Relative compactification of semiabelian N\'eron models, II
Relative compactification of semiabelian N\'eron models, II
Let $R$ be a complete discrete valuation ring, $k(\eta)$ its fraction field, $S=\Spec R$, $(G_{\eta},\cL_{\eta})$ a polarized abelian variety over $k(\eta)$ with $\cL_{\eta}$ symmetric ample cubical and $\cG$ the N\'eron model of $G_{\eta}$ over $S$. Suppose that $\cG$ is semiabelian over $S$. Then there exists a {\it unique} relative compactification …