Interpolating and orthogonal polynomials on fractals
Copyright policy )Interpolating and orthogonal polynomials on fractals
A set \(F\subset {\mathbb{R}}^ n\) is said to preserve Markov's inequality if for every \(k\in {\mathbb{N}}\) there is a constant c(n,k,F) such that, for all polynomials P of degree \(\leq k\) and all balls \(B(x_ 0,r)\) with \(x_ 0\in F\) and \(0
- Umeå University Sweden
polynomial interpolation, Multidimensional problems, Approximation by polynomials, fractals, Sobolev spaces and other spaces of ``smooth'' functions, embedding theorems, trace theorems, Orthogonal functions and polynomials, general theory of nontrigonometric harmonic analysis, Interpolation in approximation theory, Markov's inequality
polynomial interpolation, Multidimensional problems, Approximation by polynomials, fractals, Sobolev spaces and other spaces of ``smooth'' functions, embedding theorems, trace theorems, Orthogonal functions and polynomials, general theory of nontrigonometric harmonic analysis, Interpolation in approximation theory, Markov's inequality
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