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Subharmonic Resonance in the Nonlinear Mathieu Equation
Subharmonic Resonance Nonlinear Mathieu Equation
2015/8/27
Subharmonic Resonance in the Nonlinear Mathieu Equation.
The Damped Nonlinear Quasiperiodic Mathieu Equation Near 2:2:1 Resonance
parametric excitation quasiperiodic resonance
2015/8/27
Byusingadoubleperturbationmethodwhichassumesthatbothε andμaresmall,we approximate analytical conditions for the existence and bifurcation of nonlinear quasiperiodic motions in the neighborhood of the ...
2:1 Resonance in the delayed nonlinear Mathieu equation
Averaging Degenerate Hopf Delay Nonlinear Mathieu Parametric excitation
2015/8/27
We investigate the dynamics of a delayed nonlinear Mathieu equation:¨ x + (δ + εα cost)x + εγx 3 = εβx(t − T) in the neighborhood of δ = 1/4. Three different phe-nomena are combined in this syst...
Slow Passage through Multiple Parametric Resonance Tongues
Parametric excitation slow passage multiple resonances amplification
2015/8/27
This work concerns linear parametrically excited systems that involve multiple resonances. The property of such systems is that if the parameters are fixed and lie inside a resonance tongue, the motio...
FAYETTEVILLE, Ark. – An international team of scientists predicts that a phenomenon known in physics as Fano resonance can exist in materials that are used in electronic devices.
Condition for perfect antireflection by optical resonance at material interface
Condition perfect antireflection optical resonance material interface
2015/8/6
Reflection occurs at an air–material interface. The development of antireflection schemes, which aims to cancel such reflection, is important for a wide variety of applications including solar cells a...