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静力平衡近似下大气中非线性对称运动的稳定性、分岔和突变
THE STABILITY, BIFURCATION AND CATASTROPHE OF NONLINEAR SYMMETRIC MOTION UNDER THE CONDITION OF HYASTROL BALANCE
【摘要】 本文在考虑基本气流具有非线性切变情况下,导出了对称运动所满足的非线性常微分方程,并用非线性系统的稳定、分岔、突变理论,严格地讨论了非线性对称运动的稳定性、分岔和突变问题,获得了一个推广的对称不稳定判据,找到了突变产生的条件。
【Abstract】 Considering the basic flow being of nonlinear shear, we deduced a nonlinear ordinary differential equation from the nonlinear symmetric motion of atmosphere, through this differential e-quation, we studied the stability, bifurcation and catastrophe of nonlinear symmetric motion, and obtained a generalized criteria of symmetric instability and the conditions of catastrophe.
【关键词】 气象学;
动力气象学;
非线性;
对称;
运动;
对称不稳定;
分岔;
突变;
【Key words】 Meteorology; Dynamical meteorology; Nonlinear; Symmetric; Motion; Sym- metric instability; Bifurcation; Catastrophe.;
【Key words】 Meteorology; Dynamical meteorology; Nonlinear; Symmetric; Motion; Sym- metric instability; Bifurcation; Catastrophe.;
- 【文献出处】 成都气象学院学报 , 编辑部邮箱 ,1991年Z1期
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