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稳定性方程的英文

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  • stability equation

例句与用法

  • On this basis , draw magnetoelastic movement stability equation of thin current - carrying plates under the effect of electric magnetic field and machinery load
    并在此基础上,得出了载流薄板在电磁场与机械荷载共同作用下的磁弹性动力稳定性方程
  • Furthermore , with the fourier series technique , the disturbance is discomposed into predominant mode and high frequency harmonics , and the nonlinear stability of the nonparallel boundary layer is studied
    采用fourier级数的方法把扰动波分解为基本模态和高频谐波模态,导出非平行非线性抛物化稳定性方程
  • The nonparallel linear stability of the two - dimensional and three - dimensional disturbance waves are studied by the parabolized stability equation which is developed in recent years and the local method based on the landau expansion
    采用近年来新发展的抛物化稳定性方程和利用landau展开式的局部法方程,分别研究二维和三维线性非平行流稳定性问题。
  • As the term in the deducing of linear stability equation is more than thousands , artificial intelligence need to be used in assisting us to overcome the difficulty of complexity
    对于线性稳定性理论,由于推导的动量方程和能量方程的总项数达到上千项,必须尝试使用人工智能推理来帮助推导线性稳定性方程,以便避免理论推导的复杂性和源程序编译的困难。
  • In this thesis , the parabolic stability equations ( pse ) in the different coordinate systems are driven from navier - stokes ( n - s ) equations . the stability problems of the boundary layers for three - dimensional body , and the spatial evolution process of the c - type instability are studied
    本文从navier - stokes ( n - s )方程出发,导出了不同坐标系下的抛物化稳定性方程( pse ) ,研究了三维物体的边界层稳定性问题,以及三维扰动的c型失稳的空间演化过程。
  • The numerical method to solve the equation for spatial amplification theory is described in detail . deduced first - order system equations from spatial instability theory and its eigenvalue problem are solved and neutral lines varied with mach numbers are given
    运用稳定性理论的空间放大理论,建立稳定性方程,得到一个六元一阶方程组,然后求解该一阶系统,计算并得到不同马赫数下的中性稳定曲线,基于此得到不同马赫数下流场的临界失稳点和稳定区域。
  • In this thesis , different types of stability equations , including orr - sommerfeld equation ( ose ) and parabolized stability equation ( pse ) based on the “ slow change ” hypothesis and the local method equation which is computed in local range , are derived from navier - stokes equation with “ small disturbance ” hypothesis
    本文从navier - stokes方程出发,导出不同形式的流动稳定性方程,包括采用小扰动理论得到的orr - sommerfeld方程( ose ) 、基于流向慢变特性而得到的抛物化稳定性方程( pse )以及在一小范围内计算的局部法方程。
  • A normal transform is introduced , and there are enough much grids in the region between the critical layer and the wall , where the variation of the disturbance is the quickest . the finite - difference of governing equations with fourth - order accuracy in the normal direction is utilized in full regions including points close the wall , and is very important for accurately discreting equations . the combination of global and local methods is implemented , and a new iterative formula is derived
    对于曲线坐标系下的抛物化稳定性方程,文中发展了求解的高效数值方法:引进法向变换,使得在临界层与壁面之间的扰动量变化最快的区域有更多的法向网格点;导出包含边界邻域在内的完全四阶精度的法向有限差分格式,这对方程精确离散至关重要;采用全局法和局部法相结合的方法及其新的迭代公式,大大加速收敛并得到更精确的特征值。
  • Stability characteristics are obtained through numerical analysis . in general , the influence of fibre additives and their hydrodynamic interactions to the flow results in the increase of critical reynolds number and the reduction of unstable region of disturbances , therefore reinforces the flow stability
    数值求解稳定性方程得到悬浮流的稳定性特征,发现纤维参数h值和水动力相互作用系数c _ 1的增加导致流动临界re数增大,不稳定扰动的最大增长率降低,扰动失稳范围缩小。
  • Then , use galerkin principle to put the stability equation in order for the special function the mathieu standard form , and utilize the boundary of the mathieu solves ’ steady area and unsteady area , namely special relationships of and , draw the discrimination equation of losing the magnetoelastic steady critical state
    然后,应用galerkin原理将稳定性方程整理为特殊函数马丢方程的标准形式,并利用马丢方程的稳定解区域与非稳定解区域的分界,即系数和的本征值关系得出了磁弹性最低失稳临界状态的判别方程。
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