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Titlebook: Random Walks, Critical Phenomena, and Triviality in Quantum Field Theory; Roberto Fernández,Jürg Fröhlich,Alan D. Sokal Book 1992 Springer

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Introductionuum limit in quantum field theory. These advances include the proof of triviality of the continuum limit and mean-field critical behavior for .. and Ising models in dimensions . > 4 [5, 15, 8, 12, 213, 90, 28, 292, 223], and an extremely simple construction of continuum .. quantum field theories in
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Factorization and differentiation of the weightsing of a walk. We also discuss some identities and inequalities on the derivatives of the weights with respect to . or .. Most of the results of this chapter hold for arbitrary . ≥ 0 (but the only polymer-chain models we consider are the . ones). Many proofs are not given here, but can be found in t
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Inequalities for critical exponentsnents, universal ratios of critical amplitudes, equations of state, and so forth — as discussed in Section 1.1. (Non-universal features, such as critical temperatures, are of lesser interest.) The present status of the theory of critical phenomena is roughly the following:
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EFT as a gas of random walks with hard-core interactionsities for the corresponding spin systems. These derivations are the subject of Part II of the book. The inequalities have a number of consequences for the critical behavior of the system and the nature of the continuum limit These consequences are detailed in Part III of the book (which can be read independently of Part II).
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