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- W2906458889 abstract "In this paper, we will prove that given a lattice simplex with its $h^*$-polynomial $sum_{i geq 0}h_i^*t^i$, if $h_{k+1}^*=cdots=h_{2k}^*=0$ holds, then there exists a lattice simplex of degree $k$ whose $h^*$-polynomial coincides with $sum_{i=0}^k h_i^*t^i$. Moreover, we will present the examples showing that the condition $h_{k+1}^*=h_{k+2}^*=cdots=h_{2k-1}^*=0$ is necessary." @default.
- W2906458889 created "2019-01-01" @default.
- W2906458889 creator A5082935009 @default.
- W2906458889 date "2018-12-25" @default.
- W2906458889 modified "2023-09-27" @default.
- W2906458889 title "Universal conditions on $h^*$-vectors of lattice simplices" @default.
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