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John C. Gallagher

Researcher at Wright State University

Publications -  84
Citations -  1834

John C. Gallagher is an academic researcher from Wright State University. The author has contributed to research in topics: Evolvable hardware & Micro air vehicle. The author has an hindex of 16, co-authored 82 publications receiving 1735 citations. Previous affiliations of John C. Gallagher include Case Western Reserve University & Harvard University.

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Evolving dynamical neural networks for adaptive behavior

TL;DR: It is demonstrated that continuous-time recurrent neural networks are a viable mechanism for adaptive agent control and that the genetic algorithm can be used to evolve effective neural controllers.
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A family of compact genetic algorithms for intrinsic evolvable hardware

TL;DR: A number of modifications to the basic CGA are developed that significantly improve its search efficacy without substantially increasing the size and complexity of its hardware implementation.
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Application of evolved locomotion controllers to a hexapod robot

TL;DR: This paper shows that genetic algorithms used to evolve dynamical neural networks for controlling the locomotion of a simulated hexapod agent are capable of directing the walking of a real six-legged robot, and that many of the desirable properties observed in simulation carry over directly to the real world.
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Evolution and analysis of model CPGs for walking: II. General principles and individual variability.

TL;DR: The authors' studies of evolved model circuits suggest that, in the absence of other constraints, there is no compelling reason to expect neural circuits to be functionally decomposable as the number of interneurons increase.
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Evolution and analysis of model CPGs for walking: I. Dynamical modules.

TL;DR: This paper proposes an abstract description based on the concept of a dynamical module, a set of neurons that simultaneously make their transitions from one quasistable state to another while the synaptic inputs that they receive from other neurons remain essentially constant, thus temporarily reducing the dimensionality of the circuit dynamics.