Showing papers on "Toric variety published in 1979"
TL;DR: In this paper, the generalized Jacobian of an algebraic curve with at most ordinary double points was systematically compactified in finitely many different ways and described their structure in terms of torus embeddings.
Abstract: The generalized Jacobian variety of an algebraic curve with at most ordinary double points is an extension of an abelian variety by an algebraic torus. Using the geometric invariant theory, we systematically compactify it in finitely many different ways and describe their structure in terms of torus embeddings. Our compactifications include all known good ones.
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