On polynomials with simple trigonometric formulas.
Gregorac, R.J. (2004)
International Journal of Mathematics and Mathematical Sciences
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Displaying similar documents to “An Application for the Chebyshev Polynomials”
On polynomials with simple trigonometric formulas.
An inequality for polynomials with elliptic majorant.
Nikolov, Geno (1999)
Journal of Inequalities and Applications [electronic only]
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Generalizations of the classical Chebyshev polynomials to polynomials in two variables
Ken B. Dunn, Rudolf Lidl (1982)
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Chebyshev polynomials and some methods of approximation.
Udrea, Gheorghe (1998)
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Representing derivatives of Chebyshev polynomials by Chebyshev polynomials and related questions
Helmut Prodinger (2017)
Open Mathematics
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A recursion formula for derivatives of Chebyshev polynomials is replaced by an explicit formula. Similar formulae are derived for scaled Fibonacci numbers.
Differential equations associated with generalized Bell polynomials and their zeros
Seoung Cheon Ryoo (2016)
Open Mathematics
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In this paper, we study differential equations arising from the generating functions of the generalized Bell polynomials.We give explicit identities for the generalized Bell polynomials. Finally, we investigate the zeros of the generalized Bell polynomials by using numerical simulations.
An estimate for coefficients of polynomials in norm. II.
Milovanović, G.V., Rančić, L.Z. (1995)
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Solution of a polylocal problem using Tchebychev polynomials.
Drăghici, Eugen, Pop, Daniel (2008)
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Minimal polynomials of some beta-numbers and Chebyshev polynomials
DoYong Kwon (2007)
Acta Arithmetica
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Some properties of weighted hyperbolic polynomials.
Inoue, Tetsuo (1996)
International Journal of Mathematics and Mathematical Sciences
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Rational values of the arccosine function
Juan Varona (2006)
Open Mathematics
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We give a short proof to characterize the cases when arccos(√r), the arccosine of the squareroot of a rational number r ∈ [0, 1], is a rational multiple of π: This happens exactly if r is an integer multiple of 1/4. The proof relies on the well-known recurrence relation for the Chebyshev polynomials of the first kind.
Level sets of polynomials in several real variables.
Heiberg, C.H. (1983)
Publications de l'Institut Mathématique. Nouvelle Série
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