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Featured researches published by Christopher Pribe.


Biological Cybernetics | 1997

Neural control of interlimb oscillations. I. Human bimanual coordination.

Stephen Grossberg; Christopher Pribe; Michael A. Cohen

Abstract. How do humans and other animals accomplish coordinated movements? How are novel combinations of limb joints rapidly assembled into new behavioral units that move together in in-phase or anti-phase movement patterns during complex movement tasks? A neural central pattern generator (CPG) model simulates data from human bimanual coordination tasks. As in the data, anti-phase oscillations at low frequencies switch to in-phase oscillations at high frequencies, in-phase oscillations occur at both low and high frequencies, phase fluctuations occur at the anti-phase in-phase transition, a “seagull effect” of larger errors occurs at intermediate phases, and oscillations slip toward in-phase and anti-phase when driven at intermediate phases. These oscillations and bifurcations are emergent properties of the CPG model in response to volitional inputs. The CPG model is a version of the Ellias-Grossberg oscillator. Its neurons obey Hodgkin-Huxley type equations whose excitatory signals operate on a faster time scale than their inhibitory signals in a recurrent on-center off-surround anatomy. When an equal command or GO signal activates both model channels, the model CPG can generate both in-phase and anti-phase oscillations at different GO amplitudes. Phase transitions from either in-phase to anti-phase oscillations, or from anti-phase to in-phase oscillations, can occur in different parameter ranges, as the GO signal increases.


international symposium on neural networks | 1992

A neural pattern generator that exhibits frequency-dependent in-phase and anti-phase oscillations

Michael A. Cohen; Stephen Grossberg; Christopher Pribe

The authors describe a neural pattern generator based on a cooperative-competitive feedback neural network. The two-channel version of the generator supports both in-phase and anti-phase oscillations. A scalar arousal level controls both the oscillation phase and frequency. As arousal increased oscillation frequency increased and bifurcations from in-phase to anti-phase, or anti-phase to in-phase oscillations can occur. Coupled versions of the model exhibited oscillatory patterns which corresponded to the gaits used in locomotion and other oscillatory movements by various animals.<<ETX>>


Formal Aspects of Computing | 1997

Neural control of interlimb oscillations

Christopher Pribe; Stephen Grossberg; Michael A. Cohen


Formal Aspects of Computing | 1997

Neural control of interlimb oscillations II. Biped and quadruped gaits and bifurcations

Christopher Pribe; Stephen Grossberg; Michael A. Cohen


Archive | 1993

Quadruped Gait Transitions from a Neural Pattern Generator with Arousal Modulated Interactions

Michael A. Cohen; Stephen Grossberg; Christopher Pribe


Archive | 1993

Frequency-Dependent Phase Transitions in the Coordination of Human Bimanual Tasks

Michael A. Cohen; Stephen Grossberg; Christopher Pribe


Formal Aspects of Computing | 1997

Neural control of interlimb oscillations. I. Human bimanual coordina-tion

Stephen Grossberg; Christopher Pribe; Michael A. Cohen


Archive | 1994

Neural Control of Rhythmic Coordinated Movements

Michael A. Cohen; Stephen Grossberg; Christopher Pribe


Archive | 1993

A Neural Pattern Generator that Exhibits Arousal-Dependant Human Gait Transitions

Michael A. Cohen; Stephen Grossberg; Christopher Pribe


Archive | 1993

A Biomechanical Model of Human Oculomotor Plant Kinematics Based Upon Geometric Algebra

Michael A. Cohen; Christopher Pribe

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