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- W2071364850 abstract "Abstract We obtain a characterisation of the monomial ideals $Isubseteq mathbb{C}[x_{1},dots ,x_{n}]$ of finite colength that satisfy the condition $e(I)={mathcal{L}}_{0}^{(1)}(I)cdots {mathcal{L}}_{0}^{(n)}(I)$ , where ${mathcal{L}}_{0}^{(1)}(I),dots ,{mathcal{L}}_{0}^{(n)}(I)$ is the sequence of mixed Łojasiewicz exponents of $I$ and $e(I)$ is the Samuel multiplicity of $I$ . These are the monomial ideals whose integral closure admits a reduction generated by homogeneous polynomials." @default.
- W2071364850 created "2016-06-24" @default.
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- W2071364850 date "2015-02-20" @default.
- W2071364850 modified "2023-09-24" @default.
- W2071364850 title "MULTIPLICITY AND ŁOJASIEWICZ EXPONENT OF GENERIC LINEAR SECTIONS OF MONOMIAL IDEALS" @default.
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- W2071364850 doi "https://doi.org/10.1017/s0004972714001154" @default.
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