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- W2890626725 abstract "We revisit the results of Zamolodchikov and others on the deformation of two-dimensional quantum field theory by the determinant $det T$ of the stress tensor, commonly referred to as $Toverline T$. Infinitesimally this is equivalent to a random coordinate transformation, with a local action which is, however, a total derivative and therefore gives a contribution only from boundaries or nontrivial topology. We discuss in detail the examples of a torus, a finite cylinder, a disk and a more general simply connected domain. In all cases the partition function evolves according to a linear diffusion-type equation, and the deformation may be viewed as a kind of random walk in moduli space. We also discuss possible generalizations to higher dimensions." @default.
- W2890626725 created "2018-09-27" @default.
- W2890626725 creator A5008391443 @default.
- W2890626725 date "2018-10-01" @default.
- W2890626725 modified "2023-10-16" @default.
- W2890626725 title "The $$ Toverline{T} $$ deformation of quantum field theory as random geometry" @default.
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- W2890626725 doi "https://doi.org/10.1007/jhep10(2018)186" @default.
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