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- W3103751495 abstract "Let $R$ be a polynomial ring over a field of characteristic zero and let $I subset R$ be a graded ideal of height $N$ which is minimally generated by $N+1$ homogeneous polynomials. If $I=(f_1,...,f_{N+1})$ where $f_i$ has degree $d_i$ and $(f_1,...,f_N)$ has height $N$, then the multiplicity of $R/I$ is bounded above by $prod_{i=1}^N d_i - max{1, sum_{i=1}^N (d_i-1) - (d_{N+1}-1) }$." @default.
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- W3103751495 date "2009-03-10" @default.
- W3103751495 modified "2023-09-25" @default.
- W3103751495 title "Bound on the Multiplicity of Almost Complete Intersections" @default.
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- W3103751495 doi "https://doi.org/10.1080/00927870802278784" @default.
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