Titlebook: Galloping Instability to Chaos of Cables; Albert C. J. Luo,Bo Yu Book 2017 Springer Nature Singapore Pte Ltd. and Higher Education Press,

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Galloping Instability to Chaos of Cables978-981-10-5242-2Series ISSN 1867-8440 Series E-ISSN 1867-8459

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https://doi.org/10.1007/978-3-322-91410-1esented. This method is the generalized harmonic balance method. This method is first to determine a basis of trigonometric functions, and then to use the finite Fourier series for expression of periodic solutions in nonlinear dynamical systems. Further, using Functional analysis, the coefficients o

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Nothingness and the Return of Metaphysics,ed, and quadratic nonlinear oscillator are presented first through the Fourier series solutions with finite harmonic terms, and the stability and bifurcation analyses of the corresponding period-. motions are carried out. The bifurcation trees of period-1 motions to chaos are presented for a better

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青少年

https://doi.org/10.1007/978-3-031-05999-5 the two degree-of-freedom oscillator is only from aero-dynamical forces caused by the uniform airflow. The analytical solutions of periodic motions for linear cable galloping are discussed from the analytical solutions with the finite Fourier series. The corresponding stability and bifurcation anal

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