Bertrand Toën's AcademicInfluence.com Rankings Why Is Bertrand Toën Influential? (Suggest an Edit or Addition)
According to Wikipedia , Bertrand Toën is a mathematician who works as a director of research at the Centre national de la recherche scientifique at the Paul Sabatier University, Toulouse, France. He received his PhD in 1999 from the Paul Sabatier University, where he was supervised by Carlos Simpson and Joseph Tapia.
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Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author
2000 2010 2020 0 50 100 150 200 250 300 350 400 450 500 Published Works The homotopy theory of dg-categories and derived Morita theory (2004) Shifted symplectic structures (2011) Derived Hall algebras (2005) Shifted Poisson structures and deformation quantization (2015) Higher and derived stacks: a global overview (2009) Derived algebraic geometry (2014) Derived Azumaya algebras and generators for twisted derived categories (2010) Topics in Algebraic and Topological K-Theory (2010) Operads (2021) Champs affines (2006) Simplicial Methods for Operads and Algebraic Geometry (2010) Homotopical and Higher Categorical Structures in Algebraic Geometry (2003) (28)Simplicial presheaves and derived algebraic geometry (2009) (26)Operations on derived moduli spaces of branes (2013) (25)Derived Algebraic Geometry and Deformation Quantization (2014) (17)K-theory and cohomology of algebraic stacks: Riemann-Roch theorems, D-modules and GAGA theorems (1999) (11)Algebraic foliations and derived geometry: the Riemann–Hilbert correspondence (2020) Proper local complete intersection morphisms preserve perfect complexes (2012) (8)Trace and Künneth formulas for singularity categories and applications (2017) On motives for Deligne-Mumford stacks (2000) The $$\ell $$ℓ-adic trace formula for dg-categories and Bloch’s conductor conjecture (2016) Stacks and categories in geometry, topology, and algebra : CATS4 Conference Higher Categorical Structures and their Interactions with Algebraic Geometry, Algebraic Topology and Algebra, July 2-7, 2012, CIRM, Luminy, France (2015) Motivic Realizations of Matrix Factorizations and Vanishing Cycles (2016) (4)Stacks and non-abelian cohomoloy (2002) (4)Trace formula for dg-categories and Bloch's conductor conjecture I (2017) (4)Introduction to derived algebraic geometry (2012) (3)A universal Hochschild–Kostant–Rosenberg theorem (2022) A G ] 8 A pr 2 00 8 A note on Chern character , loop spaces and derived algebraic geometry (2021) (2)Simplicial commutative algebras (2010) Homotopy types of algebraic varieties (2)A G ] 2 6 Ju n 20 03 Segal topoi and stacks over Segal categories (2008) (2)Tensor product of dendroidal sets (2010) COM volume 145 issue 3 Cover and Front matter (2009) Simplicial presheaves as stacks (2010) MODULI OF OBJECTS IN DG-CATEGORIES BY BERTRAND TOËN (2007) (1)A G ] 1 0 A pr 2 01 4 Derived Algebraic Geometry and Deformation Quantization (2014) (0)Model structures on dendroidal sets (2010) O ct 2 00 2 From HAG to DAG : derived moduli stacks (2008) (0)Boardman–Vogt resolution and homotopy coherent nerve (2010) 2 9 A pr 2 00 6 Higher and derived stacks : a global overview (2005) (0)D ec 2 00 5 Moduli of objects in dg-categories (2005) (0)Motivation and objectives (2010) Shifted symplectic structures (2013) Q A ] 2 5 A pr 2 00 6 Derived Hall algebras (2008) (0)Trees as operads (2010) Examples of derived algebraic stacks (2010) A G ] 2 3 O ct 2 01 3 Operations on derived moduli spaces of branes (0)M ay 2 01 6 The ladic trace formula for dg-categories and Bloch ’ s conductor conjecture (2021) (0)Inner Kan complexes and normal dendroidal sets (2010) Derived Azumaya algebras and generators for twisted derived categories (2012) ec 2 00 2 Segal topoi and stacks over Segal categories (2008) (0)A G ] 1 4 M ar 2 00 5 Moduli of objects in dg-categories (2005) (0)Derived stacks and derived algebraic stacks (2010) A Reedy model structure on dendroidal spaces (2010) A G ] 1 3 M ay 2 00 6 Higher and derived stacks : a global overview (2019) (0)More Papers This paper list is powered by the following services:
Other Resources About Bertrand Toën What Schools Are Affiliated With Bertrand Toën? Bertrand Toën is affiliated with the following schools:
