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Mathematical Modelling in the Theory of Multivelocity Continuum

Mathematical Modelling in the Theory of Multivelocity Continuum;

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Continuum Theory

. Introduces continuum theory through a combination of classical and modern techniques. Annotation copyright Book News, Inc. Portland, Or.;

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Molecular Response Functions for the Polarizable Continuum Model

This Brief presents the main aspects of the response functions theory (RFT) for molecular solutes described within the framework of the;

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Continuum Mechanics

in kinematics. The book then addresses balance laws, constitutive relations, and constitutive theory. Finally, the book presents an approach to;

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Continuum Theory of Plasticity

Huang have written Continuum Theory of Plasticity--a truly modern text which offers a continuum mechanics approach as well as a lucid;

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Topics on Continua

This book is a significant companion text to the existing literature on continuum theory. It opens with background information of continuum;

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Topics on Continua

This book is a significant companion text to the existing literature on continuum theory. It opens with background information of continuum;

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Continuum Mechanics And Plasticity

of continuum mechanics and how they apply to the formulation of plasticity theory. Also critical is understanding the experimental aspects;

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Advanced Continuum Theories And Finite Element Analyses

derived. Based on axiomatic approach, constitutive theory is systematically derived for various kinds of materials, ranging from Stokesian fluid;

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Computational Continuum Mechanics

This second edition presents the theory of continuum mechanics using computational methods. The text covers a broad range of topics;

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Cambridge Tracts in Mathematics

aspects of continuum models. This self-contained treatment, assuming only familiarity with measure theory and basic probability theory, will;

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Cambridge Tracts in Mathematics

aspects of continuum models. This self-contained treatment, assuming only familiarity with measure theory and basic probability theory, will;

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Mathematical Analysis of Continuum Mechanics and Industrial Applications III

This book focuses on mathematical theory and numerical simulation related to various areas of continuum mechanics, such as fracture;

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Introductory Continuum Mechanics with Applications to Elasticity

elasticity theory and examples, it consolidates two textbooks into one. Not only does this save students on traditional book costs, but it also;

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Continuum Mechanics Theory

combined constitutive filed theory appeared only in recent six decades. During its evolution as Continuum Mechanics, the approach was somewhat;

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Aspects of Mathematical Logic

H. Hermes: Basic notions and applications of the theory of decidability.- D. Kurepa: On several continuum hypotheses.- A. Mostowski: Models;

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Set Theory and the Continuum Problem

A lucid, elegant, and complete survey of set theory, this volume is drawn from the authors' substantial teaching experience. The first;

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Computational Continuum Mechanics

This book presents the nonlinear theory of continuum mechanics and demonstrates its use in developing nonlinear computer formulations for;

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Geometric Continuum Mechanics

mechanics. In particular, the contributors use notions from areas such as global analysis, algebraic topology, and geometric measure theory. Chapter;

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Computational Continuum Mechanics

This book presents the nonlinear theory of continuum mechanics and demonstrates its use in developing nonlinear computer formulations for;

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Geometric Continuum Mechanics

mechanics. In particular, the contributors use notions from areas such as global analysis, algebraic topology, and geometric measure theory. Chapter;

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Covariance and Gauge Invariance in Continuum Physics

diffeomorphism invariance is considered by using local Poincare gauge theory according to the Utiyama method. Further, it develops various extensions;

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Set Theory and the Continuum Hypothesis

Fields Medal for Logic. In this volume, the distinguished mathematician offers an exposition of set theory and the continuum hypothesis;

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Continuum Thermodynamics

. Modern continuum thermodynamics is a field theory devised to handle a large class of processes that typically are neither spatially homogeneous;

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Continuum Solvation Models in Chemical Physics

This book covers the theory and applications of continuum solvation models. The main focus is on the quantum-mechanical version of these;

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Quantum Field Theory and String Theory

Many contributions to these proceeding of the May 1993 workshop are concerned with two dimensional quantum field theory. The continuous;

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Modern Impact and Penetration Mechanics

conditions, plasticity theory, damage and failure theory, shock and wave propagation in both Eulerian and Lagrangian frameworks, and the high;

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