A convergence result for discrete steepest descent in weighted Sobolev spaces.
A Convergence Theorem for a Method for Simultaneous Determination of all Zeros of a Polynomial
A convergence theorem for a method for simultaneous determination of all zeros of a polynomial.
A Convergence Theorem for Newton-Like Methods in Banach Spaces.
A convergence theorem on the iterative solution of nonlinear two-point boundary-value systems
A convergence theory of some methods of integration.
A convergent adaptive finite element method with optimal complexity.
A convergent algorithm for solving linear programs with an additional reverse convex constraint
A Convergent Finite Elemet Formulation for Transonic Flow.
A Convergent Gradient Method for Matrix Eigenvector-Eigentuple Problems.
A Convergent Jacobi Method for Solving the Eigenproblem of Arbitrary Real Matrices.
A convergent nonlinear splitting via orthogonal projection
We study the convergence of the iterations in a Hilbert space , where maps into itself and is a linear projection operator. The iterations converge to the unique fixed point of , if the operator is continuous and the Lipschitz constant . If an operator satisfies these assumptions and is an orthogonal projection such that , then the operator is defined and continuous in and satisfies .
A copula test space model how to avoid the wrong copula choice
We introduce and discuss the test space problem as a part of the whole copula fitting process. In particular, we explain how an efficient copula test space can be constructed by taking into account information about the existing dependence, and we present a complete overview of bivariate test spaces for all possible situations. The practical use will be illustrated by means of a numerical application based on an illustrative portfolio containing the S&P 500 Composite Index, the JP Morgan Government...
A Correction on a Theorem By Uspensky
A correction to “Cayley's problem”, AM 35 (1990) No. 2, 140-146
A counterexample for characterizing an invariant subspace of a matrix.
A Counterexample to Greenberg's Algorithm for Solving Linear Inequalities.
A coupled Cahn-Hilliard particle system.
A Cyclic Projection Algorithm Via Duality.
A Decomposition-Dualization Approach for Solving Constraint Convex Minimization Problems with Applications to Discretized Obstacle Problems.