Publications des membres du LAREMA présentes sur la base HAL du CNRS.
Voici la nouvelle charte graphique votée par l’Université d’Angers
Prénom Nom, Univ Angers, CNRS, LAREMA, SFR MATHSTIC, F-49000 Angers, France
898 documents
- Luck Darnière, Markus Junker. Codimension and pseudometric in co-Heyting algebras. Algebra Universalis, 2010, 64 (3-4), pp.251-282. ⟨hal-00346038⟩
- Guizhen Cui, Lei Tan. Distortion control of conjugacies between quadratic polynomials. Science China Mathematics, 2010, 53 (3), pp.625 - 634. ⟨10.1007/s11425-010-0041-7⟩. ⟨hal-03031598⟩
- Piotr Graczyk, Patrice Sawyer. A sharp criterion for the existence of the product formula on symmetric spaces of type An. Journal of Lie Theory, 2010, 20 (4), pp.751 - 766. ⟨hal-03040217⟩
- Jean-Michel Granger, Mathias Schulze, David Mond. On the Symmetry of b-Functions of Linear Free Divisors. Publications of the Research Institute for Mathematical Sciences, 2010, 46 (3), pp.479 - 506. ⟨10.2977/PRIMS/15⟩. ⟨hal-03040204⟩
- Tomasz Jakubowski, Karol Szczypkowski. Time-dependent gradient perturbations of fractional Laplacian. Journal of Evolution Equations, 2010, 10 (2), pp.319 - 339. ⟨10.1007/s00028-009-0051-5⟩. ⟨hal-03040243⟩
- Werner Balser, Michèle Loday-Richaud. Summability of solutions of the heat equation with inhomogeneous thermal conductivity in two variables. Advances in Dynamical Systems and Applications, 2009, 4 (2), pp.159-177. ⟨hal-00364722⟩
- Lucas Vienne. Groupes linéaires finis permutant deux fois transitivement un ensemble de droites. 2009. ⟨hal-00422673v2⟩
- Ian Roulstone, Bertrand Banos, J. Gibbon, Vladimir Roubtsov. Kahler geometry and Burgers' vortices. Ukrainian Mathematical Congress, Aug 2009, Kiev, Ukraine. pp.303 - 321. ⟨hal-03031588⟩
- Luc Menichi. A Batalin-Vilkovisky algebra morphism from double loop spaces to free loops. 2009. ⟨hal-00409680⟩
- Loïc Chaumont, L. Vostrikova. Reflection principle and Ocone martingales.. Stochastic Processes and their Applications, 2009, 119 (10), pp.3816-3833. ⟨10.1016/j.spa.2009.07.009⟩. ⟨hal-00305333v2⟩
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