【摘 要】
:
We present a continuum framework for dislocation structure,energy and dynamics of dislocation arrays and low angle grain boundaries which may be nonplanar and nonequilibrium.
【机 构】
:
Jinan Univ. Hong Kong Univ.of Sci.& Tech.
论文部分内容阅读
We present a continuum framework for dislocation structure,energy and dynamics of dislocation arrays and low angle grain boundaries which may be nonplanar and nonequilibrium.
其他文献
Utility-based choice models are often used to determine a consumers purchase decision among a list of available products.By a pure characteristics model,we consider a firms multi-product pricing probl
Most nonsmooth problems are piecewise smooth.Then they have a piecewise linear approximation.We consider the results of successive piecewise linearization applied to various computational tasks,in par
We consider estimating pure characteristics demand models.The main difficulty in solving this problem is that market share equations are nonsmooth.To overcome this difficulty,we first characterize con
The aim of our study is to obtain the numerical solution of first initial boundary value problem(IBVP)for semilinear variable order fractional diffusion equation.
This talk is concerned with theoretical aspects of discontinuous Galerkin(DG)finite element methods for two best known phase field models,namely,the Allen-Cahn and Cahn-Hilliard equations.
The coordination of decisions in supply chains is a popular topic in operations research,whose complexity arises from the individual objectives of the different companies involved on the one hand,but
This research focuses on the diagnostic of multicollinearity and so investigates the sufficiency and adequacy of the t-ratios only to confirm its presence.To achieve this,a three-equation simultaneous
Diffusion problems are encountered in a wide range of scientific fields such as heat transfer,plasma physics,and oil reservoir simulation.A finite volume scheme is given for solving diffusion equation
In this talk,we present two methods for solving parametric polynomial optimization:(1)a general method by means of cylindrical algebraic decomposition based on triangular decomposition;(2)a generic ap
Hormone drugs generally exhibit simultaneous linear and saturated eliminations and present mathematical challenges for pharmametricians.