A Darboux theorem for derived schemes with shifted symplectic structure
We prove a 'Darboux theorem' for derived schemes with symplectic forms of degree $k<0$, in the sense of Pantev, Toen, Vaquie and Vezzosi arXiv:1111.3209. More precisely, we show that a derived scheme $X$ with symplectic form $\omega$ of degree $k$ is locally equivalent to (Spec $A,\...
| Главные авторы: | , , |
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| Формат: | Journal article |
| Опубликовано: |
American Medical Society
2018
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