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A Harmonic-Based Method for Computing the Stability of Periodic Oscillations of Non-Linear Structural Systems

机译：一种基于谐波的非线性结构系统周期振荡稳定性的基于谐波的方法

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International audience

机译：国际观众

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O. Thomas; A. Lazarus; C. Touze´;
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年度 2010
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正文语种 eng
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1. A harmonic-based method for computing the stability of periodic solutions of dynamical systems [J] . Lazarus A., Thomas O. Comptes rendus. Mecanique . 2010,第9期

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2. A method for determining the periodic solution and its stability of non-linear bearing–rotor system based on observed states of the system [J] . Y J Lu, H Liu, R Dai, Proceedings of the Institution of Mechanical Engineers, Part J: Journal of Engineering Tribology . 2009,第2期

机译：基于系统观测状态的非线性轴承－转子系统周期解及其稳定性的确定方法
3. A method for determining the periodic solution and its stability of non-linear bearing-rotor system based on observed states of the system [J] . Y. J. Lu, H. Liu, R. Dai, Proceedings of the Institution of Mechanical Engineers, Part J. Journal of engineering tribology . 2009,第j2期

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4. A HARMONIC-BASED METHOD FOR COMPUTING THE STABILITY OF PERIODIC OSCILLATIONS OF NON-LINEAR STRUCTURAL SYSTEMS [C] . O. Thomas, A. Lazarus, C. Touze ASME international design engineering technical conferences and computers and information in engineering conference 2010 . 2010

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5. Periodic Motions and Stability Analysis of a Non-linear Rotating Beam Subjected to Torsional Excitation. [D] . Qu, Yuhui. 2014

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6. SHARD: Spherical Harmonic-based Robust Outlier Detection for HARDI Methods [O] . Vishwesh Nath, Kurt G. Schilling, Allison E. Hainline, -1

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7. A harmonic-based method for computing the stability of periodic solutions of dynamical systems [O] . Lazarus, Arnaud, Thomas, Olivier 2010

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8. Phase II: Frequency Domain Analysis of Low-Frequency Oscillations in Large Electric Power Systems. Volume 1. Basic Concepts, Mathematical Models, and Computing Methods. Final Report [R] . Byerly, R. T., Sherman, D. E., Bennon, R. J. 1982

机译：第二阶段：大型电力系统中低频振荡的频域分析。第1卷。基本概念，数学模型和计算方法。总结报告

A Harmonic-Based Method for Computing the Stability of Periodic Oscillations of Non-Linear Structural Systems

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