Agriculture in Pest Management
Section 11.2 Day 2.
^ y = a + bx Stats Chapter 5 - Least Squares Regression
What Is Up with Soybean Yields?
The Weather Turbulence
Kristopher Giles Oklahoma State University Sorghum – Sugarcane Aphid
Ryan Gilreath Louisiana State University Sorghum – Sugarcane Aphid
Kinetics.
Pemeriksaan Sisa dan Data Berpengaruh Pertemuan 17
Displaying Data – Charts & Graphs
1/2555 สมศักดิ์ ศิวดำรงพงศ์
Chapter 14 Multiple Regression
Presentation transcript:

Environmental Variables and Observed Field Differences in Aphid Population Change Across Geographic Locations John Gordy, Michael Brewer Texas A&M University Sorghum – Sugarcane Aphid Research Exchange Meeting Dallas, TX January 3 – 4, 2017

Locations and fellow investigators Name Affiliation Trial Locations Trial Years David Kerns Texas A&M University Winnsboro, LA 2014, 2016 Nick Seiter University of Arkansas Monticello, AR 2015 David Buntin University of Georgia Griffin, GA John Gordy Michael Brewer Corpus Christi, Rosenberg, Gainesville, TX 2014, 2015, 2016 2015, 2016 2016

Introduction Considerations in grower decision to control aphids: Yield-damage relationship (EIL), but How quickly can populations expand? Dry vs. Wet Conditions Temperature Other

Materials & Methods Data from non-insecticide treated plots from 2014, 2015, and 2016 threshold plots Precipitation and Temperature data during period of population growth Log-linear regression of aphid population across time

Simple y (sca/leaf) – x (days) Regression Location-Year n* n+ Slope Slope 95% CI Intercept Intercept 95% CI F; d.f. P R2 DT (days) CC-2014 4 16 0.088 0.010, 0.165 4.65 3.810, 5.483 5.9; 1,15 0.0291 0.2967 7.9 LA-2014 5 40 0.176 0.142,0.210 1.78 1.236, 2.333 111.4; 1,37 <0.0001 0.7506 3.9 CC-2015 8 64 0.102 0.078, 0.124 0.89 0.284, 1.487 86.4; 1,62 0.5822 6.8 UGC-2015 12 0.092 0.040, 0.143 5.18 4.676, 5.674 15.6; 1,10 0.0027 0.6095 7.6 GA 2015 3 0.086 -0.012, 0.185 3.33 2.696, 3.969 3.8; 1,10 0.0798 0.2754 8.0 AR 2015 7 56 0.082 0.026, 0.137 3.01 2.174, 3.848 8.64; 1,54 0.0048 0.13 8.5 CC-2016 0.097 0.049, 0.144 1.79 0.947, 2.633 17.18; 1,35 0.0002 0.3292 7.2 NTX-2016 0.128 0.108, 0.147 -0.93 -1.491, -0.364 174.1; 1,62 0.7374 5.4 LA-2016 20 0.170 0.098, 0.242 1.01 -0.001, 2.019 24.7; 1,18 0.5785 4.1 UGC 2016 24 0.317 0.293, 0.341 1.83 1.640, 2.013 761.7; 1,22 0.9719 2.2 n* number of dates used in regression n+ total data points used in regression

Beginning Growth Stage Location-Year Hybrid Beginning Growth Stage Ending Growth Stage Doubling Time CC-2014 Tx430 V8 bloom 7.9 LA-2014 boot milk 3.9 CC-2015 V4 heading 6.8 UGC-2015 DKS 53-67 7.6 GA-2015 SS800A late vegetative 8.0 AR-2015 P83P99 hard dough 8.5 CC-2016 7.2 NTX-2016 5.4 LA-2016 DKS 38-88 4.1 UGC 2016 V3 V6 2.2

Doubling Time – DD / Precipitation Regression Model n PPD 95% CI MADD Intercept F; d.f. P R2 DT=PPD 9 -14.9 -21.8, -8.01  --- --- 7.67 6.52, 8.82 26.17; 1,7 0.0014 0.789 DT=MADD 0.178 -0.60, 0.96 -0.31 -24.5, 25.1 0.29; 1,7 0.6060 0.040 DT=PPD+ -19.25 -24.7, -13.8 -0.41 -0.69, -0.12 21.04 11.5, 30.6 39.19; 2,6 0.0004 0.929 DT = Doubling Time PPD = Mean Precipitation per Day MADD = Mean Accumulated Degree Days per Day

Doubling Time – DD / Precipitation Regression Population Doubling Time (days) Mean Precipitation Per Day (inches) Mean DD50 Accumulated Per Day

Key Learnings Population doubling time ranged from 2.2 to 8.5 days, with a mean of 6.2 days across 10 location years. Precipitation had a greater effect on population growth than cumulative degree days, explaining about 79% of the variability in DT across locations (univariate model). A bivariate model adding temperature to precipitation explained about 93% of DT variability Although increased precipitation was associated with greater aphid population growth, yield may be stable when there is good soil moisture Take home: Sampling frequency and spray decisions need to be based on quick doubling time of less than a week until we can better gauge doubling time for any particular situation.

Next Steps Integrate doubling time into economic threshold calculation Other variables such as when precipitation occurs, hybrid background, natural enemy activity may be relevant

Discussion