作者: Tobias Kuna , Yuri Kondratiev , Jose Luis Silva
DOI:
关键词: Riesz–Markov–Kakutani representation theorem 、 Mathematical analysis 、 Mathematics 、 State space (physics) 、 Locally compact space 、 Radon measure 、 Pure mathematics 、 Convex metric space 、 Separable space 、 Injective metric space 、 Space (mathematics)
摘要: We give a sufficiently detailed account on the construction of marked Gibbs measures in high temperature and low fugacity regime. This is proved for wide class underlying spaces potentials such that stability integrability conditions are satisfied. That is, state space we take locally compact separable metric $X$ $S$ mark space. framework allowed us to cover several models classical quantum statistical physics. Furthermore, also show how extend more general as e.g., standard Borel spaces. The based method cluster expansion.