How to integrate over infinitesimal conformal transformation?
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Polchinski Vol. 1 (Sec. 2.4): I'm trying to derive
(∂w)2T(w)=T(z)−c12{w,z}(2.4.26)(2.4.26)(∂w)2T(w)=T(z)−c12{w,z}
from its infinitesimal version given by
δT(w)=−ϵ(w)∂T(w)−2ϵ'(w)T(w)−c12ϵ'''(w).(2.4.24)(2.4.24)δT(w)=−ϵ(w)∂T(w)−2ϵ′(w)T(w)−c12ϵ′′′(w).
How do you do that?
Can anyone, please, also tell me how does one integrate over an infinitesimal variation in general?
(∂w)2T(w)=T(z)−c12{w,z}(2.4.26)(2.4.26)(∂w)2T(w)=T(z)−c12{w,z}
from its infinitesimal version given by
δT(w)=−ϵ(w)∂T(w)−2ϵ'(w)T(w)−c12ϵ'''(w).(2.4.24)(2.4.24)δT(w)=−ϵ(w)∂T(w)−2ϵ′(w)T(w)−c12ϵ′′′(w).
How do you do that?
Can anyone, please, also tell me how does one integrate over an infinitesimal variation in general?
Answered by
0
Conformal transformations in d dimensions . .... 5.9 Integration over moduli . ..... can study the action of the infinitesimal conformal transformations on a space of.
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