Literature DB >> 1498188

Average phase difference theory and 1:1 phase entrainment in interlimb coordination.

D Sternad1, M T Turvey, R C Schmidt.   

Abstract

The dynamics of coupled biological oscillators can be modeled by averaging the effects of coupling over each oscillatory cycle so that the coupling depends on the phase difference phi between the two oscillators and not on their specific states. Average phase difference theory claims that mode locking phenomena can be predicted by the average effects of the coupling influences. As a starting point for both empirical and theoretical investigations, Rand et al. (1988) have proposed d phi/dt = delta omega--K sin phi, with phase-locked solutions phi = arcsin(delta omega/K), where delta omega is the difference between the uncoupled frequencies and K is the coupling strength. Phase-locking was evaluated in three experiments using an interlimb coordination paradigm in which a person oscillates hand-held pendulums. Delta omega was controlled through length differences in the left and right pendulums. The coupled frequency omega c was varied by a metronome, and scaled to the eigenfrequency omega v of the coupled system; K was assumed to vary inversely with omega c. The results indicate that: (1) delta omega and K contribute multiplicatively to phi; (2) phi = 0 or phi = pi regardless of K when delta omega = 0; (3) phi approximately 0 or phi approximately pi regardless of delta omega when K is large (relative to delta omega); (4) results (1) to (3) hold identically for both in phase and antiphase coordination. The results also indicate that the relevant frequency is omega c/omega v rather than omega c.(ABSTRACT TRUNCATED AT 250 WORDS)

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Year:  1992        PMID: 1498188     DOI: 10.1007/bf00204395

Source DB:  PubMed          Journal:  Biol Cybern        ISSN: 0340-1200            Impact factor:   2.086


  8 in total

1.  Dynamical substructure of coordinated rhythmic movements.

Authors:  R C Schmidt; P J Beek; P J Treffner; M T Turvey
Journal:  J Exp Psychol Hum Percept Perform       Date:  1991-08       Impact factor: 3.332

2.  Task dynamics and resource dynamics in the assembly of a coordinated rhythmic activity.

Authors:  G P Bingham; R C Schmidt; M T Turvey; L D Rosenblum
Journal:  J Exp Psychol Hum Percept Perform       Date:  1991-05       Impact factor: 3.332

3.  On the time allometry of co-ordinated rhythmic movements.

Authors:  M T Turvey; R C Schmidt; L D Rosenblum; P N Kugler
Journal:  J Theor Biol       Date:  1988-02-07       Impact factor: 2.691

4.  Maintenance tendency in co-ordinated rhythmic movements: relative fluctuations and phase.

Authors:  L D Rosenblum; M T Turvey
Journal:  Neuroscience       Date:  1988-10       Impact factor: 3.590

5.  A theoretical model of phase transitions in human hand movements.

Authors:  H Haken; J A Kelso; H Bunz
Journal:  Biol Cybern       Date:  1985       Impact factor: 2.086

6.  Coupling dynamics in interlimb coordination.

Authors:  R C Schmidt; B K Shaw; M T Turvey
Journal:  J Exp Psychol Hum Percept Perform       Date:  1993-04       Impact factor: 3.332

7.  Phase transitions and critical fluctuations in the visual coordination of rhythmic movements between people.

Authors:  R C Schmidt; C Carello; M T Turvey
Journal:  J Exp Psychol Hum Percept Perform       Date:  1990-05       Impact factor: 3.332

8.  Fluctuations and phase symmetry in coordinated rhythmic movements.

Authors:  M T Turvey; L D Rosenblum; R C Schmidt; P N Kugler
Journal:  J Exp Psychol Hum Percept Perform       Date:  1986-11       Impact factor: 3.332

  8 in total
  15 in total

1.  Coordination dynamics of (a)symmetrically loaded gait.

Authors:  Daniel M Russell; Joshua L Haworth; Cesar Martinez-Garza
Journal:  Exp Brain Res       Date:  2015-12-12       Impact factor: 1.972

2.  Staying offbeat: sensorimotor syncopation with structured and unstructured auditory sequences.

Authors:  Peter E Keller; Bruno H Repp
Journal:  Psychol Res       Date:  2004-12-23

3.  Symmetry, broken symmetry, and handedness in bimanual coordination dynamics.

Authors:  P J Treffner; M T Turvey
Journal:  Exp Brain Res       Date:  1996       Impact factor: 1.972

4.  Coping with systematic bias during bilateral movement.

Authors:  C B Walter; S P Swinnen; D M Corcos; E Pollatou; H Y Pan
Journal:  Psychol Res       Date:  1997

5.  Frequency-induced phase transitions in bimanual tapping.

Authors:  C E Peper; P J Beek; P C van Wieringen
Journal:  Biol Cybern       Date:  1995-09       Impact factor: 2.086

6.  Linear and nonlinear stiffness and friction in biological rhythmic movements.

Authors:  P J Beek; R C Schmidt; A W Morris; M Y Sim; M T Turvey
Journal:  Biol Cybern       Date:  1995-11       Impact factor: 2.086

7.  The detuning factor in the dynamics of interlimb rhythmic coordination.

Authors:  D Sternad; D Collins; M T Turvey
Journal:  Biol Cybern       Date:  1995-06       Impact factor: 2.086

8.  Informational constraints on spontaneous visuomotor entrainment.

Authors:  Manuel Varlet; Colleen Bucci; Michael J Richardson; R C Schmidt
Journal:  Hum Mov Sci       Date:  2015-04-09       Impact factor: 2.161

9.  Predictability, force, and (anti)resonance in complex object control.

Authors:  Pauline Maurice; Neville Hogan; Dagmar Sternad
Journal:  J Neurophysiol       Date:  2018-04-18       Impact factor: 2.714

10.  Frequency detuning of the phase entrainment dynamics of visually coupled rhythmic movements.

Authors:  P G Amazeen; R C Schmidt; M T Turvey
Journal:  Biol Cybern       Date:  1995       Impact factor: 2.086

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