Optimizing selection for function-valued traits |
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Authors: | Jay H. Beder Richard Gomulkiewicz |
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Affiliation: | (1) Department of Mathematical Sciences, University of Wisconsin, Milwaukee, WI 53201, USA;(2) School of Biological Sciences and Department of Mathematics, Washington State University, P. O. Box 644236, Pullman, WA 99164, USA |
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Abstract: | We consider a function-valued trait z(t) whose pre-selection distribution is Gaussian, and a fitness function W that models optimizing selection, subject to certain natural assumptions. We show that the post-selection distribution of z(t) is also Gaussian, compute the selection differential, and derive an equation that expresses the selection gradient in terms of the parameters of W and of the pre-selection distribution. We make no assumptions on the nature of the “time” parameter t. |
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Keywords: | Quantitative genetics Finite-dimensional trait Function-valued trait Selection gradient Selection differential Fitness function Gaussian process Reproducing kernel Hilbert space Weak limits |
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