Mutual Entrainment in Oscillator Lattices with Nonvariational Type Interaction
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Abstract
A model system for limit cycle oscillators distributed on a d-dimensional cubic lattice is studied. This model has the form φi = ωi - K ∑j ∈Ni {sin (φi - φj + α) - sin α}, i = 1, 2 …Ld, where φi is the phase of the oscillator on the i-th site, the natural frequencies may change from site to site and Ni represents the set of the nearest neighbor sites of the i-th site. In a previous work we studied the case of vanishing α and discussed the possibility of phase transition. In the present work we deal with the case of nonvanishing α, and show by computer simulation that the parameter α has a strong effect on global entrainment. Two types of effects of α are discussed. One is that it suppresses large scale phase fluctuations, thus facilitating global entrainment. The other is associated with its effect on mutual entrainment in the presence of vortices.
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