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monomial

Exemples monolingues (non-vérifiés par l'équipe de rédaction)

anglais
Alternatively, one may define it as a representation whose image is in the monomial matrices.
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Each odd admissible sequence gives rise to a monomial in the corner invariants.
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It can be instinctive to use cyclic orders for symmetric functions, for example as in: where writing the final monomial as would distract from the pattern.
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Let the coefficient of this term be, then is either zero or a symmetric polynomial with a strictly smaller leading monomial.
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Since is symmetric, its leading monomial has weakly decreasing exponents, so it is some with a partition of.
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Finding resolvent invariants for a given group is relatively easy: for example one may choose a monomial and consider the sum of the monomials in this orbit.
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The most common polynomial basis is the monomial basis consisting of all monomials.
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In this section we suppose a fixed monomial ordering, which will not be defined explicitly.
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A given monomial's presence or absence in a polynomial corresponds to that monomial's coefficient being 1 or 0 respectively.
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The remainder of this article assumes the first meaning of monomial.
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