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Statistical Fluid Mechanics

concludes the presentation. Topics include spectral functions, homogeneous fields, isotropic random fields, isotropic turbulence, self-preservation;

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Homogeneous, Isotropic Turbulence

resembles quantum field theory. The present book addresses the idealised problem posed by homogeneous, isotropic turbulence, in order to concentrate;

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Homogeneous Turbulence Dynamics

This book provides state-of-the-art results and theories in homogeneous turbulence, including anisotropy and compressibility effects with;

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Homogeneous Turbulence Dynamics

This book provides state-of-the-art results and theories in homogeneous turbulence, including anisotropy and compressibility effects with;

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Homogeneous Turbulence Dynamics

This book summarizes the most recent theoretical, computational and experimental results dealing with homogeneous turbulence dynamics. A;

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Dynamic Multilevel Methods and the Numerical Simulation of Turbulence

to the simulation of homogeneous isotropic turbulent flows as well as turbulent channel flows. The implementation issues are discussed;

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Ten Chapters In Turbulence

and statistics of homogeneous turbulence, turbulent transport and mixing, and effects of rotation, stratification and magnetohydrodynamics, as;

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Theory Of Homogeneous Turbulence

. This classic account includes an introduction to the study of homogeneous turbulence, including its mathematic representation and kinematics;

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Tensor-Valued Random Fields for Continuum Physics

introduction to mathematical theories necessary for the description of homogeneous and isotropic TRFs, and a range of applications including a strategy;

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Navier-Stokes Turbulence

of argument vector fields for the characteristic functional. Subsequent chapters are devoted to mapping methods, homogeneous turbulence based upon the;

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Pointwise Variable Anisotropic Function Spaces on n

Spaces of homogeneous type were introduced as a generalization to the Euclidean space and serve as a suffi cient setting in which one can;

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Non-perturbative Renormalization Group Approach to Some Out-of-Equilibrium Systems

underlying symmetries of this process and the possible universality classes of its phase transition. The second system is fully developed homogeneous;

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Non-perturbative Renormalization Group Approach to Some Out-of-Equilibrium Systems

underlying symmetries of this process and the possible universality classes of its phase transition. The second system is fully developed homogeneous;

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Composite Materials

following classical boundary studies: Bounds for the elastic moduli of composites made of perfectly coherent homogeneous, isotropic linear elastic;

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Turbulence and Dispersion in the Planetary Boundary Layer

of the turbulent boundary layer, both for homogeneous and more realistic heterogeneous surface conditions, as well as the dispersion of tracers;

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Flows and Chemical Reactions in Homogeneous Mixtures

and aquatics. The examples of application chosen in this book mainly concern homogeneous reactive mixtures that can occur in propellers within;

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Optical Waves in Layered Media

design and analyze optical devices using such media. Starting from the simplest case of plane wave propagation in homogeneous media, the author;

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Oscillatory Models in General Relativity

of damped oscillators. It further discusses isotropic and homogeneous metrics in the Friedman-Robertson-Walker Universe and shows their equivalence;

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Inverse Heat Transfer Problems

are homogeneous and isotropic but which otherwise have rather general dispersive and absorbing properties. In Part II, we specialize to the;

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Theoretical Elasticity

, complex variable methods for two-dimensional problems for both isotropic and aeolotropic bodies, and shell theory. Also discussed are three;

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Theory of Isotropic/Orthotropic Elasticity

This text provides a lucid introduction to the theory of elasticity as applied to isotropic, orthotropic, and laminated structures. Taking;

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Damage Mechanics

the underlying principles of continuum damage mechanics along with the latest research. The authors consider both isotropic and anisotropic;

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Damage Mechanics

the underlying principles of continuum damage mechanics along with the latest research. The authors consider both isotropic and anisotropic;

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Random Fields of Piezoelectricity and Piezomagnetism

principles. On this basis, a statistical description of second-order (statistically) homogeneous and isotropic rank-3 tensor-valued random fields;

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Stochastic Processes

unknown values of a homogeneous and isotropic unit was examined. Afterwards, Chapter Three by F Guillois, N Petrova, O Soulard, R Duclous and V;

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Fracture Mechanics

porous multi-particle-matrix system. This system consists of spherical pores and isotropic spherical particles, which are both periodically;

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