ANR SAT

 Structures supérieures en Algèbre et Topologie

Publications

Publications

vir
J. Bellier-Millès, Complex manifolds as families of homotopy algebras, Rend. Sem. Math. Univ. Padova 140 (2018), 129-172.
vir D. Calaque, Lagrangian structures on mapping stacks and semi-classical TFTs, in Stacks and Categories in Geometry, Topology, and Algebra, 1-23, Contemp. Math., 643, Amer. Math. Soc., (2015).
vir D. Calaque, Shifted cotangent stacks are shifted symplectic, Annales de la faculté des sciences de Toulouse Sér. 6, 28 no. 1 (2019), p. 67-90 
vir D. Calaque, Derived stacks in symplectic geometry, à paraître comme chapitre du livre "New Spaces for Mathematics and Physics" (Anel et Catren editeurs).
vir D. Calaque, J. Grivaux, Formal moduli problems and formal derived stacks, à paraître dans Panorama et Synthèses (proceedings de DAGIT). 
vir D. Calaque, T. Pantev, B. Toen, M. Vaquie, G. Vezzosi, Shifted Poisson Structures and Deformation Quantization, Journal of Topology 10 (2017), no. 2, 483-584.
vir D. Calaque, C. Scheimbauer, A note on the (infinity,n)-category of cobordisms, Algebraic & Geometric Topology 19 (2019) 533–655.
vir D. Calaque, T. Willwacher, Triviality of the higher formality theorem, Proceedings of the AMS 143 (2015), 5181-5193.
vir C. Cazanave, appendice de l'article de B. Farb et J. Wolfson, Topology and arithmetic of resultants, II: the resultant = 1 hypersurface, Algebr. Geom. 4 (2017), no. 3, 337–352. 
vir M. Dehling, B. Vallette, Symmetric homotopy theory for operads, à paraître dans Algebraic and Geometric Topology, arXiv:1503.02701
vir C. Dupont, G. Horel, On two chain models for the gravity operad, Proc. Amer. Math. Soc. 146 (2018), no. 5, 1895–1910.
C. Dupont, B. Vallette, Brown's moduli spaces of curves and the gravity operad, Geometry & Topology, 21 (2017), no. 5, 2811-2850.
V. Dotsenko, S. Shadrin, B. Vallette, De Rham cohomology and homotopy Frobenius manifolds, Journal fo the European Mathematical Society, Volume 17, Issue 2 (2015), 535-547.
V. Dotsenko, S. Shadrin, B. Vallette, Toric varieties of Loday’s associahedra and noncommutative cohomological field theories, Journal of Topology, Volume 12, Issue 2, (2019), 463-535.
vir B. Le Grignou, From homotopy operads to infinity-operads, J. Noncommut. Geom. 11 (2017), 309-365.
vir B. Le Grignou, Homotopy theory of unital algebras, à paraître dans Algebraic and Geometric Topology, arXiv: 1612.02254
vir D. Robert-Nicoud, Deformation theory with homotopy algebra structures on tensor products, Doc. Math. 23 (2018), 189–240.
vir D. Robert-Nicoud, F. Wierstra, Convolution algebras and the deformation theory of infinity-morphisms. Homology Homotopy Appl. 21 (2019), no. 1, 351–373.
vir B. Vallette, Homotopy theory of homotopy algebras, à paraître dans les Annales de l'Institut Fourier, 54 pages, arXiv:1411.5533

Prépublications

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P. Boavida de Brito, G. Horel, On the formality of the little disks operad in positive characteristic, 34 pages, arXiv:1903.09191
vir V. Dotsenko, S. Shadrin, B. Vallette, The twisting procedure, 91 pages, arXiv:1810.02941
vir B. Le Grignou, Algebraic operads up to homotopy, arXiv: 1707.03465
vir B. Le Grignou, D. Lejay, Homotopy theory of linear coalgebras, arXiv: 1803.01376
vir Y.I. Manin, B. Vallette, Monoidal structures on the categories of quadratic data,  [38 pages] arXiv: 1902.03778
vir N. Masuda, H. Thomas, A. Tonks, B. Vallette, The diagonal of the associahedra, arXiv: 1902.08059 [19 pages].
vir D. Robert-Nicoud, Representing the deformation infinity-groupoid, arXiv:1712.00794
vir D. Robert-Nicoud, F. Wierstra, Homotopy morphisms between convolution homotopy Lie algebras. arXiv:1702.02529

Thèses

B. Le Grignou, Théories homotopiques des algèbres unitaires et des opérades, thèse soutenue à l'université Nice Sophia Antipolis le 14 septembre 2016. PDF 
D. Lejay, Algèbres à factorisation et topos supérieurs exponentiables, thèse soutenue à l'université Pierre et Marie Curie (Paris 6) le 23 septembre 2016. PDF 
D. Robert-Nicoud, Operads and Maurer--Cartan spaces, thèse soutenue à l'université Paris 13 le 22 juin 2018. arXiv:1807.02129

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Dernière mise à jour : 28 mars 2019.