Proves that torus-normalized additive actions on linearly normal toric varieties correspond to monomial algebras with variable-spanned subspaces and classifies them for low-dimensional toric surfaces.
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Monomial algebras and $\mathbb{G}_a^n$-equivariant embeddings into toric varieties
Proves that torus-normalized additive actions on linearly normal toric varieties correspond to monomial algebras with variable-spanned subspaces and classifies them for low-dimensional toric surfaces.