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1)  net dislocation
网格位错
2)  non-orthogonal curvilinear collocated grids
非交错曲线同位网格
3)  staggering grid
交错网格
1.
Elastic wave high-order staggering grid finite-difference numeric simulation based on transversely isotropic BISQ Model;
基于横向各向同性BISQ模型的弹性波高阶交错网格有限差分数值模拟
2.
Based on Biot theory, the paper presented staggering grid finite-difference algorithm with any even-order precision of 3-C elastic wave e-quation in 2-D biphase dip anisotropic medium,and conducted simulation of elastic wavefield in homogeneous and two-layered biphase VTI and TTI media.
基于Biot理论,本文提出了二维双相任意倾斜各向异性介质三分量弹性波方程交错网格任意偶阶精度有限差分解法,并对均匀及两层双相VTI介质和TTI介质中的弹性波场进行了模拟。
4)  staggered grid
交错网格
1.
Elastic wave simulation of P-and S-waves separation by 2-D staggered grid and application;
二维交错网格纵横波分离的弹性波模拟及应用
2.
The FVM based on a staggered grid is adopted to derive the discretized forms of the continuity,momentum,constitutive and energy equations.
采用基于交错网格的有限体积法(FVM)离散了4大方程,给出了能量方程的全三维离散格式。
3.
A non-uniform staggered grid arrangement was used to avoid zigzag pressure field.
为了数值模拟提拉(又名Czochralski)法获得单晶体的生长过程,本文采用有限容积法离散控制方程,采用非均匀的交错网格避免不合理的振荡压力场,采用三阶精度QUICK(Quadratic Upwind Interpolation of Convective Kinematics)格式离散对流项,采用延时修正来实施QUICK格式获得满足主对角占优的代数方程组,采用SIMPLE(Semi-implicit Method for Pressure Linked Equations)算法耦合压力和速度场,给出了基于上述方法的方程、算法,并发展了程序,计算了Wheeler标准问题,计算结果与文献相当一致,同时本算法能模拟计算高葛拉晓夫数时的流动,显示出非均匀网格QUICK格式模拟晶体生长的优越性;另外本文将这一算法运用到单晶硅的数值模拟中,计算结果令人满意。
5)  staggered-grid
交错网格
1.
A staggered-grid high-order finite difference method for modeling elastic wave equation in 3-D dual-phase anisotropic media;
三维双相各向异性介质弹性波方程交错网格高阶有限差分法模拟
2.
Modeling of multicomponent induction log responses by staggered-grid finite difference method;
多分量感应测井响应的交错网格有限差分法模拟
3.
High-order Staggered-grid Finite Difference Numerical Modeling for P-SV Wave Propagation in Heterogeneous Transversely Isotropic Media;
非均匀TI介质P-SV波传播交错网格高阶有限差分数值模拟
6)  staggered mesh
交错网格
1.
Numerical analysis of the unsteady flow around the stationary circular cylinder with Re (the Reynolds number) ranging from 100 to 10\+5 and its vortex-induced vibration with Re from 5160 to 6300 are conducted by solving the incompressible Navier-Stokes equations of initial variables in general curvilinear coordinates and staggered mesh.
用基于一般曲线坐标系和交错网格的差分法求解原始变量二维不可压粘性流体的N- S方程 ,计算了雷诺数从 10 0到 1× 10 5范围内静止圆柱的非定常绕流和雷诺数从 5160到 630 0范围内的涡致振动。
2.
On a staggered mesh,in which velocity is vertex-centered,an a.
重映过程中,借助四边形辅助网格,实现了交错网格节点量的重映。
3.
According to the character of pipe network,the model is discreted in a staggered mesh,we define discharge and figure of pipe at the center of the element and define the piezometric head (when pressurised flow) or water level(when free surface flow) at the node.
其次,通过对现有的一维非恒定流数值求解方法比较,并且针对管网系统本身结构的特点,采取交错网格半隐式有限差分法对管网进行离散求解。
补充资料:不全位错


不全位错
partial dislocation

不全位错partial disloeation伯格斯矢量不是晶格恒同平移矢量的位错。它是堆垛层错的边界,也即是层错与完整晶体部分的分界线。以fcc晶格为例,最常。二‘。一‘,,,、~,,一一,、,、二加,‘爪1,,,八、~,.I见的是在{111}类型的面上通过操作:①告<112>类型2.“J~阵、“‘,~~曰刁~一~一一’「‘~6、““’~~滑移;②抽去一个{111}层,并使上下两岸复合;③插入一个{111}层。这3种操作均造成层错,此层错的边界即是不全位错。分别称为肖克利不全位错, 1‘,,。、0=~不Lll乙J O负弗兰克不全位错,正弗兰克不全位错,。一告〔“‘〕。一奇〔“‘〕。 不全位错复杂之处在于它必然与层错相联系而存在,所以它的形式和运动均受层错之制约。例如上述肖克利不全位错只能在{111}面上作滑移,而弗兰克不全位错根本不能滑动。除fcc晶体外,在hcp、bcc、金刚石结构及其他许多实际晶体中,不全位错是很常见的。一个全位错可以分解为两个或多个不全位错,其间以层错带相联,通常称为扩展位错。 (杨顺华)
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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