An Introduction to Quantum Sheaf Cohomology - Physics - Virginia ...
An Introduction to Quantum Sheaf Cohomology - Physics - Virginia ...
An Introduction to Quantum Sheaf Cohomology - Physics - Virginia ...
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(cont’d)<br />
Briefly, the (long exact) Koszul resolution fac<strong>to</strong>rs in<strong>to</strong><br />
a sequence of short exact sequences of the form<br />
0 −→ S i −→ Λ i Z ⊗ Sym 2d+2e+2−i W −→ S i−1 −→ 0<br />
and the coboundary maps δ : H i (S i ) −→ H i+1 (S i+1 )<br />
fac<strong>to</strong>r the map determining the correlation functions:<br />
H 0 ( Sym 2d+2e+2 W ⊗ O M<br />
)<br />
→ H 1 (S 1 ) δ → H 2 (S 2 ) δ →<br />
· · ·<br />
δ<br />
→ H 2d+2e+1 (S 2d+2e+1 ) → δ H 2d+2e+2 ( Λ <strong>to</strong>p F ∗)<br />
So, <strong>to</strong> evaluate corr’ f’n, compute coboundary maps.<br />
(cont’d)