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Pierre-Jean Spaenlehauer
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2020 – today
- 2024
- [j12]Antoine Leudière, Pierre-Jean Spaenlehauer
:
Computing a group action from the class field theory of imaginary hyperelliptic function fields. J. Symb. Comput. 125: 102311 (2024) - 2023
- [i19]Matías R. Bender, Pierre-Jean Spaenlehauer:
Dimension results for extremal-generic polynomial systems over complete toric varieties. CoRR abs/2305.07439 (2023) - 2022
- [i18]Antoine Leudière, Pierre-Jean Spaenlehauer:
Hard Homogeneous Spaces from the Class Field Theory of Imaginary Hyperelliptic Function Fields. CoRR abs/2203.06970 (2022) - [i17]Antoine Leudière, Pierre-Jean Spaenlehauer:
Hard Homogeneous Spaces from the Class Field Theory of Imaginary Hyperelliptic Function Fields. IACR Cryptol. ePrint Arch. 2022: 349 (2022) - 2020
- [j11]Aude Le Gluher, Pierre-Jean Spaenlehauer
A fast randomized geometric algorithm for computing Riemann-Roch spaces. Math. Comput. 89(325): 2399-2433 (2020) - [i16]Aude Le Gluher, Pierre-Jean Spaenlehauer, Emmanuel Thomé:
Refined Analysis of the Asymptotic Complexity of the Number Field Sieve. CoRR abs/2007.02730 (2020) - [i15]Aude Le Gluher, Pierre-Jean Spaenlehauer, Emmanuel Thomé:
Refined Analysis of the Asymptotic Complexity of the Number Field Sieve. IACR Cryptol. ePrint Arch. 2020: 829 (2020)
2010 – 2019
- 2019
- [j10]Simon Abelard, Pierrick Gaudry, Pierre-Jean Spaenlehauer
Improved Complexity Bounds for Counting Points on Hyperelliptic Curves. Found. Comput. Math. 19(3): 591-621 (2019) - 2018
- [j9]Frédéric Bihan, Francisco Santos
A Polyhedral Method for Sparse Systems with Many Positive Solutions. SIAM J. Appl. Algebra Geom. 2(4): 620-645 (2018) - [i14]Simon Abelard, Pierrick Gaudry, Pierre-Jean Spaenlehauer:
Counting points on genus-3 hyperelliptic curves with explicit real multiplication. CoRR abs/1806.05834 (2018) - [i13]Aude Le Gluher, Pierre-Jean Spaenlehauer:
A Fast Randomized Geometric Algorithm for Computing Riemann-Roch Spaces. CoRR abs/1811.08237 (2018) - 2017
- [i12]Simon Abelard, Pierrick Gaudry, Pierre-Jean Spaenlehauer:
Improved Complexity Bounds for Counting Points on Hyperelliptic Curves. CoRR abs/1710.03448 (2017) - 2016
- [j8]Éric Schost, Pierre-Jean Spaenlehauer
A Quadratically Convergent Algorithm for Structured Low-Rank Approximation. Found. Comput. Math. 16(2): 457-492 (2016) - [c6]Mohab Safey El Din, Pierre-Jean Spaenlehauer
Critical Point Computations on Smooth Varieties: Degree and Complexity Bounds. ISSAC 2016: 183-190 - [c5]Jean-Charles Faugère, Pierre-Jean Spaenlehauer
Computing Small Certificates of Inconsistency of Quadratic Fewnomial Systems. ISSAC 2016: 223-230 - [i11]Mohab Safey El Din, Pierre-Jean Spaenlehauer:
Critical Point Computations on Smooth Varieties: Degree and Complexity bounds. CoRR abs/1605.02518 (2016) - [i10]Jean-Charles Faugère, Pierre-Jean Spaenlehauer, Jules Svartz:
Computing Small Certificates of Inconsistency of Quadratic Fewnomial Systems. CoRR abs/1605.05889 (2016) - 2015
- [j7]Jean-Charles Faugère, Pierre-Jean Spaenlehauer, Jules Svartz:
Sparse Gröbner bases: algorithms and complexity. ACM Commun. Comput. Algebra 49(2): 61-62 (2015) - [i9]Frédéric Bihan, Pierre-Jean Spaenlehauer:
Sparse Polynomial Systems with many Positive Solutions from Bipartite Simplicial Complexes. CoRR abs/1510.05622 (2015) - 2014
