Minimal projections in tensor product spaces.
Minimal Projections in Tensor-Product Spaces.
Minimal projections onto subspaces of l∞(n) of codimension 2.
Minimal projections with respect to various norms
A theorem of Rudin permits us to determine minimal projections not only with respect to the operator norm but with respect to various norms on operator ideals and with respect to numerical radius. We prove a general result about N-minimal projections where N is a convex and lower semicontinuous (with respect to the strong operator topology) function and give specific examples for the cases of norms or seminorms of p-summing, p-integral and p-nuclear operator ideals.
Minimale Elemente auf Hyperebenen und konjugierte Funktionen
Minimum Relative Error Approximations for 1/t.
Min-проблема моментов Маркова и быстродействие.
Mixed K-Functionals: A Measure of Smoothness for Blending-type Approximation.
Mixed norm condition numbers for the univariate Bernstein basis
We study mixed norm condition numbers for the univariate Bernstein basis for polynomials of degree n, that is, we measure the stability of the coefficients of the basis in the -sequence norm whereas the polynomials to be represented are measured in the -function norm. The resulting condition numbers differ from earlier results obtained for p = q.
Modified Gauss-Legendre, Lobatto and Radau cubature formulas for the numerical evaluation of 2-D singular integrals.
Modified Moments for Indefinite Weight Functions.
Modified optimal quadrature extensions.
Modified Specht's plate bending element and its convergence analysis.
Modifizierte Restgliedabschätzungen für Quadraturformeln.
Modules of splines on polyhedral complexes.
Moduli of smoothness of functions and their derivatives
Relations between moduli of smoothness of the derivatives of a function and those of the function itself are investigated. The results are for and for 0 < p < ∞ using the moduli of smoothness and respectively.
Modulus of Approximate Continuity for R(X).
Moment computation in shift invariant spaces.
Moment preserving spline approximation finite intervals and Chakalov-Popoviciu quadratures.
Moment-Preserving Spline Approximation on Finite Intervals.