Diffusive, Synaptic, and Synergetic Coupling: An Evaluation Through In-Phase and Antiphase Rhythmic Movements.

The in-phase and antiphase patterns of interlimb l:1 frequency locking were contrasted with respect to models of coordination dynamics in biological movement systems that are based on diffusive coupling, synaptic coupling, and synergetic principles. Predictions were made from each model concerning the stable relative phase phi between the rhythmic units, its standard deviation SDphi and the self-chosen coupled frequency omegasubc;. The experimental task involved human subjects oscillating two handheld pendulums either in-phase or antiphase. The eigenfrequencies of the two hand-pendulum systems were manipulated by varying the length and mass of each pendulum individually. Relative to an eigenfrequency difference of Delta equal to zero, |Deltaomega| > 0 displaced phi from phi = 0 and phi = pi, and amplified SDphi. omegasubc; decreased with |Deltaomega|. Both the displacement of phi and SDphi were greater in the antiphase mode. Additionally, the displacement of phi increased more sharply with |Delta| for antiphase than for in-phase coordination. In contrast, omegasubc; was identical for the two coordination modes. Of the models of interlimb coordination dynamics, the synergetic model was the most successful in addressing the pattern of dependencies of phi and SDphi. The specific forms of the functions relating omegasubc; and phi to Deltaomega pose challenges for all three models, however

[1]  N. Rashevsky,et al.  Mathematical biology , 1961, Connecticut medicine.

[2]  A. Kammer MOTOR PATTERNS DURING FLIGHT AND WARM-UP IN LEPIDOPTERA , 1968 .

[3]  P. Stein Mechanisms of Interlimb Phase Control , 1976 .

[4]  Robert Gilmore,et al.  Catastrophe Theory for Scientists and Engineers , 1981 .

[5]  S. Grillner Control of Locomotion in Bipeds, Tetrapods, and Fish , 1981 .

[6]  P. Holmes,et al.  The nature of the coupling between segmental oscillators of the lamprey spinal generator for locomotion: A mathematical model , 1982, Journal of mathematical biology.

[7]  H. Haken Advanced Synergetics: Instability Hierarchies of Self-Organizing Systems and Devices , 1983 .

[8]  R. Harris-Warrick,et al.  Strychnine eliminates alternating motor output during fictive locomotion in the lamprey , 1984, Brain Research.

[9]  J. Kelso Phase transitions and critical behavior in human bimanual coordination. , 1984, The American journal of physiology.

[10]  J. Kelso,et al.  Nonequilibrium phase transitions in coordinated biological motion: critical fluctuations , 1986 .

[11]  P. N. Kugler,et al.  Fluctuations and phase symmetry in coordinated rhythmic movements. , 1986, Journal of experimental psychology. Human perception and performance.

[12]  J. Kelso,et al.  Nonequilibrium phase transitions in coordinated biological motion: Critical slowing down and switching time , 1987 .

[13]  M. Turvey,et al.  Maintenance tendency in co-ordinated rhythmic movements: Relative fluctuations and phase , 1988, Neuroscience.

[14]  G. Ermentrout,et al.  Coupled oscillators and the design of central pattern generators , 1988 .

[15]  M T Turvey,et al.  On the time allometry of co-ordinated rhythmic movements. , 1988, Journal of theoretical biology.

[16]  Gregor Schöner,et al.  A dynamic pattern theory of behavioral change , 1988 .

[17]  M. Turvey,et al.  Phase transitions and critical fluctuations in the visual coordination of rhythmic movements between people. , 1990, Journal of experimental psychology. Human perception and performance.

[18]  P J Beek,et al.  Dynamical substructure of coordinated rhythmic movements. , 1991, Journal of experimental psychology. Human perception and performance.

[19]  M T Turvey,et al.  Task dynamics and resource dynamics in the assembly of a coordinated rhythmic activity. , 1991, Journal of experimental psychology. Human perception and performance.

[20]  J. Kelso,et al.  Symmetry breaking dynamics of human multilimb coordination. , 1992, Journal of experimental psychology. Human perception and performance.

[21]  Michael T. Turvey,et al.  Long-term consistencies in assembling coordinated rhythmic movements ☆ , 1992 .

[22]  M. Turvey,et al.  Coupling dynamics in interlimb coordination. , 1993, Journal of experimental psychology. Human perception and performance.

[23]  Richard G. Carson,et al.  Manual asymmetries: old problems and new directions , 1993 .

[24]  M. T. Turvey,et al.  A Low-Dimensional Nonlinear Dynamic Governing Interlimb Rhythmic Coordination , 1994 .

[25]  J. Kelso,et al.  Elementary Coordination Dynamics , 1994 .

[26]  J A Kelso,et al.  A theoretical note on models of interlimb coordination. , 1994, Journal of experimental psychology. Human perception and performance.

[27]  M. Turvey,et al.  Handedness and the asymmetric dynamics of bimanual rhythmic coordination. , 1995 .

[28]  M. Turvey,et al.  Models of interlimb coordination--equilibria, local analyses, and spectral patterning: comment on Fuchs and Kelso (1994). , 1995, Journal of experimental psychology. Human perception and performance.

[29]  W. Warren,et al.  Resonance Tuning in Rhythmic Arm Movements. , 1996, Journal of motor behavior.

[30]  J. Kelso,et al.  Action-Perception as a Pattern Formation Process , 2018, Attention and Performance XIII.