DOIAbstract
We discuss a synthetic use of symmetry in two constructions of relations between functions on curves and their Jacobians
We discuss a synthetic use of symmetry in two constructions of relations between functions on curves and their Jacobians
Abstract. It was first pointed out by Weil [26] that we can use classical invariant theory to comput...
We present a treatment of the algebraic description of the Jacobian of a generic genus two plane cur...
We explore the function field of the jacobian of a hyperelliptic curve of genus 2 in order to find r...
AbstractConsider a curve of genus one over a field K in one of three explicit forms: a double cover ...
or use of any of the information contained in it must acknowledge this thesis as the source of the q...
We investigate the theory of Abelian functions with periodicity properties defined from an associate...
An algebraic curve is a curve defined over by polynomial equations with coefficients in a given fiel...
summary:We show that certain symmetries of maps imply the existence of their invariant curves
We develop the theory of Abelian functions defined using a tetragonal curve of genus six, discussing...
In this paper we propose a method of solving the Jacobi inversion problem in terms of multiply perio...
We construct a point in the Jacobian of a non-hyperelliptic genus four curve which is defined over a...
AbstractThis paper is devoted to homological mirror symmetry conjecture for curves of higher genus. ...
We suggest that the following plan will provide a powerful tool for trying to find the set of Q-rati...
Genus-two curves with special symmetries are related to pairs of genus-one curves by two and three-s...
We present a quasi-linear algorithm to compute isogenies between Jacobians of curvesof genus 2 and 3...
Abstract. It was first pointed out by Weil [26] that we can use classical invariant theory to comput...
We present a treatment of the algebraic description of the Jacobian of a generic genus two plane cur...
We explore the function field of the jacobian of a hyperelliptic curve of genus 2 in order to find r...
AbstractConsider a curve of genus one over a field K in one of three explicit forms: a double cover ...
or use of any of the information contained in it must acknowledge this thesis as the source of the q...
We investigate the theory of Abelian functions with periodicity properties defined from an associate...
An algebraic curve is a curve defined over by polynomial equations with coefficients in a given fiel...
summary:We show that certain symmetries of maps imply the existence of their invariant curves
We develop the theory of Abelian functions defined using a tetragonal curve of genus six, discussing...
In this paper we propose a method of solving the Jacobi inversion problem in terms of multiply perio...
We construct a point in the Jacobian of a non-hyperelliptic genus four curve which is defined over a...
AbstractThis paper is devoted to homological mirror symmetry conjecture for curves of higher genus. ...
We suggest that the following plan will provide a powerful tool for trying to find the set of Q-rati...
Genus-two curves with special symmetries are related to pairs of genus-one curves by two and three-s...
We present a quasi-linear algorithm to compute isogenies between Jacobians of curvesof genus 2 and 3...
Abstract. It was first pointed out by Weil [26] that we can use classical invariant theory to comput...
We present a treatment of the algebraic description of the Jacobian of a generic genus two plane cur...
We explore the function field of the jacobian of a hyperelliptic curve of genus 2 in order to find r...
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