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Effective Potential and Effective Hamiltonian in Quantum Statistical Mechanicsfor Condensed Matter Physics

机译:凝聚态物理量子统计力学中的有效势和有效哈密顿量

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摘要

An overview on the theoretic formalism and up-to-date applications in quantumcondensed matter physics of the effective potential and effective hamiltonian methods is given. The main steps of their unified derivation by the pure-quantum self-consistent harmonic approximation (PQSCHA) are reported and explained. For a given quantum system the PQSCHA yields an effective classical hamiltonian with dependence on h and beta and classical-like expressions for the averages of observables. The power of this approach has been demonstrated through applications in different fields, as soliton theory, rare-gas crystals, and magnetism.

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