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Non-Cooperative Equilibria of Fermi Systems with Long Range Interactions: 1052 (Memoirs of the American Mathematical Society)

Mathematical

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About the Author J.-B. Bru, Universidad del Pais Vasco, Bilbao, Spain. W. de Siqueira Pedra, Universitat Mainz, Germany Product Description The authors define a Banach space $\mathcal{M}_{1}$ of models for fermions or quantum spins in the lattice with long range interactions and make explicit the structure of (generalised) equilibrium states for any $\mathfrak{m}\in \mathcal{M}_{1}$. In particular, the authors give a first answer to an old open problem in mathematical physics--first addressed by Ginibre in 1968 within a different context - about the validity of the so-called Bogoliubov approximation on the level of states. Depending on the model $\mathfrak{m}\in \mathcal{M}_{1}$, the authors' method provides a systematic way to study all its correlation functions at equilibrium and can thus be used to analyse the physics of long range interactions. Furthermore, the authors show that the thermodynamics of long range models $\mathfrak{m}\in \mathcal{M}_{1}$ is governed by the non-cooperative equilibria of a zero-sum game, called here thermodynamic game.

Product Specifications

Format: paperback
ASIN: 0821889761
Category: Books > Subjects > Science, Nature & Maths > Physics > Mathematical
Domain: Amazon UK
Release Date: 30 August 2013
Listed Since: 07 June 2013

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Non-Cooperative Equilibria of Fermi Systems with Long Range Interactions: 1052 (Memoirs of the American Mathematical Society)

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