Superstructure in the bifurcation set of the Duffing equation ẍ + dẋ + x + x3 = f cos(ωt)
暂无分享,去创建一个
[1] M. Sano,et al. Universal scaling property in bifurcation structure of Duffing's and of generalized Duffing's equations , 1983 .
[2] P. Holmes,et al. A nonlinear oscillator with a strange attractor , 1979, Philosophical Transactions of the Royal Society of London. Series A, Mathematical and Physical Sciences.
[3] David A. Rand,et al. The bifurcations of duffing's equation: An application of catastrophe theory , 1976 .
[4] Werner Meyer-Ilse,et al. Period doubling and chaotic behavior in a driven Toda oscillator , 1984 .
[5] C. Hayashi. The method of mapping with reference to the doubly asymptotic structure of invariant curves , 1980 .
[6] G. Duffing,et al. Erzwungene Schwingungen bei veränderlicher Eigenfrequenz und ihre technische Bedeutung , 1918 .
[7] James P. Crutchfield,et al. Chaotic States of Anharmonic Systems in Periodic Fields , 1979 .
[8] W. Lauterborn,et al. Subharmonic Route to Chaos Observed in Acoustics , 1981 .
[9] Antonio Politi,et al. COLLISION OF FEIGENBAUM CASCADES , 1984 .
[10] P. J. Holmes,et al. Second order averaging and bifurcations to subharmonics in duffing's equation , 1981 .
[11] Werner Lauterborn,et al. Numerical investigation of nonlinear oscillations of gas bubbles in liquids , 1976 .
[12] Daniel Dewey,et al. Self-replicating attractor of a driven semiconductor oscillator , 1983 .
[13] Y. Ueda. Randomly transitional phenomena in the system governed by Duffing's equation , 1978 .
[14] P. Holmes,et al. Nonlinear Oscillations, Dynamical Systems, and Bifurcations of Vector Fields , 1983, Applied Mathematical Sciences.