Progressive soft pruning with the GraSP gradient-flow criterion gives small FID improvements over one-shot pruning on DDPMs at 50% sparsity.
The structure of the unit group of the group algebra $F(C_3 \times D_{10})$
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Let $D_{n}$ be the dihedral group of order $n$. The structure of the unit group $U(F(C_3 \times D_{10}))$ of the group algebra $F(C_3 \times D_{10})$ over a finite field $F$ of characteristic $3$ is given in \cite{sh13}. In this article, the structure of $U(F(C_3 \times D_{10}))$ is obtained over any finite field $F$ of characteristic $p \neq 3$.
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Pruning for Sparse Diffusion Models based on Gradient Flow
Progressive soft pruning with the GraSP gradient-flow criterion gives small FID improvements over one-shot pruning on DDPMs at 50% sparsity.