blog:2022-12-14
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| blog:2022-12-14 [2022/12/15 16:05] – pzhou | blog:2022-12-14 [2023/06/25 15:53] (current) – external edit 127.0.0.1 | ||
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| ===== Here is a formula ===== | ===== Here is a formula ===== | ||
| + | $\gdef\End{\text{End}}$ | ||
| $$ T \otimes_{\End(T)} \Hom_{\End(I)}(\Hom(I, | $$ T \otimes_{\End(T)} \Hom_{\End(I)}(\Hom(I, | ||
| - | + | In principle, this should work, since we are doing nothing more than Koszul duality. For example, in the cotangent bundle case, if we do $L=T$, then we should get back $\Hom_{\End(I)}(\Hom(I, | |
| - | + | ||
blog/2022-12-14.1671120314.txt.gz · Last modified: 2023/06/25 15:53 (external edit)