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1)  variant shallow water wave equations
变形浅水波方程
1.
By using this method, eight sets of explicit exact solutions are obtained for variant shallow water wave equations.
将这种算法运用于变形浅水波方程 ,获得了八组显式精确解 ,其中包括新的孤波解和周期解 。
2)  Variant shallow water wave equa tions
变形浅水波方程组
3)  shallow water equation
浅水波方程
1.
A new fourth-order semi-discrete central-upwind scheme was constructed for hyperbolic system of conservation laws,convection-diffusion equations and shallow water equations.
结合四阶Central Weighted Essentially Non-Oscillatory格式、三阶Central-Upwind格式构造了一种新的四阶半离散中心迎风差分方法求解双曲守恒律、浅水波方程及有关问题。
2.
Two-dimensional shallow water equations and its discretization are presented.
考虑二维浅水波方程及其离散方法,对二维非结构三角形网格给出了ENO型有限体积法,主要思想是在每一个单元上对各物理量构造线性插值多项式,再选择不同的数值流函数,得到两种复合型有限体积格式,时间离散采用二阶Runge-Kutta方法。
4)  Shallow Water Equations
浅水波方程
1.
A characteristic\|Galerkin method for the system of shallow water equations and its error estimates;
浅水波方程的一种特征—Galerkin方法及其误差估计
2.
A Least Square Finite Volume Method for 2D Shallow Water Equations on Unstructured Meshes;
非结构网格上求解二维浅水波方程的最小二乘有限体积法
3.
The formulations of the shallow water equations are deduced from the cube sphere coordinate in the paper.
在立方球体坐标系下推导出浅水波方程的形式,使用M DQ方法和4阶R ung-K u tta方法求解该方程,计算了余弦钟绕球平流算例的三种情况,并且给出了该算例在立方球体坐标系下6个区间的速度矢量的表达式。
5)  shallow water wave equation
浅水波方程
1.
Derivations of shallow water wave equations and suspended sediment diffusion equations by method of multiple scales;
应用多重尺度法推导浅水波方程和悬沙扩散方程
2.
Variable separation solution and soliton excitations of the (1+1)-dimensional generalised shallow water wave equation;
(1+1)维广义的浅水波方程的变量分离解和孤子激发模式
3.
Using Mathematica system and solutions of Riccati equation,new soliton-like solutions for the breaking soliton equation and the shallow water wave equation were obtained by means of introducing a new assume of solutions.
借助Mathematica系统和Riccati方程的解,引入解的新假设,求得了破裂孤子方程和浅水波方程的新的类孤子解。
6)  spherical shallow water equations
正压浅水波方程
补充资料:大坝内部变形观测(见水工建筑物变形观测)


大坝内部变形观测(见水工建筑物变形观测)


  daba neibubianxing guanCe大坝内部变形观测见水工建筑物变形观测。
  
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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