Méthodes seminumériques en algèbre différentielle ; applications à l'étude des propriétés structurelles de systèmes différentiels algébriques en automatique. - Alexandre Sedoglavic (2001)

The differential Hilbert function of a differential rational mapping can be computed in polynomial time. - Guillermo Matera; Alexandre Sedoglavic (ISSAC, 2002)

A Probabilistic Algorithm to Test Local Algebraic Observability in Polynomial Time. - Alexandre Sedoglavic (J. Symb. Comput., 2002)

Fast computation of discrete invariants associated to a differential rational mapping. - Guillermo Matera; Alexandre Sedoglavic (J. Symb. Comput., 2003)

Polynomial Time Nondimensionalisation of Ordinary Differential Equations via their Lie Point Symmetries - Evelyne Hubert; Alexandre Sedoglavic (CoRR, 2006)

Reduction of Algebraic Parametric Systems by Rectification of Their Affine Expanded Lie Symmetries. - Alexandre Sedoglavic (AB, 2007)

Fast computation of power series solutions of systems of differential equations. - Alin Bostan; Frédéric Chyzak; François Ollivier; Bruno Salvy; Éric Schost; Alexandre Sedoglavic (SODA, 2007)

Towards an Automated Reduction Method for Polynomial ODE Models of Biochemical Reaction Systems. - François Boulier; François Lemaire; Alexandre Sedoglavic; Asli Ürgüplü (Math. Comput. Sci., 2009)

A General Procedure for Accurate Parameter Estimation in Dynamic Systems Using New Estimation Errors. - Masahiko Nakatsui; Alexandre Sedoglavic; François Lemaire; François Boulier; Asli Ürgüplü; Katsuhisa Horimoto (ANB, 2010)

Chemical Reaction Systems, Computer Algebra and Systems Biology - (Invited Talk). - François Boulier; François Lemaire; Michel Petitot; Alexandre Sedoglavic (CASC, 2011)

On the Regularity Property of Differential Polynomials Modulo Regular Differential Chains. - François Boulier; François Lemaire; Alexandre Sedoglavic (CASC, 2011)

A geometric index reduction method for implicit systems of differential algebraic equations. - Lisi D'Alfonso; Gabriela Jeronimo; François Ollivier; Alexandre Sedoglavic; Pablo Solernó (J. Symb. Comput., 2011)

Laderman matrix multiplication algorithm can be constructed using Strassen algorithm and related tensor's isotropies. - Alexandre Sedoglavic (CoRR, 2017)

A non-commutative algorithm for multiplying 5 $ times$ 5 matrices using 99 multiplications. - Alexandre Sedoglavic (CoRR, 2017)

A non-commutative algorithm for multiplying (7×7) matrices using 250 multiplications. - Alexandre Sedoglavic (CoRR, 2017)

On fast multiplication of a matrix by its transpose. - Jean-Guillaume Dumas; Clément Pernet; Alexandre Sedoglavic (ISSAC, 2020)

The Tensor Rank of 5x5 Matrices Multiplication is Bounded by 98 andIts Border Rank by 89. - Alexandre Sedoglavic; Alexey V. Smirnov (ISSAC, 2021)

The tensor rank of 5x5 matrices multiplication is bounded by 98 and its border rank by 89. - Alexandre Sedoglavic; Alexey V. Smirnov (CoRR, 2021)

Some fast algorithms multiplying a matrix by its adjoint. - Jean-Guillaume Dumas; Clément Pernet; Alexandre Sedoglavic (J. Symb. Comput., 2023)

Strassen's algorithm is not optimally accurate. - Jean-Guillaume Dumas; Clément Pernet; Alexandre Sedoglavic (ISSAC, 2024)

A non-commutative algorithm for multiplying 4x4 matrices using 48 non-complex multiplications. - Jean-Guillaume Dumas; Clément Pernet; Alexandre Sedoglavic (CoRR, 2025)

Towards automated generation of fast and accurate algorithms for recursive matrix multiplication. - Jean-Guillaume Dumas; Clément Pernet; Alexandre Sedoglavic (CoRR, 2025)