Abstract. We prove non-Archimedean analogs of results of Noguchi and Winkelmann showing algebraic degeneracy of rigid analytic maps to projective varieties omitting an effective divisor with sufficiently many irreducible components relative to the rank of the group they generate in the Néron-Severi group of the variety. 1
This thesis surveys parts of the forthcoming joint work in which the non-abelianization map of was e...
International audienceWe propose a derived version of non-archimedean analytic geometry. Intuitively...
Module structures of an algebra on a fixed finite dimensional vector space form an algebraic variety...
AbstractWe prove non-Archimedean analogs of results of Noguchi and Winkelmann showing algebraic dege...
AbstractWe study the degeneration dimension of non-archimedean analytic maps into the complement of ...
We consider three examples of families of curves over a non-archimedean valued field which admit a n...
We show that non-Archimedean analytic geometry can be viewed as relative algebraic geometry in the s...
International audienceAbstract Inspired by the work of Cherry, we introduce and study a new notion o...
Dedicated to Professor Satoshi Arima on the occasion of his 70th birthday Abstract. The secant varie...
The class of the cubic-homogenous mappings with nonzero constant Jacobian determinant is interesting...
This thesis sets out to develop a general method for inductively studying spaces of maps into comple...
For an Enriques surface S, the non-degeneracy invariant nd(S) retains information on the elliptic fi...
We consider projective varieties with degenerate Gauss imagewhose focal hypersurfaces are non-reduce...
Abstract. We prove a geometric logarithmic derivative lemma for rigid analytic mappings to alge-brai...
Abstract. Let V be a rank N vector bundle on a d-dimensional complex projective scheme X; assume tha...
This thesis surveys parts of the forthcoming joint work in which the non-abelianization map of was e...
International audienceWe propose a derived version of non-archimedean analytic geometry. Intuitively...
Module structures of an algebra on a fixed finite dimensional vector space form an algebraic variety...
AbstractWe prove non-Archimedean analogs of results of Noguchi and Winkelmann showing algebraic dege...
AbstractWe study the degeneration dimension of non-archimedean analytic maps into the complement of ...
We consider three examples of families of curves over a non-archimedean valued field which admit a n...
We show that non-Archimedean analytic geometry can be viewed as relative algebraic geometry in the s...
International audienceAbstract Inspired by the work of Cherry, we introduce and study a new notion o...
Dedicated to Professor Satoshi Arima on the occasion of his 70th birthday Abstract. The secant varie...
The class of the cubic-homogenous mappings with nonzero constant Jacobian determinant is interesting...
This thesis sets out to develop a general method for inductively studying spaces of maps into comple...
For an Enriques surface S, the non-degeneracy invariant nd(S) retains information on the elliptic fi...
We consider projective varieties with degenerate Gauss imagewhose focal hypersurfaces are non-reduce...
Abstract. We prove a geometric logarithmic derivative lemma for rigid analytic mappings to alge-brai...
Abstract. Let V be a rank N vector bundle on a d-dimensional complex projective scheme X; assume tha...
This thesis surveys parts of the forthcoming joint work in which the non-abelianization map of was e...
International audienceWe propose a derived version of non-archimedean analytic geometry. Intuitively...
Module structures of an algebra on a fixed finite dimensional vector space form an algebraic variety...
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