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In this paper we are concerned with the computation of a liquid crystal model de痭ed by a simpli痚d Oseen-Frank energy functional and a (sphere) nonlinear constraint. A particular case of this model d...
In this paper, a new type of iteration method is proposed to solve eigenvalue problem by finite element method. With this new scheme, solving eigenvalue problem is transformed to solving a series of...
In an earlier paper, we presented an iterative algorithm for reconstructing a three dimensional density function from a set of two dimensional electron microscopy images. By minimizing an energy fun...
In this paper, we present a novel L2-gradient flow based semi-implicit finite element method for solving a variational model of image reconstruction under various data scenarios, especially for the ...
In this paper we propose a convergence acceleration method for collocation solutions of the linear second-kind Volterra integral equations with proportional delay qt (0 < q < 1). This convergence a...
Geometric flows have been successfully used for surface modeling and designing, largely because they are inher- ently good at controlling geometric shape evolution. Vari- ational image segmentation...
In the first part of this companion volumes, we present a new flexible alignment model and an iterative algorithm based on an L2-gradient flow. In this second part of the companion volumes, we focus...
In this paper, we seek the conjugate gradient direction closest to the direction of the scaled memoryless BFGS method and propose a family of conjugate gradient methods for unconstrained optimizatio...
In this first part of the companion volumes, we present a new flexible alignment method to align two or more similar images, especially biological images. By minimizing an energy functional measurin...
We propose a multigrid method to solve the molecular mechanics model (molecular dynamics at zero temperature). The Cauchy-Born elasticity model is employed as the coarse grid operator and the elasti...
We consider the convergence theory of local multigrid methods for H1()-elliptic and H(curl,)-elliptic variational problems on bounded Lipschitz domains. In the context of lowest order conforming fin...
This paper is devoted to the distribution of eigenvalues of op- erators generated by differential expressions of fractional order with Sturm- Liouville regional conditions. In particular it offers a...
We propose a condition under which the heterogeneous multiscale 痭ite element method converges for elliptic problem with nonsmooth coe眂ients, and obtain the optimal convergence rate for elliptic prob...
We carry out spectral analysis of one class of integral op- erators associated with fractional order differential equations that arise in mechanics. We establish a connection between the eigenvalues...
We disprove the conjecture of the paper [5] on the Schur-convexity of the dimension function for the family of Sierpi磏ski pedal triangles. We also show that this function is not convex and the relat...

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