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View all- Van Buggenhout N(2023)On generating Sobolev orthogonal polynomialsNumerische Mathematik10.1007/s00211-023-01379-3155:3-4(415-443)Online publication date: 1-Dec-2023
We study the recurrence relation for rational functions whose poles are in a prescribed sequence of numbers that are real or infinite and that are orthogonal with respect to an Hermitian positive linear functional. We especially discuss the interplay ...
Rational functions with real poles and poles in the complex lower half-plane, orthogonal on the real line, are well known. Quadrature formulas similar to the Gauss formulas for orthogonal polynomials have been studied. We generalize to the case of ...
When one wants to use Orthogonal Rational Functions (ORFs) in system identification or control theory, it is important to be able to avoid complex calculations. In this paper we study ORFs whose numerator and denominator polynomial have real ...
Springer-Verlag
Berlin, Heidelberg
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