International audienceWe prove that shifted cotangent stacks carry a canonical shifted symplectic structure. We also prove that shifted conormal stacks carry a canonical Lagrangian structure. These results were believed to be true but no written proof was available in the Artin case
Pantev, Toen, Vezzosi and Vaquie arXiv:1111.3209 defined $k$-shifted symplectic derived schemes and ...
We define and study coisotropic structures on derived stacks in the framework of shifted Poisson geo...
This is the fifth in a series arXiv:1304.4508, arXiv:1305,6302, arXiv:1211.3259, arXiv:1305.6428 on ...
This work examines the existence of shifted symplectic and Poisson structures on certain spaces of f...
This work examines the existence of shifted symplectic and Poisson structures on certain spaces of f...
This work examines the existence of shifted symplectic and Poisson structures on certain spaces of f...
International audienceThis is the first of a series of papers about quantization in the context of d...
We introduce and study the derived moduli stack $mathrm{Symp}(X,n)$ of $n$-shifted symplectic struct...
Pantev, Toën, Vaquié and Vezzosi [19] defined k-shifted symplectic derived schemes and stacks X for ...
International audienceWe extend a recent result of Pantev-Toen-Vaquie-Vezzosi, who constructed shift...
The moduli stacks of sheaves on Calabi-Yau four-folds carry -2-shifted symplectic structures (Pantev...
In earlier work [1], we studied an extension of the canonical symplectic structure in the cotangent ...
We give a new way to produce examples of Lagrangians in shifted symplectic derived stacks, based on ...
We extend results about n-shifted coisotropic structures from part I of this work to the setting of ...
We discuss generalizations of the well known concept of canonical transformations for symplectic str...
Pantev, Toen, Vezzosi and Vaquie arXiv:1111.3209 defined $k$-shifted symplectic derived schemes and ...
We define and study coisotropic structures on derived stacks in the framework of shifted Poisson geo...
This is the fifth in a series arXiv:1304.4508, arXiv:1305,6302, arXiv:1211.3259, arXiv:1305.6428 on ...
This work examines the existence of shifted symplectic and Poisson structures on certain spaces of f...
This work examines the existence of shifted symplectic and Poisson structures on certain spaces of f...
This work examines the existence of shifted symplectic and Poisson structures on certain spaces of f...
International audienceThis is the first of a series of papers about quantization in the context of d...
We introduce and study the derived moduli stack $mathrm{Symp}(X,n)$ of $n$-shifted symplectic struct...
Pantev, Toën, Vaquié and Vezzosi [19] defined k-shifted symplectic derived schemes and stacks X for ...
International audienceWe extend a recent result of Pantev-Toen-Vaquie-Vezzosi, who constructed shift...
The moduli stacks of sheaves on Calabi-Yau four-folds carry -2-shifted symplectic structures (Pantev...
In earlier work [1], we studied an extension of the canonical symplectic structure in the cotangent ...
We give a new way to produce examples of Lagrangians in shifted symplectic derived stacks, based on ...
We extend results about n-shifted coisotropic structures from part I of this work to the setting of ...
We discuss generalizations of the well known concept of canonical transformations for symplectic str...
Pantev, Toen, Vezzosi and Vaquie arXiv:1111.3209 defined $k$-shifted symplectic derived schemes and ...
We define and study coisotropic structures on derived stacks in the framework of shifted Poisson geo...
This is the fifth in a series arXiv:1304.4508, arXiv:1305,6302, arXiv:1211.3259, arXiv:1305.6428 on ...
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