A hybrid averaging and harmonic balance method for weakly nonlinear asymmetric resonators

Keyphrases

• Weakly Nonlinear 100%
• Harmonic Balance Method 100%
• Asymmetric Resonator 100%
• Perturbation Method 66%
• Asymmetric System 66%
• Numerical Examples 33%
• Net Effect 33%
• System Response 33%
• Weakly Nonlinear Systems 33%
• Series Expansion 33%
• Free Vibration 33%
• Cubic Nonlinearity 33%
• Steady-state Response 33%
• Strongly Nonlinear Systems 33%
• Nonlinear Term 33%
• Quadratic Term 33%
• Polynomial Term 33%
• Averaging Method 33%
• Quintic 33%
• Equilibrium Point 33%
• Higher-order Terms 33%
• Symmetric Systems 33%
• Nonlinear Vibration 33%
• Free Vibration Frequency 33%
• Polynomial Nonlinearity 33%
• Free Vibration Response 33%
• Nonlinear Formulation 33%
• High Order Perturbation 33%
• Cubic Stiffness 33%
• Forced Vibration Response 33%

Engineering

• Resonator 100%
• Free Vibration 100%
• Harmonic Balance 100%
• Nonlinearity 66%
• Nonlinear System 66%
• Numerical Example 33%
• Numerical Approach 33%
• Net Effect 33%
• System Response 33%
• Model System 33%
• Equilibrium Point 33%
• State Response 33%
• Good Approximation 33%
• Nonlinear Term 33%
• Quadratic Term 33%
• Polynomial Term 33%
• Symmetric System 33%
• Nonlinear Vibration 33%
• Forced Vibration 33%

Mathematics

• Asymmetric 100%
• Nonlinearities 50%
• Perturbation Theory 50%
• Numerical Example 25%
• Polynomial 25%
• Series Expansion 25%
• Nonlinear System 25%
• Good Approximation 25%
• Nonlinear Term 25%
• System Response 25%
• Equilibrium Point 25%
• Strongly Nonlinear System 25%
• Numerical Approach 25%
• Net Effect 25%
• Polynomial Term 25%
• Single Term 25%