- [j6]Pierre-Jean Spaenlehauer
On the Complexity of Computing Critical Points with Gröbner Bases. SIAM J. Optim. 24(3): 1382-1401 (2014) - [j5]Giorgio Ottaviani, Pierre-Jean Spaenlehauer
Exact Solutions in Structured Low-Rank Approximation. SIAM J. Matrix Anal. Appl. 35(4): 1521-1542 (2014) - [c4]Jean-Charles Faugère, Pierre-Jean Spaenlehauer
Sparse Gröbner bases: the unmixed case. ISSAC 2014: 178-185 - [i8]Jean-Charles Faugère, Pierre-Jean Spaenlehauer, Jules Svartz:
Sparse Gröbner Bases: the Unmixed Case. CoRR abs/1402.7205 (2014) - 2013
- [j4]Éric Schost, Pierre-Jean Spaenlehauer:
Newton-like iteration for determinantal systems and structured low rank approximation. ACM Commun. Comput. Algebra 47(3/4): 96-97 (2013) - [j3]Magali Bardet, Jean-Charles Faugère, Bruno Salvy
On the complexity of solving quadratic Boolean systems. J. Complex. 29(1): 53-75 (2013) - [j2]Jean-Charles Faugère, Mohab Safey El Din, Pierre-Jean Spaenlehauer
On the complexity of the generalized MinRank problem. J. Symb. Comput. 55: 30-58 (2013) - [i7]Pierre-Jean Spaenlehauer:
Complexity Bounds for Computing Critical Points with Gröbner Bases Algorithms: the Mixed Case. CoRR abs/1309.2138 (2013) - [i6]Giorgio Ottaviani, Pierre-Jean Spaenlehauer, Bernd Sturmfels:
Algebraic Methods for Structured Low-Rank Approximation. CoRR abs/1311.2376 (2013) - [i5]Éric Schost, Pierre-Jean Spaenlehauer:
A Quadratically Convergent Algorithm for Structured Low-Rank Approximation. CoRR abs/1312.7279 (2013) - 2012
- [b1]Pierre-Jean Spaenlehauer:
Solving multi-homogeneous and determinantal systems: algorithms, complexity, applications. (Résolution de systèmes multi-homogènes et déterminantiels : algorithmes, complexité, applications). Pierre and Marie Curie University, Paris, France, 2012 - [c3]Jean-Charles Faugère, Mohab Safey El Din, Pierre-Jean Spaenlehauer
Critical points and Gröbner bases: the unmixed case. ISSAC 2012: 162-169 - [i4]Jean-Charles Faugère, Mohab Safey El Din, Pierre-Jean Spaenlehauer:
Critical Points and Gröbner Bases: the Unmixed Case. CoRR abs/1202.0179 (2012) - 2011
- [j1]Jean-Charles Faugère, Mohab Safey El Din, Pierre-Jean Spaenlehauer
Gröbner bases of bihomogeneous ideals generated by polynomials of bidegree (1, 1): Algorithms and complexity. J. Symb. Comput. 46(4): 406-437 (2011) - [i3]Jean-Charles Faugère, Mohab Safey El Din, Pierre-Jean Spaenlehauer:
On the Complexity of the Generalized MinRank Problem. CoRR abs/1112.4411 (2011) - [i2]Magali Bardet, Jean-Charles Faugère, Bruno Salvy, Pierre-Jean Spaenlehauer:
On the Complexity of Solving Quadratic Boolean Systems. CoRR abs/1112.6263 (2011) - 2010
- [c2]Jean-Charles Faugère, Mohab Safey El Din, Pierre-Jean Spaenlehauer
Computing loci of rank defects of linear matrices using Gröbner bases and applications to cryptology. ISSAC 2010: 257-264 - [c1]Jean-Charles Faugère, Pierre-Jean Spaenlehauer
Algebraic Cryptanalysis of the PKC'2009 Algebraic Surface Cryptosystem. Public Key Cryptography 2010: 35-52 - [i1]Jean-Charles Faugère, Mohab Safey El Din, Pierre-Jean Spaenlehauer:
Gröbner Bases of Bihomogeneous Ideals generated by Polynomials of Bidegree (1,1): Algorithms and Complexity. CoRR abs/1001.4004 (2010)
Coauthor Index
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last updated on 2024-07-20 20:31 CEST by the dblp team
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