An integration method for detecting chaotic responses of nonlinear systems subjected to double excitations

International Journal of Non-Linear Mechanics

Volumn 37, Issue 6, 2002, Pages 1073-1077

  Kang, Y ^a   Chao, C P ^a   Chou, C C ^a   Chu, M H ^b   Mu, L H ^a  

^a CHUNG YUAN CHRISTIAN UNIVERSITY   (Taiwan)

^b Tung Nan University   (Taiwan)

Author keywords

Bifurcation diagram; Chaos; Ks Integration method; Poincar sections

Indexed keywords

BIFURCATION (MATHEMATICS); CHAOS THEORY; COMPUTER SIMULATION; ELECTRIC EXCITATION; INTEGRATION;

EXCITATION PERIOD;

NONLINEAR SYSTEMS;

EID: 0036722166     PISSN: 00207462     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0020-7462(01)00032-4     Document Type: Article

References (14)

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5. Experiments on nonlinear dynamic behavior of an oscillator with clearance and periodically time-varing parameters
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7. Intermittency and the Lorenz model
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11. Spontaneous sidebanding in high speed rotor dynamics
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