non-integrable造句

• The concept of non - integrable phase factors in quantum mechanics is analysed in detail , which is different form integrble phase factors
  文章还专门讨论了不可积相位的概念及其重要性。
• Quantization of the non - integrable ( chaotic ) systems of dcn vibration and henon - heiles potential were analyzed by the action integrals of periodic orbits
  运用周期轨迹的作用量积分对dcn体系及henon - heiles体系的量子化问题进行研究。
• When there is nonzero distance interaction , the classical is pseudointegrable , but the spectrum statistics transfer from poission distribution to goe distribution , that mean quantum system is non - integrable
  通过数值方法计算系统的量子能级，发现能级谱统计分布却由poisson分布逐渐过渡到goe分布，出现了量子混沌现象，这个结果与一般情况下经典和量子的对应关系不符。
• Later on , the approximate stationary solution of the system is obtained based on the combination of the stochastic averaging methods for quasi - integrable or quasi - non - integrable hamiltonian system and the least - square - method when the parameters of the system located between the two extreme cases
  最后，当弹性壁对系统响应的影响介于二者之间时，综合应用拟可积、拟不可积哈密顿系统的随机平均法及最小二乘法研究了该系统的近似平稳响应。
• First , the backward kolmogorov equation for the conditional reliability function and the pontryagin equation for mean first - passage time and then - associated boundary and initial conditions are derived based on the stochastic averaging methods for quasi non - integrable , quasi integrable and quasi partially integrable hamiltonian systems , respectively
  首先利用拟不可积、拟可积非共振及拟部分可积非共振hamilton系统的随机平均法分别给出了研究该系统首次穿越问题的提法，包括计算条件可靠性函数的后向kolmogorov方程及计算平均首次穿越时间的pontryagin方程及其边值条件。
• After that , the approximate stationary solution of the system is obtained by using the stochastic averaging method for quasi - non - integrable hamiltonian system when the response of the system is strongly affected by the barrier of system , or by using the stochastic averaging method for quasi - integrable hamiltonian system when the response of the system is not strongly affected by the barrier of the system
  当该系统中的弹性壁的存在严重影响系统的响应时，运用拟不可积哈密顿系统随机平均法研究系统近似平稳响应；反之，弹性壁对系统的响应影响较小时，应用拟可积哈密顿系统的随机平均法研究了该系统的近似平稳响应。