Derandomized Evolution Strategies in Computational Neuroscience

We propose evolutionary “analysis by synthesis” guided by neurobiological knowledge as a powerful tool in computational neuroscience. The challenge is to force artificial evolution to favor solutions that are reasonable from the biological point of view. Such solutions are only likely to evolve if as much neurobiological knowledge as possible is used in the design process. This can be achieved by providing sufficient experimental data to evaluate the evolved systems and by a considerate choice of the basic structure. Additional knowledge can be incorporated into the fitness function and in constraints that ensure biological plausibility.

[1]  Werner von Seelen,et al.  Evolving field models for inhibition effects in early vision , 2002, Neurocomputing.

[2]  J. Cowan,et al.  Excitatory and inhibitory interactions in localized populations of model neurons. , 1972, Biophysical journal.

[3]  N. Hansen,et al.  Convergence Properties of Evolution Strategies with the Derandomized Covariance Matrix Adaptation: T , 1997 .

[4]  J. Cowan,et al.  A mathematical theory of the functional dynamics of cortical and thalamic nervous tissue , 1973, Kybernetik.

[5]  Peter Dayan,et al.  Theoretical Neuroscience: Computational and Mathematical Modeling of Neural Systems , 2001 .

[6]  S. Amari Dynamics of pattern formation in lateral-inhibition type neural fields , 1977, Biological Cybernetics.

[7]  Christian Igel,et al.  Optimization of dynamic neural fields , 2001, Neurocomputing.

[8]  G. Schöner,et al.  The distribution of neuronal population activation (DPA) as a tool to study interaction and integration in cortical representations , 1999, Journal of Neuroscience Methods.

[9]  Amir C. Akhavan,et al.  Parametric Population Representation of Retinal Location: Neuronal Interaction Dynamics in Cat Primary Visual Cortex , 1999, The Journal of Neuroscience.

[10]  Nikolaus Hansen,et al.  Completely Derandomized Self-Adaptation in Evolution Strategies , 2001, Evolutionary Computation.

[11]  Joshua C. Brumberg,et al.  A quantitative population model of whisker barrels: Re-examining the Wilson-Cowan equations , 1996, Journal of Computational Neuroscience.