Eric Sharpe - Examples of homological projective duality in physics
Eric Sharpe - Examples of homological projective duality in physics
Eric Sharpe - Examples of homological projective duality in physics
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P 7 [2,2,2,2], cont’d<br />
Details:<br />
also<br />
Z = 8 [ 3 (zz)q − ln(zz) 3 f(0) − 8π 2 f ′ (0) + 3 ln(zz) 2 f ′ (0)<br />
+ ln(zz) ( 8π 2 f(0) − 3f ′′ (0) ) ]<br />
+ f (3) (0)<br />
Expect<br />
∝ − i 6 κ(t − t)3 + ζ(3)<br />
4π 3 χ(X) +<br />
−<br />
t − t = ln(zz)<br />
2πi<br />
i ∑<br />
(2πi) 2<br />
+<br />
n<br />
2i ∑<br />
(2πi) 3<br />
n<br />
N n (Li 3 (q n ) + Li 3 (q n ))<br />
N n (Li 2 (q n ) + Li 2 (q n )) n(t − t)<br />
∆(z) + ∆(z)<br />
2πi<br />
for some<br />
∆(z)<br />
so we use the ln(z z*) 3 term to normalize.