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Published on: July 2, 2015
Assessing herbicide symptoms by using a logarithmic field sprayer.
Beatriz Ribeiro da Cunha1, Christian Andreasen2, Jesper Rasmussen2
1Department of Crop Science, Luiz de Queiroz College of Agriculture, University of São Paulo, Brazil.
Logarithmic sprayers enable precise herbicide efficacy and selectivity assessment in field experiments. Dose-response regressions reveal key parameters for comparing herbicides across different crops and locations.
Area of Science:
- Agricultural Science
- Weed Science
- Agronomy
Background:
- Herbicide selectivity and efficacy assessment in field trials often overlooks dose-response regressions.
- Logarithmic sprayers offer automated, precise herbicide rate dilutions.
Purpose of the Study:
- To demonstrate the utility of logarithmic sprayers in extracting biologically relevant parameters for herbicide efficacy.
- To compare herbicide performance across different locations and assessment timings using dose-response data.
Main Methods:
- Field experiments were conducted in conventional and organic systems with canola, white mustard, and no crop plots.
- Herbicides diflufenican and beflubutamid were applied using a logarithmic sprayer.
- Mixed-effect log-logistic dose-response regression models analyzed visual and Excess Green Index data.
Main Results:
- Effective Dose 50% (ED50) values varied by herbicide, location, and crop at different days after treatment (DAT).
- Excess Green Index data showed differences in ED90 for beflubutamid on white mustard and canola, but not for diflufenican.
- ED50 values for visual assessment indicated location-specific differences for beflubutamid and crop-specific differences for diflufenican.
Conclusions:
- Nonlinear regression models effectively analyze dose-response data from logarithmic sprayers in field settings.
- Derived parameters like ED50 facilitate comparisons of herbicide selectivity and efficacy in diverse cropping systems.
Related Concept Videos
Laws of Logarithms I
Applications of Logarithms
Laws of Logarithms II
Logarithmic Differentiation
Derivatives of Logarithmic Functions
Introduction to Logarithmic Functions

