Abstract
A method for studying critical behaviour in non-integer space dimensions is discussed. The critical exponents of several models commonly used in the theory of phase transitions are calculated for the case of non-integer space dimension. The calculations are performed using a fixed-dimension field theoretical approach. The renormalization group functions in the Callan—Symanzik scheme are considered directly in non-integer dimensions. Perturbation theory expansions are resummed with the use of Pade-Borel transformation.
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