Abstract
We investigate chaotic behavior for a microelectromechanical (MEM) oscillator, which is modeled by a version of the Mathieu equation that contains both linear and nonlinear time varying stiffness coefficients. By using Melnikov's method we have developed a criterion for the existence of chaos in such oscillators, which depends solely on system parameters. Chaotic behavior was observed experimentally and numerically for a MEM oscillator developed using the criterion from our analysis.
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