Systems of K-dimensional manifolds in an N-dimensional space
Quasi-essential subsocles of Abelian p-groups
Interior and superconvergence estimates for mixed methods for second order elliptic problems
Asymptotic Error Estimation for One-Step Methods Based on Quadrature.
Uniqueness of the polar factorisation and projection of a vector-valued mapping
Alternating Direction Methods for Three Space Variables.
A correction to my paper "Alternating Direction Iteration for Mildly Nonlinear Elliptic Difference Equations".
A Numerical Method for the Solution of a Parabolic System.
Alternating direction iteration for mildly nonlinear elliptic difference equations.
A Family of Higher Order Mixed Finite Element Methods for Plane Elasticity.
A parallel iterative procedure applicable to the approximate solution of second order partial differential equations by mixed finite element methods.
Superconvergence for a Mixed Finite Element Method for Elastic Wave Propagation in a Plane Domain.
On Convergence of Alternating Direction Procedures in the Presence of Singular Operators.
Numerical Methods for Integro-Differential Equations of Parabolic and Hyperbolic Types.
A General Formulation of Alternating Direction Methods. Part I. Parabolic and Hyperbolic Problems.
Galerkin Approximations for the Two Point Boundary Problem Using Continuous, Piecewise Polynomial Spaces.
Climbing a Legendrian mountain range without stabilization
We introduce a new braid-theoretic framework with which to understand the Legendrian and transversal classification of knots, namely a Legendrian Markov Theorem without Stabilization which induces an associated transversal Markov Theorem without Stabilization. We establish the existence of a nontrivial knot-type specific Legendrian and transversal MTWS by enhancing the Legendrian mountain range for the (2,3)-cable of a (2,3)-torus knot provided by Etnyre and Honda, and showing that elementary negative...
Mixed Finite Elements for Second Order Elliptic Problems in Three Variables.
Two Families of Mixed Finite Elements for Second Order Elliptic Problems.
The Stability in Lq of the L2-Projection into Finite Element Function Spaces.
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