# polynomial

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## Synonyms for polynomial

### having the character of a polynomial

#### Synonyms

References in periodicals archive ?
Each entry of these previously known determinant formulas is given as a finite linear combination of elementary/ complete symmetric polynomials, while in our formula it is given as a possibly infinite linear combination of Grothendieck polynomials associated to one row partitions.
Gautschi collects exercises and solutions from his textbook on orthogonal polynomials in MATLAB, edits them slightly to make them self-contained, and adds many new ones.
A generalisation of synthetic division and a general theorem of division of polynomials.
A class of polynomials f(x) suiting our demands is introduced, and we showed their existence by numerical experiments.
The problem of stability of systems can be supposed as the problem of stability of their characteristic polynomials.
The problem of division was reduced by using zeros of polynomials to find inverse of a number modulo prime powers.
Tutte in 1954 in [22] as a generalization of chromatic polynomials studied by Birkhoff [1] and Whitney [25].
A method to determine in an efficient way the Laurent polynomials of Hermite interpolation is presented in [1].
Fomin and Green gave a version for certain non-commutative symmetric functions, which led to combinatorial formulas for characters of representations associated to stable Schubert and stable Grothendieck polynomials [12].
Keywords: legendre associated functions, Legendre polynomials, recurrence relations, stability.
n and each coefficient's commitment of added sum of polynomials of f(x) and k(x) as follows: ([s.
Let C [x, y, z] be the ring of polynomials in the variables x, y, z with coefficients in C.
Gegenbauer polynomials or ultraspherical polynomials [C.
This can be done for the unispherical windows [3] based on Gegenbauer polynomials as well as for windows proposed by Zierhofer [4].
The more classical examples of linear positive operators throughout approximation process are the Bernstein polynomials, which are defined by Bernstein [3] as following:
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