New developments in the numerical conformal bootstrap
Over the past 15 years, the numerical conformal bootstrap has become an indispensable
tool for studying strongly coupled conformal field theories in various dimensions. Reviewed …
tool for studying strongly coupled conformal field theories in various dimensions. Reviewed …
Bootstrap** deconfined quantum tricriticality
The paradigmatic example of deconfined quantum criticality is the Neel to valence bond
solid phase transition. The continuum description of this transition is the N= 2 case of the …
solid phase transition. The continuum description of this transition is the N= 2 case of the …
Level repulsion in = 4 super-Yang-Mills via integrability, holography, and the bootstrap
A bstract We combine supersymmetric localization with the numerical conformal bootstrap to
bound the scaling dimension and OPE coefficient of the lowest-dimension unprotected …
bound the scaling dimension and OPE coefficient of the lowest-dimension unprotected …
The two upper critical dimensions of the Ising and Potts models
A bstract We derive the exact actions of the Q-state Potts model valid on any graph, first for
the spin degrees of freedom, and second for the Fortuin-Kasteleyn clusters. In both cases …
the spin degrees of freedom, and second for the Fortuin-Kasteleyn clusters. In both cases …
[HTML][HTML] New renormalization group study of the 3-state Potts model and related statistical models
J Gaite - Nuclear Physics B, 2025 - Elsevier
The critical behavior of three-state statistical models invariant under the full symmetry group
S 3 and its dependence on space dimension have been a matter of interest and debate. In …
S 3 and its dependence on space dimension have been a matter of interest and debate. In …
The tricritical Ising CFT and conformal bootstrap
J Henriksson - ar** frustrated magnets: the fate of the chiral universality class
M Reehorst, S Rychkov, B Sirois… - arxiv preprint arxiv …, 2024 - arxiv.org
We study multiscalar theories with $\text {O}(N)\times\text {O}(2) $ symmetry. These models
have a stable fixed point in $ d $ dimensions if $ N $ is greater than some critical value …
have a stable fixed point in $ d $ dimensions if $ N $ is greater than some critical value …
arxiv: The tricritical Ising CFT and conformal bootstrap
J Henriksson - 2025 - cds.cern.ch
The tricritical Ising CFT is the IR fixed-point of $\lambda\phi^ 6$ theory. It can be seen as a
one-parameter family of CFTs connecting between an $\varepsilon $-expansion near the …
one-parameter family of CFTs connecting between an $\varepsilon $-expansion near the …