We determine the automorphism group of the modular curve X0* (N), obtained as the quotient of the modular curve X0(N) by the group of its Atkin-Lehner involutions, for all square-free values of N
Bruin and Najman, Ozman and Siksek, and Box described all the quadratic points on the modular curves...
We describe how the quadratic Chabauty method may be applied to explicitly determine the set of rati...
For a curve of genus > 1 defined over a finite field, we present a sufficient criterion for the non-...
We determine the automorphism group of the modular curve X* 0 (N), obtained as the quotient of the m...
Let N ≥ 1 be a square-free integer such that the modular curve X0*(N) has genus ≥ 2. We prove that X...
Let N=1 be a square-free integer such that the modular curve X*0(N) has genus =2. We prove that X*0(...
We study the automorphisms of modular curves associated to Cartan subgroups of GL2(Z/N) and certain ...
The second author is partially supported by DGI grant MTM2015-66180-R.Let N ≥ 1 be an square free in...
AbstractWe determine the automorphism group of the modular curve X0∗(p) for all prime numbers p
We study the automorphism groups of the reduction X0(N) × F̄p of a modular curve X0(N) over primes p...
Président du jury : Loïc Merel Rapporteurs : Henri Cohen, René Schoof Membres du jury : Jean-Marc Co...
We complete the computation of all $\mathbb{Q}$-rational points on all the $64$ maximal Atkin-Lehner...
Triangular modular curves are a generalization of modular curves that arise from quotients of the up...
We study the automorphisms of the nonsplit Cartan modular curves Xns(p) of prime level p. We prove t...
Abstract. We show that the automorphism group of the curve X(11) is the Mathieu group M11, over a fi...
Bruin and Najman, Ozman and Siksek, and Box described all the quadratic points on the modular curves...
We describe how the quadratic Chabauty method may be applied to explicitly determine the set of rati...
For a curve of genus > 1 defined over a finite field, we present a sufficient criterion for the non-...
We determine the automorphism group of the modular curve X* 0 (N), obtained as the quotient of the m...
Let N ≥ 1 be a square-free integer such that the modular curve X0*(N) has genus ≥ 2. We prove that X...
Let N=1 be a square-free integer such that the modular curve X*0(N) has genus =2. We prove that X*0(...
We study the automorphisms of modular curves associated to Cartan subgroups of GL2(Z/N) and certain ...
The second author is partially supported by DGI grant MTM2015-66180-R.Let N ≥ 1 be an square free in...
AbstractWe determine the automorphism group of the modular curve X0∗(p) for all prime numbers p
We study the automorphism groups of the reduction X0(N) × F̄p of a modular curve X0(N) over primes p...
Président du jury : Loïc Merel Rapporteurs : Henri Cohen, René Schoof Membres du jury : Jean-Marc Co...
We complete the computation of all $\mathbb{Q}$-rational points on all the $64$ maximal Atkin-Lehner...
Triangular modular curves are a generalization of modular curves that arise from quotients of the up...
We study the automorphisms of the nonsplit Cartan modular curves Xns(p) of prime level p. We prove t...
Abstract. We show that the automorphism group of the curve X(11) is the Mathieu group M11, over a fi...
Bruin and Najman, Ozman and Siksek, and Box described all the quadratic points on the modular curves...
We describe how the quadratic Chabauty method may be applied to explicitly determine the set of rati...
For a curve of genus > 1 defined over a finite field, we present a sufficient criterion for the non-...
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