The Dynamical Substructure of Bimanual Coordination

Publisher Summary This chapter discusses the dynamical substructure of bimanual coordination. In undertaking dynamical analyses, a general problem is to obtain an appropriate level of description and identify the task-relevant degrees of freedom therein. The coupling of perception and action may itself be characterized as a pattern formation process. Characterization of the dynamics of the component oscillators may also elucidate features that are not adequately captured at the level of the collective variable. In a study described in the chapter, a number of preferred frequency trials were first performed to establish whether, in the absence of informational constraints, the degree of mechanical anchoring was equivalent in each portion of the movement cycle. The finding of preferred transition pathways between stationary states fulfills at least one of the predictions of symmetry-breaking dynamics. It also suggests that there may exist asymmetries that are not fully expressed in terms of unimanual preferred frequencies.

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

[2]  Michael T. Turvey,et al.  Investigating a Nonconservative Invariant of Motion in Coordinated Rhythmic Movements , 1990 .

[3]  E. Saltzman,et al.  Steady-state and perturbed rhythmical movements: a dynamical analysis. , 1991, Journal of experimental psychology. Human perception and performance.

[4]  M. T. Turvey,et al.  ‘Clock’ and ‘motor’ components in absolute coordination of rhythmic movements , 1989, Neuroscience.

[5]  E. Saltzman,et al.  Space-time behavior of single and bimanual rhythmical movements: data and limit cycle model. , 1987 .

[6]  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.

[7]  J. Kelso,et al.  A quantitative approach to understanding the formation and change of coordinated movement patterns. , 1989, Journal of motor behavior.

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

[9]  J A Kelso,et al.  Dynamic pattern generation in behavioral and neural systems. , 1988, Science.

[10]  J. Kelso,et al.  Relative timing from the perspective of dynamic pattern theory: Stability and instability. , 1991 .

[11]  M T Turvey,et al.  Dynamical aspects of learning an interlimb rhythmic movement pattern. , 1992, Journal of motor behavior.

[12]  J. Kelso,et al.  Intentional switching between patterns of bimanual coordination depends on the intrinsic dynamics of the patterns. , 1990, Journal of motor behavior.

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

[14]  J. A. S. Kelso,et al.  The Self-Organized Phase Attractive Dynamics of Coordination , 1991 .

[15]  John J. Jeka,et al.  The Dynamic Pattern Approach to Coordinated Behavior: A Tutorial Review , 1989 .

[16]  R. H. Micks Syphilis of the central nervous system , 1927 .

[17]  R. Carson Manual asymmetries: in defense of a multifactorial account. , 1989, Journal of motor behavior.

[18]  M. Peters,et al.  A nontrivial motor performance difference between right-handers and left-handers: attention as intervening variable in the expression of handedness. , 1987, Canadian journal of psychology.

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

[20]  M. Peters Simultaneous performance of two motor activities: The factor of timing , 1977, Neuropsychologia.

[21]  J. Kelso,et al.  Toward a Physical (Synergetic) Theory of Biological Coordination , 1987 .

[22]  B. Kay The dimensionality of movement trajectories and the degrees of freedom problem: A tutorial , 1988 .

[23]  M. Peters Subclassification of non-pathological left-handers poses problems for theories of handedness , 1990, Neuropsychologia.

[24]  M. Peters Do feedback processing, output variability, and spatial complexity account for manual asymmetries? , 1989, Journal of motor behavior.

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

[26]  H. Haken,et al.  Phase-locked modes, phase transitions and component oscillators in biological motion , 1987 .

[27]  Richard G. Carson,et al.  Expressions of asymmetries and anchoring in bimanual coordination , 1994 .

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