1) manifold method
流形方法
1.
Study on crack propagation modeling by high order manifold method;
高阶流形方法模拟裂纹扩展研究
2.
Some improvements in the numerical manifold method;
数值流形方法中的几点改进
3.
Construction of physical cover approximation in manifold method based on least square interpolation
基于最小二乘近似构造流形方法的物理覆盖函数
2) numerical manifold method
流形元方法
3) numerical manifold method
数值流形方法
1.
Application of numerical manifold method in fluid-solid interaction harmonic analysis;
数值流形方法在流固耦合谐振分析中的应用
2.
Simulation of rock slope seepage failure by numerical manifold method;
岩石边坡渗流破坏的数值流形方法模拟
3.
Simulation of rock failure by numerical manifold method under blasting load;
爆炸荷载下岩石破坏的数值流形方法模拟
4) Center manifold method
中心流形方法
1.
S: The reduction approach of center manifold method for the parameter-dependent nonlinear dynamical system is applied to simplify the analysis of Fold bifurcation associated with voltage collapse in a sample power system.
首次应用依赖于参数的动力学系统中的中心流形方法对电力系统电压崩溃相关联的Fold分岔进行简化分析。
2.
The stability of zero bifurcation solution at the degenerate points is studied with center manifold method,and the stability of limit cycle in the Hopf bifurcation is analyzed by means of Hopf bifurcation theorem.
研究了著名的 van der Pol-Mathieu方程 1 / 2次谐共振分叉在退化点的零解和极限环的稳定性问题 ,零解的稳定性用中心流形方法研究 ,Hopf分叉产生的极限环的稳定性用 Hopf分叉定理解
5) meshless manifold method
无网格流形方法
1.
The meshless manifold method is utilized to analyze transient deformations of the elastodynamics,especially,with discontinuity in the solving domain.
运用无网格流形方法求解弹性动力学问题,是利用单位分解法和有限覆盖技术建立形函数,形函数的建立不受域内不连续的影响,可较好地求解弹性体内连续和非连续动力学问题。
2.
In meshless manifold method,finite cover technology is employed.
无网格流形方法采用了有限覆盖技术,克服了原有无网格类方法中在处理位移场中不连续时所采用绕射准则、透明准则和通视准则等经验方法的不足,给出了无网格类方法在处理不连续时的数学依据。
3.
A meshless manifold method (MMM) is presented to analyze the problems of crack propagation, especially the advantages of MMM for irregular cracks.
运用无网格流形方法求解裂纹扩展问题。
6) three-dimensional manifold method
三维流形方法
补充资料：单纯形方法
见线性规划。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条