INTERACTION OF NONLINEAR SYSTEMS

Nguyen Van Dao; Nguyen Van Dinh; Tran Kim Chi

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INTERACTION OF NONLINEAR SYSTEMS

机译：非线性系统的相互作用

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In the present paper some kinds of interaction of nonlinear systems described by a quasilinear differential equation will be considered. The asymptotic method of nonlinear mechanics and computational technique will be used. The stationary oscillations with the constant amplitude and phase and their stability are of great interest.

机译：在本文中，将考虑用准线性微分方程描述的非线性系统的几种相互作用。将使用非线性力学的渐近方法和计算技术。具有恒定振幅和相位的固定振荡及其稳定性引起了人们的极大兴趣。

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《Advances in Natural Sciences》 |2000年第2期|p.67-88|共22页
作者
Nguyen Van Dao; Nguyen Van Dinh; Tran Kim Chi;
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正文语种 eng
中图分类自然科学总论;
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入库时间 2022-08-18 00:19:43

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3. Interactions between self-channeled optical beams in soft-matter systems with artificial nonlinearities [J] . Shima Fardad, Matthew S. Mills, Peng Zhang, Optics Letters . 2013,第18期

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4. LEOS 1993 Summer Topical Meeting Digest on Optical Microwave Interactions/Visible Semiconductor Lasers/Impact of Fiber Nonlinearities on Lightwave Systems/Hybrid Optoelectronic Integration and Packaging/Gigabit Networks (Cat. No.93TH0549-6) [C] . . 1993

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5. Nonlinear Terahertz Interactions in Two Dimensional Systems [D] . RazaviPour, Hadi. 2017

机译：二维系统中的非线性太赫兹交互
6. Nonlinear Fokker–Planck Equation Approach to Systems of Interacting Particles: Thermostatistical Features Related to the Range of the Interactions [O] . Angel R. Plastino, Roseli S. Wedemann 2020

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8. Part I. Resonant Interactions for Nearly Periodic Weakly Nonlinear Dispersive Waves. Part 2. Resonant Modal Interactions and Adiabatic Invariance for a Nonlinear Wave Equation in a Variable Domain [R] . Li, H. K. 1984

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INTERACTION OF NONLINEAR SYSTEMS

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