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The Two-Dimensional Ising Model
-dimensional Ising model is not only the most thoroughly investigated; it is also the richest and most profound." Originally published in 1973, this;
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Monte Carlo simulations of the Ising model
In this book, the thermodynamic observables of the classical one- and two-dimensional ferromagnetic and antiferromagnetic Ising models on a;
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Monte Carlo Methods applied to the Ising model
The thermodynamic observables of the classical one- and two-dimensional ferromagnetic and antiferromagnetic Ising models on a square;
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Exactly Solved Models in Statistical Mechanics
statistical mechanics, the treatment proceeds to examinations of the one-dimensional Ising model, the mean field model, the Ising model on the Bethe;
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Combinatorics and the Feynman Identity
of the two dimensional Ising Model. Chapter one gives a general introduction to the partition function of the Ising Model and the Feynman;
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Mathematical Statistical Mechanics
for solving the two-dimensional model in zero field, and some applications of the Ising model to biology. Originally published in 1979. The;
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Mathematical Statistical Mechanics
for solving the two-dimensional model in zero field, and some applications of the Ising model to biology. Originally published in 1979. The;
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Order, Disorder, And Criticality
of the Ising model; equilibrium and non-equilibrium criticality of one-dimensional quantum spin chains; influence of structural disorder on the;
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Statistical Field Theory
subject, discussing Brownian motion, its anticommutative counterpart in the guise of Onsager's solution to the two-dimensional Ising model, the;
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Cambridge Monographs on Mathematical Physics Statistical Field Theory
subject, discussing Brownian motion, its anticommutative counterpart in the guise of Onsager's solution to the two-dimensional Ising model, the;
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Two-Fluid Model Stability, Simulation and Chaos
This book addresses the linear and nonlinear two-phase stability of the one-dimensional Two-Fluid Model (TFM) material waves and the;
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Introduction to the Replica Theory of Disordered Statistical Systems
is then used to obtain a new 'random' critical regime in disordered vector ferromagnets and in the two-dimensional Ising model. The third part;
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Introduction to the Replica Theory of Disordered Statistical Systems
is then used to obtain a new 'random' critical regime in disordered vector ferromagnets and in the two-dimensional Ising model. The third part;
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Quantum Field Theory and Condensed Matter
-dimensional fermionic systems and the correlation functions of homogeneous and random-bond Ising models. It concludes with Bohm-Pines and Chern-Simons;
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Bosonization and Strongly Correlated Systems
-dimensional fermions, the Gaussian model, the structure of Hilbert space in conformal theories, Bose-Einstein condensation in two dimensions, non;
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Quantum Phase Transitions In Transver
The transverse field Ising and XY models (the simplest quantum spin models) provide the organising principle for the rich variety;
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The Statistical Mechanics of Lattice Gases, Volume I
pressure including the Onsager solution of the two-dimensional Ising model, a study of the general theory of states in classical and quantum spin;
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The Statistical Mechanics of Lattice Gases, Volume I
pressure including the Onsager solution of the two-dimensional Ising model, a study of the general theory of states in classical and quantum spin;
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Non-Perturbative Field Theory
methods in quantum field theory, and explores two- dimensional and four- dimensional gauge dynamics using those methods. The book concludes with a;
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Non-Perturbative Field Theory
methods in quantum field theory, and explores two- dimensional and four- dimensional gauge dynamics using those methods. The book concludes with a;
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Theoretical Physics & Nonlinear Optics
search for higgs bosons in two-higgs doublet models and the neutrino mass in a six dimensional E6 model.;
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Dimensional Analysis and Similarity in Fluid Mechanics
Dimensional analysis is the basis for the determination of laws that allow the experimental results obtained on a model to be transposed to;
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Endogenous Business Cycles
discrete nonlinear two-dimensional dynamic macroeconomic model. This particular model displays all the principal phen;
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Doing Mathematics
stability of matter. The many and varied solutions to the two-dimensional Ising model of ferromagnetism make sense as a whole when they are seen;
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Constitutions of Matter
properties they model. Using two tours de force of modern physics as case studies - proofs that ordinary matter if stable and solutions to the Ising;
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Constitutions of Matter
key aspects of the physical properties they model. Using two tours de force of modern physics as case studies, as proofs that ordinary;
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