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Phase synchronization in coupled chaotic systems is an interesting topic in recent years on nonlinear dynamics. Phase synchronization implies an ordered behavio r embedded in chaotic motions. Recent progress on phase synchronizations is revi ewed.The synchronization process is exhibited by applying the bifurcation tree.T he synchronization process is identified as transitions from high-to low-dimensional chaos.An alternative phase locking among various rational ratios is found. Chaos suppression and the restoration to chaos synchronization via period-doubli ng is studied.It is found that asymmetric coupling can greatly enhance the phase synchronization of coupled oscillators.
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Keywords:
- phyase synchronization /
- bifurcation tree /
- Lyapunov exponents
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