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21 orthogonal polynomials
Макаров: ортогональные многочленыУниверсальный англо-русский словарь > orthogonal polynomials
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22 orthogonal polynomials in phase space
Универсальный англо-русский словарь > orthogonal polynomials in phase space
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23 product of polynomials
Математика: произведение многочленовУниверсальный англо-русский словарь > product of polynomials
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24 relatively prime polynomials
Математика: взаимно простые многочленыУниверсальный англо-русский словарь > relatively prime polynomials
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25 resultant of polynomials
Математика: результант многочленовУниверсальный англо-русский словарь > resultant of polynomials
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26 ring of polynomials
Математика: кольцо многочленов -
27 ring of skew polynomials
Математика: кольцо косых многочленовУниверсальный англо-русский словарь > ring of skew polynomials
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28 the Chebyshev polynomials are orthogonal in the interval [-1; 1] over a weight w (x) . it is easy to establish that these eigenfunctions are orthogonal with the weight p
Универсальный англо-русский словарь > the Chebyshev polynomials are orthogonal in the interval [-1; 1] over a weight w (x) . it is easy to establish that these eigenfunctions are orthogonal with the weight p
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29 theory of orthogonal polynomials
Математика: теория ортогональных многочленовУниверсальный англо-русский словарь > theory of orthogonal polynomials
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30 topological matrices and their polynomials
Макаров: топологические матрицы и их полиномыУниверсальный англо-русский словарь > topological matrices and their polynomials
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31 we may take polynomials of the same form as P
Математика: той же формы, что и РУниверсальный англо-русский словарь > we may take polynomials of the same form as P
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32 the Chebyshev polynomials are orthogonal in the interval [-1; 1] over a weight w . it is easy to establish that these eigenfunctions are orthogonal with the weight p
Универсальный англо-русский словарь > the Chebyshev polynomials are orthogonal in the interval [-1; 1] over a weight w . it is easy to establish that these eigenfunctions are orthogonal with the weight p
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33 orthogonal polynomials
English-Russian electronics dictionary > orthogonal polynomials
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34 orthogonal polynomials
The New English-Russian Dictionary of Radio-electronics > orthogonal polynomials
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35 division of polynomials
мат.English-Russian scientific dictionary > division of polynomials
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36 product of polynomials
English-Russian scientific dictionary > product of polynomials
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37 relatively prime polynomials
English-Russian scientific dictionary > relatively prime polynomials
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38 resultant of polynomials
English-Russian scientific dictionary > resultant of polynomials
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39 ring of polynomials
мат. -
40 ring of skew polynomials
English-Russian scientific dictionary > ring of skew polynomials
См. также в других словарях:
polynomials — pol·y·no·mi·al || ‚pÉ‘lɪ nəʊmɪəl /‚pÉ’ n. algebraic expression that is the sum of two or more constants multiplied by variables with exponents (Mathematics) … English contemporary dictionary
Classical orthogonal polynomials — In mathematics, the classical orthogonal polynomials are the most widely used orthogonal polynomials, and consist of the Hermite polynomials, the Laguerre polynomials, the Jacobi polynomials together with their special cases the ultraspherical… … Wikipedia
Orthogonal polynomials — In mathematics, an orthogonal polynomial sequence is a family of polynomials such that any two different polynomials in the sequence are orthogonal to each other under some inner product. The most widely used orthogonal polynomials are the… … Wikipedia
Chebyshev polynomials — Not to be confused with discrete Chebyshev polynomials. In mathematics the Chebyshev polynomials, named after Pafnuty Chebyshev,[1] are a sequence of orthogonal polynomials which are related to de Moivre s formula and which can be defined… … Wikipedia
Hermite polynomials — In mathematics, the Hermite polynomials are a classical orthogonal polynomial sequence that arise in probability, such as the Edgeworth series; in combinatorics, as an example of an Appell sequence, obeying the umbral calculus; in numerical… … Wikipedia
Macdonald polynomials — In mathematics, Macdonald polynomials Pλ(x; t,q) are a family of orthogonal polynomials in several variables, introduced by Macdonald (1987). Macdonald originally associated his polynomials with weights λ of finite root systems and used just … Wikipedia
Legendre polynomials — Note: People sometimes refer to the more general associated Legendre polynomials as simply Legendre polynomials . In mathematics, Legendre functions are solutions to Legendre s differential equation::{d over dx} left [ (1 x^2) {d over dx} P n(x)… … Wikipedia
Bernoulli polynomials — In mathematics, the Bernoulli polynomials occur in the study of many special functions and in particular the Riemann zeta function and the Hurwitz zeta function. This is in large part because they are an Appell sequence, i.e. a Sheffer sequence… … Wikipedia
Laguerre polynomials — In mathematics, the Laguerre polynomials, named after Edmond Laguerre (1834 ndash; 1886), are the canonical solutions of Laguerre s equation::x,y + (1 x),y + n,y = 0,which is a second order linear differential equation.This equation has… … Wikipedia
Bell polynomials — In combinatorial mathematics, the Bell polynomials, named in honor of Eric Temple Bell, are a triangular array of polynomials given by the sum extending over all sequences j1, j2, j3, ..., jn−k+1 of non negative integers such that … Wikipedia
Zernike polynomials — Plots of the values in the unit disk.In mathematics, the Zernike polynomials are a sequence of polynomials that are orthogonal on the unit disk. Named after Frits Zernike, they play an important role in geometrical optics. DefinitionsThere are… … Wikipedia