Neuro-Behavioral Determinants of Interlimb Coordination 2004
DOI: 10.1007/978-1-4419-9056-3_11
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Dynamical Models of Rhythmic Interlimb Coordination

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Cited by 5 publications
(4 citation statements)
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“…Although the obtained TCV values were symmetric around the 1:1 amplitude ratio, the Δφ curve was shifted upward (indicating D arm lead) especially at the higher movement frequency. These results, as obtained for our right-handed participants, are in agreement with the effects of the handedness-related parameter d in Equation 3 and are therefore in accordance with the asymmetric relative phase dynamics that encompass a handedness-related asymmetry in coupling strength (de Poel et al, 2007; Peper, Daffertshofer, & Beek, 2004; Treffner & Turvey, 1995). In addition, the observation that the pattern of results is clearly mirror symmetric around the 1:1 amplitude ratio (see Figures 1A and 1B) can be explained with reference to (symmetry) group theory (Mulvey, Amazeen, & Riley, 2005).…”
Section: Methodssupporting
confidence: 90%
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“…Although the obtained TCV values were symmetric around the 1:1 amplitude ratio, the Δφ curve was shifted upward (indicating D arm lead) especially at the higher movement frequency. These results, as obtained for our right-handed participants, are in agreement with the effects of the handedness-related parameter d in Equation 3 and are therefore in accordance with the asymmetric relative phase dynamics that encompass a handedness-related asymmetry in coupling strength (de Poel et al, 2007; Peper, Daffertshofer, & Beek, 2004; Treffner & Turvey, 1995). In addition, the observation that the pattern of results is clearly mirror symmetric around the 1:1 amplitude ratio (see Figures 1A and 1B) can be explained with reference to (symmetry) group theory (Mulvey, Amazeen, & Riley, 2005).…”
Section: Methodssupporting
confidence: 90%
“…According to Equation 3, a shift in relative phasing (Δφ) only occurs when Δω ≠ 0, c ≠ 0, and/or d ≠ 0. Parameters a and b , however, do not contribute to asymmetries in the relative phase dynamics, because they support attraction toward the (symmetric) stable solutions of φ = 0° and φ = 180° (see de Poel et al, 2007; Peper, Daffertshofer, & Beek, 2004). Hence, although asymmetric contributions of the coupling influences between the arms (i.e., from the attended arm onto the unattended arm and vice versa) to parameters a and/or b affect the overall strength of attraction to in-phase and antiphase coordination (and, thus, coordinative stability), they do not induce a shift in relative phase away from those patterns (for an explicit account in this regard, see de Poel et al, 2007).…”
Section: Discussionmentioning
confidence: 99%
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