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monomial ΜΑΘ
monomial ΜΑΘ
monomisch ειδικ ορολ
monomial ΜΑΘ
monomial ΜΑΘ
Monom ουδ

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Αγγλικά
In this section we suppose a fixed monomial ordering, which will not be defined explicitly.
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The most common polynomial basis is the monomial basis consisting of all monomials.
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The remainder of this article assumes the first meaning of monomial.
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Some groups have the property that all of their irreducible representations are monomial, the so-called monomial groups.
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A monomial in the first sense is also a monomial in the second sense, because the multiplication by 1 is allowed.
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This is for instance the case when considering a monomial basis of a polynomial ring, or a monomial ordering of that basis.
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Alternatively, one may define it as a representation whose image is in the monomial matrices.
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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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Monomial degree is fundamental to the theory of univariate and multivariate polynomials.
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The algebra is unital if one takes the empty product as a monomial.
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