Zhou, Y. K.Batchelor, M. T.2026-01-012026-01-010550-3213ORCID:/0000-0001-6742-0518/work/176793670ORCID:/0000-0001-7712-2776/work/207808926https://hdl.handle.net/1885/733800000The analytic, non-linear integral equation approach is used to calculate the finite-size corrections to the transfer matrix eigenspectra of the critical dilute O(n) model on the square periodic lattice. The resulting bulk conformal weights extend previous exact results obtained in the honeycomb limit and include the negative spectral parameter regimes. The results give the operator content of the 19-vertex Izergin-Korepin model along with the conformal weights of the dilute AL face models in all four regimes.It is a pleasureto thankO le Warnaarfo r helpfuld iscussionosv erthe years.T his work has been supportedb y the AustralianR esearchC ouncil.Y.K.Z. also thankst he Natural ScienceF oundationo f China for partial support.19enConformal dimensionsCritical phenomenaExactly solved modelsFinite-size correctionsCritical behaviour of the dilute O(n), Izergin-Korepin and dilute A<sub>L</sub> face models: Bulk properties1997-02-1010.1016/S0550-3213(96)00654-20031561999