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We discuss the shape dependence of the finite-size scaling limit in a strongly anisotropic O(N) model in the large-N limit. We show that scaling is observed even if an incorrect value for the anisotropy exponent is considered. However, the related exponents may only be effective ones, differing from the correct critical exponents of the model. We discuss the implications of our results for numerical finite-size scaling studies of strongly anisotropic systems. Copyright Springer-Verlag Berlin/Heidelberg 2003

Shape dependence of the finite-size scaling limit in a strongly anisotropic $\mathsf{O(\infty)}$ model