Abstract
AbstractChapter 4 is an overview of tricritical scaling in models of interacting lattice clusters. Tricritical exponents, the tricritical phase diagram, and crossover scaling are discussed. Finite size scaling of the free energy and of the partition function is examined, as are tricritical scaling relations. In addition, the homogeneity of the generating function, uniform asymptotics of the generating function and tricritical scaling are covered.
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