On topological stacks and differentiable stacks:
David Carchedi, Étale Stacks as Prolongations, Advances in Mathematics Volume 352, 20 August 2019, Pages 56-132 (arXiv:1212.2282)
David Carchedi, Higher Orbifolds and Deligne-Mumford Stacks as Structured Infinity-Topoi, Memoirs of the American Mathematical Society 2020; 120 (arXiv:1312.2204,ISBN:978-1-4704-5810-2)
David Carchedi, On The Homotopy Type of Higher Orbifolds and Haefliger Classifying Spaces, Advances of Mathematics, Volume 294, 2016, Pages 756-818 (arXiv:1504.02394)
David Carchedi, On the étale homotopy type of higher stacks (arXiv:1511.07830)
On derived geometry for Lagrangian field theory in terms of smooth stacks:
David Carchedi, Derived differential geometry and quantum field theory, talk in the Prague Mathematical Physics Seminar (Dec 2020) [video:YT]
David Carchedi, Derived differential geometry and the quantization of gauge field theories, talk at Workshop on Supergeometry and Bracket Structures in Mathematics and Physics, Fields Institute (Mar 2022) [video:YT]
David Carchedi, Pelle Steffens, On the universal property of derived manifolds [arXiv:1905.06195]
David Carchedi, Derived Manifolds as Differential Graded Manifolds [arXiv:2303.11140]
On higher orbifolds and Deligne-Mumford stacks as (∞,1)-toposes:
Last revised on March 15, 2025 at 10:54:30. See the history of this page for a list of all contributions to it.