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The calculus of communicating systems (CCS) process algebra is a well-known formal model of synchronization and communication.
The CCS (Calculus of Communicating System) process algebra is a well-known formal model of synchronization and communication, useful for the analysis of safety and liveness in protocols or distributed programs, and in more recent works their security properties.
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Two models of synchronization area plots (Arnold's tongue and 'nucleation' phase space plot) are considered.
That it occurs in living systems has also been known for many years, and its study has been made easier by the introduction of models of synchronization in populations of weakly coupled phase oscillators [8] [9].
Furthermore, with increasing interflagellar spacing we observed for each flagellum a marked change in the beating waveform, a key finding that lends support to models of synchronization that rely on waveform compliance to achieve phase-locking.
In the simplest case, often used in models of synchronization (Vilfan and Jülicher, 2006; Niedermayer et al., 2008; Uchida and Golestanian, 2011), that would be just a single sphere tracing out a closed orbit in space under the action of internal driving forces.
Chen et al. [8] proposed a model for synchronization tapping, composed of a hybrid oscillator coupled to a sine function modulated by a delayed version of actual movement that seemed able to generate this anticipation tendency.
Two major design ideas are utilized by the proposed model: asynchronous execution of synchronization and computation operations and multithreaded graphs with variable resolution.
For each category, we discuss the system model for synchronization, the synchronization challenges, and the state-of-the-art synchronization solutions and their limitations.
Our model is an extension of the linear phase correction model for synchronization tapping.
The results confirm that phase correction is partially automatic and partially subject to voluntary control, and they provide empirical estimates of error correction functions that may be useful in formal modeling of sensorimotor synchronization behavior.
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