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Dive into the research topics where Ryszard Szwarc is active.

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Featured researches published by Ryszard Szwarc.


Acta Mathematica | 1986

An analytic family of uniformly bounded representations of free groups

T. Pytlik; Ryszard Szwarc

Harmonic analysis on a free group F has attracted considerable attention in the last ten years or so. There seem to be two reason for that: one is the discovery of deep analogy of certain aspects of harmonic analysis on a free group and harmonic analysis on SL(2,R), cf. e.g. fundamental works of P. Cartier [4], A. Figa-Talamanca and M. A. Picardello [8], the other being the interest in the C∗-algebra generated by the regular representation of F , cf. A. Connes [5], J. Cuntz [6], U. Haagerup [10], M. Pimsner and D. Voiculescu [14].


Fundamenta Informaticae | 2014

On Axiomatization of Inconsistency Indicators for Pairwise Comparisons

Waldemar W. Koczkodaj; Ryszard Szwarc

This study examines the notion of inconsistency in pairwise comparisons for providing an axiomatization for it. It also proposes two inconsistency indicators for pairwise comparisons. The primary motivation for the inconsistency reduction is expressed by a computer industry concept “garbage in, garbage out”. The quality of the output depends on the quality of the input.


Siam Journal on Mathematical Analysis | 1992

Orthogonal polynomials and a discrete boundary value problem II

Ryszard Szwarc

Let


Canadian Mathematical Bulletin | 1992

Connection coefficients of orthogonal polynomials

Ryszard Szwarc

\{ {P_n } \}_{n = 0}^\infty


International Journal of Mathematics | 2010

SCHUR MULTIPLIERS AND SPHERICAL FUNCTIONS ON HOMOGENEOUS TREES

Uffe Haagerup; Troels Steenstrup; Ryszard Szwarc

be a system of polynomials orthogonal with respect to a measure


Monatshefte für Mathematik | 1992

Linearization and connection coefficients of orthogonal polynomials

Ryszard Szwarc

\mu


Journal of Functional Analysis | 1991

Groups Acting on Trees and Approximation Properties of the Fourier Algebra

Ryszard Szwarc

on the real line. Then


arXiv: Classical Analysis and ODEs | 1998

Positivity of Turán Determinants for Orthogonal Polynomials

Ryszard Szwarc

P_n


Journal of Mathematical Analysis and Applications | 1992

Convolution structures associated with orthogonal polynomials

Ryszard Szwarc

satisfy the three-term recurrence formula


Advances in Mathematics | 2014

On the order of indeterminate moment problems

Christian Berg; Ryszard Szwarc

xP_n = \gamma _n P_{n + 1} + \beta _n P_n + \alpha _n P_{n - 1}

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Christian Berg

University of Copenhagen

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T. Pytlik

University of Wrocław

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Wojciech Matysiak

Warsaw University of Technology

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Uffe Haagerup

University of Southern Denmark

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