A finite-size scaling formalism is outlined for quantum Hamiltonian field theory on a lattice. The scaling behaviour in the neighbourhood of a critical point is predicted. To test the theory, exact results are generated for the mass gap specific heat and susceptibility of the (1+1)-dimensional Ising model on a finite lattice. Finite-size scaling methods give results for the critical parameters which are comparable in accuracy with those obtained by standard perturbation series analysis methods.
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Hamer et al. (1981) studied this question.
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