arXiv Analytics

Sign in

arXiv:1403.6003 [hep-th]AbstractReferencesReviewsResources

Critical exponents of the 3d Ising and related models from Conformal Bootstrap

Ferdinando Gliozzi, Antonio Rago

Published 2014-03-24, updated 2014-10-21Version 3

The constraints of conformal bootstrap are applied to investigate a set of conformal field theories in various dimensions. The prescriptions can be applied to both unitary and non unitary theories allowing for the study of the spectrum of low-lying primary operators of the theory. We evaluate the lowest scaling dimensions of the local operators associated with the Yang-Lee edge singularity for $2 \le D \le 6$. Likewise we obtain the scaling dimensions of six scalars and four spinning operators for the 3d critical Ising model. Our findings are in agreement with existing results to a per mill precision and estimate several new exponents.

Comments: Latex, 19 pages, 9 figures, v3: replaced to match published version on JHEP
Related articles: Most relevant | Search more
arXiv:1812.09281 [hep-th] (Published 2018-12-21)
Solving QED$_3$ with Conformal Bootstrap
arXiv:1111.2115 [hep-th] (Published 2011-11-09)
Conformal Bootstrap in Three Dimensions?
arXiv:1502.02033 [hep-th] (Published 2015-02-06)
A Semidefinite Program Solver for the Conformal Bootstrap