Chiral exponents in O(N) x O(m) spin models at O(1/N^2)

Abstract

The critical exponents corresponding to chirality are computed at O(1/N^2) in d-dimensions at the stable chiral fixed point of a scalar field theory with an O(N) x O(m) symmetry. Pade-Borel estimates for the exponents are given in three dimensions for the Landau-Ginzburg-Wilson model at m = 2.

8 latex pages

References in corpus (1)

• Crossover exponent in O(N) phi^4 theory at O(1/N^2)

Cited by in corpus (14)

• Critical behavior of O(2)xO(N) symmetric models
• Seeking Fixed Points in Multiple Coupling Scalar Theories in the $\epsilon$ Expansion
• Surprises in the $O(N)$ models: nonperturbative fixed points, large $N$ limit and multi-criticality
• Analytic and Numerical Bootstrap of CFTs with $O(m)\times O(n)$ Global Symmetry in 3D
• Why Might the Standard Large $N$ Analysis Fail in the O($N$) Model: The Role of Cusps in the Fixed Point Potentials
• Critical thermodynamics of three-dimensional chiral model for N > 3
• Long-range multi-scalar models at three loops
• Multicritical behavior in frustrated spin systems with noncollinear order
• Large-n expansion for m-axial Lifshitz points
• The tri-fundamental quartic model
• Critical and multicritical behavior in the Ising-Heisenberg universality class
• Bootstrapping frustrated magnets: the fate of the chiral $\mathrm{O}(N)\times \mathrm{O}(2)$ universality class
• Addendum: Long-range multi-scalar models at three loops
• Bifundamental Multiscalar Fixed Points in $d=3-\epsilon$