Results 101 to 110 of about 126,693 (204)
Simultaneous approximation by polynomials in Orlicz spaces generated by quasiconvex Young functions
Kuwait Journal of Science, 2016 In this paper we prove some theorems on simultaneous approximation by trigonometric or algebraic polynomials in Orlicz spaces constructed by Young functions belonging to a reasonably wide class.
huseyin koc
doaj
A basic triad in Macdonald theory
Physics Letters BWithin the context of wavefunctions of integrable many-body systems, rational multivariable Baker-Akhiezer (BA) functions were introduced by O. Chalykh, M. Feigin and A.
A. Mironov, A. Morozov, A. Popolitov
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Alternating trigonometric polynomials
Journal of Approximation Theory, 1987 Set \(t_ k=h_ n+\{k\pi /(n+1)\}\), \(k=0,1,...,2n+1\), \(0\leq h_ ...
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On large sieve inequalities involving pth powers of trigonometric polynomials
, 2022 In this paper, we extend the large sieve type estimates to sums involving pth powers of trigonometric polynomials. An approach to such estimates that does not rely on the usual L^2-technique is given.
Norvidas, Saulius
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Algorithms for Various Trigonometric Power Sums
AlgorithmsIn this paper, algorithms for different types of trigonometric power sums are developed and presented. Although interesting in their own right, these trigonometric power sums arise during the creation of an algorithm for the four types of twisted ...
Victor Kowalenko
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On Some Trigonometrical Polynomials.
MATHEMATICA SCANDINAVICA, 1967 Izumi, Masako, Izumi, Shin-Ichi
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Positive trigonometric polynomials
, 2003 We study the boundary of the nonnegative trigonometric polynomials from the algebraic point of view. In particularly, we show that it is a subset of an irreducible algebraic hypersurface and established its explicit form in terms of resultants.
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Relations between Chebyshev, Fibonacci and Lucas polynomials via trigonometric sums [PDF]
In this paper we derive some new identities involving the Fibonacci and Lucas polynomials and the Chebyshev polynomials of the first and the second kind.
Šćeta, Lamija +2 more
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Optical soliton solutions of the unstable nonlinear Schrödinger equation. [PDF]
Sci RepShabbir S +4 more
europepmc +1 more source
Anti-Gaussian quadrature rule for trigonometric polynomials
, 2018 An anti-Gaussian quadrature formula is an (n+1)-point formula with algebraic degree of exactness 2n + 1. Its error is equal in magnitude but of opposite sign to that of the n-point Gaussian formula.
Petrovic, Nevena +2 more
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