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Percolation Theory for Flow in Porous Media
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ISBN: 9783540261100 3540261109 3540324054 Year: 2005 Publisher: Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer,

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Abstract

The present monograph presents, for the first time, a unified and comprehensive introduction to some of the basic transport properties of porous media, such as electrical and hydraulic conductivity, air permeability and diffusion. The treatment is based on critical path analysis and the scaling of transport properties which are individually described as functions of saturation. At the same time, the book supplies a tutorial on percolation theory for hydrologists, providing them with the tools for solving actual problems. In turn, a separate chapter serves to introduce physicists to some of the language and complications of groundwater hydrology necessary for successful modelling.

Keywords

Porous materials --- Percolation (Statistical physics) --- Critical path analysis. --- Matériaux poreux --- Percolation (Physique statistique) --- Méthode du chemin critique --- Transport properties. --- Propriétés de transport --- Hydraulic engineering. --- Physics. --- Statistical physics. --- Thermodynamics. --- Engineering. --- Geosciences. --- Hydrogeology. --- Statistical Physics. --- Complexity. --- Mechanics, Fluids, Thermodynamics. --- Math. Applications in Geosciences. --- Critical path analysis --- Atomic Physics --- Physical Geography --- Physics --- Geography --- Physical Sciences & Mathematics --- Earth & Environmental Sciences --- Transport properties --- CPM (Network analysis) --- Critical path method --- Path analysis, Critical --- Porous media --- Construction --- Natural philosophy --- Philosophy, Natural --- Engineering, Hydraulic --- Statistical methods --- Earth sciences. --- Hydrology. --- Continuum physics. --- Dynamical systems. --- Earth Sciences. --- Hydrology/Water Resources. --- Statistical Physics, Dynamical Systems and Complexity. --- Classical Continuum Physics. --- Earth Sciences, general. --- Geography. --- Complex Systems. --- Classical and Continuum Physics. --- Statistical Physics and Dynamical Systems. --- Mathematical statistics --- Cosmography --- Earth sciences --- World history --- Engineering --- Fluid mechanics --- Hydraulics --- Shore protection --- Geosciences --- Environmental sciences --- Physical sciences --- Classical field theory --- Continuum physics --- Continuum mechanics --- Dynamical systems --- Kinetics --- Mathematics --- Mechanics, Analytic --- Force and energy --- Mechanics --- Statics --- Aquatic sciences --- Hydrography --- Water --- Geohydrology --- Geology --- Hydrology --- Groundwater --- Dynamics. --- Field theory (Physics)

The lace expansion and its applications : Ecole d'Ete de Probabilites de Saint-Flour XXXIV-2004
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ISBN: 9783540311898 3540311890 9786610615001 1280615001 3540355189 Year: 2006 Publisher: Berlin ; Heidelberg : Springer,

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The lace expansion is a powerful and flexible method for understanding the critical scaling of several models of interest in probability, statistical mechanics, and combinatorics, above their upper critical dimensions. These models include the self-avoiding walk, lattice trees and lattice animals, percolation, oriented percolation, and the contact process. This volume provides a unified and extensive overview of the lace expansion and its applications to these models. Results include proofs of existence of critical exponents and construction of scaling limits. Often, the scaling limit is described in terms of super-Brownian motion.

Keywords

Percolation (Statistical physics) --- Scaling laws (Statistical physics) --- Mathematical statistics. --- Probabilities. --- Percolation (Physique statistique) --- Lois d'échelle (Physique statistique) --- Statistique mathématique --- Probabilités --- Electronic books. -- local. --- Percolation (Statistical physics). --- Scaling laws (Statistical physics). --- Mathematical statistics --- Probabilities --- Physics --- Mathematics --- Physical Sciences & Mathematics --- Mathematical Theory --- Mathematical Statistics --- Atomic Physics --- Probability --- Statistical inference --- Statistics, Mathematical --- Ratio and proportion (Statistical physics) --- Scale invariance (Statistical physics) --- Scaling hypothesis (Statistical physics) --- Scaling phenomena (Statistical physics) --- Statistical methods --- Mathematics. --- Combinatorics. --- Physics. --- Probability Theory and Stochastic Processes. --- Theoretical, Mathematical and Computational Physics. --- Combinations --- Chance --- Least squares --- Risk --- Natural philosophy --- Philosophy, Natural --- Physical sciences --- Dynamics --- Combinatorics --- Algebra --- Mathematical analysis --- Math --- Science --- Physical laws --- Ranking and selection (Statistics) --- Statistical physics --- Statistics --- Sampling (Statistics) --- Lattice theory --- Distribution (Probability theory. --- Distribution functions --- Frequency distribution --- Characteristic functions --- Mathematical physics. --- Physical mathematics

The wulff crystal in ising and percolation models : ecole d'ete de probabilites de saint-flour xxxiv - 2004
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ISBN: 9783540309888 3540309888 9786610618347 1280618345 3540348069 Year: 2006 Publisher: Germany : Springer,

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This volume is a synopsis of recent works aiming at a mathematically rigorous justification of the phase coexistence phenomenon, starting from a microscopic model. It is intended to be self-contained. Those proofs that can be found only in research papers have been included, whereas results for which the proofs can be found in classical textbooks are only quoted.

Keywords

Ising-model. --- Percolatietheorie. --- Phase transformations (Statistical physics) --- Ising model. --- Percolation (Statistical physics) --- Transformations de phase (Physique statistique) --- Ising model --- Percolation (Physique statistique) --- Electronic books. -- local. --- Ising model -- Congresses. --- Percolation (Statistical physics) -- Congresses. --- Phase transformations (Statistical physics) -- Congresses. --- Wulff construction (Statistical physics) -- Congresses. --- Atomic Physics --- Mathematical Statistics --- Mathematics --- Physics --- Physical Sciences & Mathematics --- Wulff construction (Statistical physics) --- Lenz-Ising model --- Mathematics. --- Calculus of variations. --- Probabilities. --- Physics. --- Probability Theory and Stochastic Processes. --- Theoretical, Mathematical and Computational Physics. --- Calculus of Variations and Optimal Control; Optimization. --- Natural philosophy --- Philosophy, Natural --- Physical sciences --- Dynamics --- Probability --- Statistical inference --- Combinations --- Chance --- Least squares --- Mathematical statistics --- Risk --- Isoperimetrical problems --- Variations, Calculus of --- Maxima and minima --- Math --- Science --- Lattice theory --- Statistical physics --- Ferromagnetism --- Distribution (Probability theory. --- Mathematical optimization. --- Optimization (Mathematics) --- Optimization techniques --- Optimization theory --- Systems optimization --- Mathematical analysis --- Operations research --- Simulation methods --- System analysis --- Distribution functions --- Frequency distribution --- Characteristic functions --- Probabilities --- Mathematical physics. --- Physical mathematics --- Phase changes (Statistical physics) --- Phase transitions (Statistical physics) --- Phase rule and equilibrium

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