Torus one-point functions of primary fields in critical loop models are infinite sums of conformal blocks whose coefficients are products of double Gamma functions and polynomials in the loop weight, obtained via numerical bootstrap from sphere four-point functions at different central charge.
Multiradial SLE with spiral: resampling property and boundary perturbation
3 Pith papers cite this work. Polarity classification is still indexing.
3
Pith papers citing it
years
2026 3verdicts
UNVERDICTED 3representative citing papers
GFF level line crossing probabilities equal c=1 degenerate conformal blocks or fused SLE_4 partition functions, with scaling limit convergence proven for metric graph GFF under monotonicity constraints.
Multiradial SLE(kappa) satisfies an infinite-time large deviation principle with multiradial Loewner energy rate function and is transient for kappa less than or equal to 8/3.
citing papers explorer
-
Torus one-point functions in critical loop models
Torus one-point functions of primary fields in critical loop models are infinite sums of conformal blocks whose coefficients are products of double Gamma functions and polynomials in the loop weight, obtained via numerical bootstrap from sphere four-point functions at different central charge.
-
Level lines of the Gaussian free field and $c=1$ degenerate conformal blocks
GFF level line crossing probabilities equal c=1 degenerate conformal blocks or fused SLE_4 partition functions, with scaling limit convergence proven for metric graph GFF under monotonicity constraints.
-
Multiradial Schramm-Loewner evolution: Infinite-time large deviations and transience
Multiradial SLE(kappa) satisfies an infinite-time large deviation principle with multiradial Loewner energy rate function and is transient for kappa less than or equal to 8/3.