【摘 要】
：
PDE based eigenvalue problems arise from electronic structure calculations,band structure calculations in photonic crystals and dynamics of electromagnetic
【机 构】
：
Univ.of California,Davis
论文部分内容阅读
PDE based eigenvalue problems arise from electronic structure calculations,band structure calculations in photonic crystals and dynamics of electromagnetic fields.
其他文献
In this work,we propose a new semi-analytic method by using the generalized Taylor series for solving nonlinear fractional differential equations,which is c
Inversion of eddy-current data and the reconstruction of flaws is the preeminent problem in electromagnetic nondestructive evaluation(NDE).This places a pre
We present a new finite element multigrid solver for p-nonconforming meshes.This solver combines the features of multigrid,domain decomposition and p-hierar
Incompressible magnetohydrodynamics studies the behaviour of electrically conducting,resistive,incompressible and viscous fluids in the presence of electrom
In recent years,there arises a surge of numerical studies for electromagnetic problems in complex engineering systems,such as large power transformers,elect
In this talk,we present a regularized Newton method for computing ground states of Bose-Einstein condensates(BECs).The energy functional and constraint are
We present a new iterative algorithm for nonlinear eigenvalue problems,the tensor infinite Arnoldi method,which is applicable to a general class of NEPs.
The Kohn-Sham model is widely used approach for computation of ground state electronic energies.In this presentation,we will talk about our study for adapti
We often find that in numerical approximation of PDE eigenvalues,higher-order methods,especially spectral methods,are superior to lowerorder methods such as
In this work,we present a new hybrid method for convection equations in order to study long term evolution dynamic of a group of cells.Indeed,lots of biolog