【摘 要】
：
The talk addresses the convergence of an adaptive mixed finite element method(AMFEM)for nonsymmetric,indefinite second order elliptic problems.First we anal
【机 构】
：
Indian Inst.of Tech.Bombay
论文部分内容阅读
The talk addresses the convergence of an adaptive mixed finite element method(AMFEM)for nonsymmetric,indefinite second order elliptic problems.First we analyze a nonconforming finite element discretization which converges owing to some a priori L2-error estimates under reduced regularity assumptions.
其他文献
Let A(G)be the adjacency matrix of a graph G.Denote by s(v)the row of the adjacency matrix corresponding to the vertex v of G.It is a string ntuples over th
In this paper,we show that in the class of connected unicyclic graphs G of order n ≥3 having 0 ≤k ≤n − 3 pendant vertices,the unique graph G having mini
Ramsey graphs theory deals with regularity and coloring of graphs.There are many interesting applications of Ramsey graphs theory,such as in the fields of c
By using the finite projective geometry method,the separating properties of linear constant-weight codes are presented.An algorithm is given for computing t
Several generalizations of the traditional Tikhonov-Phillips regularization method for inverse ill-posed problems have been proposed during the last decades
Let F,G,and H are simple graphs.We say F→(G,H)if for every 2-coloring of the edges of F there exist a monochromatic G or H in F.The Ramsey number r(G,H)is
For an arbitrary set of distances D(∝){0,1,...,d},a graph G is said to be D-distance magic if there exists a bijection f:V → {1,2,...,v} and a constant k
Let A be an order t dimension m × n ×...× n tensor over complex field.In this paper,we study some generalized inverses of A,the k-T-idempotent tensors an
In this talk,we consider the von Karman equations which describe bending of thin elastic plates governed by two non-linear fourth order partial differential
In this paper,we are concerned with the constrained finite element method based on domain decomposition satisfying the discrete maximum principle for diffus