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Computational approaches to sensorimotor transformations.
1Department of Brain and Cognitive Sciences, University of Rochester, New York 14627, USA. alex@bcs.rochester.edu
Nature Neuroscience
|December 29, 2000
Summary
Sensorimotor transformations use basis functions for flexible intermediate representations. This approach unifies computation, learning, and memory in motor control, aligning with neural activity and spatial representation theories.
Area of Science:
- Neuroscience
- Computational Neuroscience
- Motor Control
Background:
- Sensorimotor transformations are essential for goal-directed behaviors, linking sensory input to motor output.
- Existing models often struggle to unify computation, learning, and memory within sensorimotor transformations.
- Understanding the neural basis of these transformations is key to deciphering complex motor behaviors.
Purpose of the Study:
- To review and present models of sensorimotor transformations utilizing basis functions.
- To demonstrate how basis functions offer a unifying framework for understanding sensorimotor computation, learning, and short-term memory.
- To explore the consistency of this framework with neural responses and spatial representation theories.
Main Methods:
- Review of mathematical models of sensorimotor transformations.
- Application of nonlinear function approximation theory using basis functions.
- Analysis of consistency with neurophysiological data and theories of spatial representation.
Main Results:
- Basis functions provide a flexible intermediate representation for sensorimotor transformations.
- This framework offers a unified perspective on neural computation, learning, and short-term memory in motor control.
- The mathematical formalism aligns with observed cortical neuron responses.
Conclusions:
- Basis function models offer a powerful and unifying approach to sensorimotor transformations.
- This perspective provides novel insights into the neural mechanisms underlying motor control, learning, and memory.
- The approach reconciles neural data with theoretical frameworks for spatial representation and computation.