Multiplicity of jet schemes of monomial schemes

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This article studies jet schemes of monomial schemes. They are known to be equidimensional but usually are not reduced. We thus investigate their structure further, giving a formula for the multiplicity along every component of the jet schemes of a general reduced monomial hypersurface (that is, the case of a simple normal crossing divisor).
5 pages, this is part of the author's Ph.D. thesis at the University of Michigan

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