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Fluid dynamics - Mathematical models - Congresses.

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Fluid dynamics - computer simulation --- Fluid dynamics - mathematical models --- Fluid dynamics - computer simulation --- Fluid dynamics - mathematical models

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This book presents the current state of the art in computational models for turbulent reacting flows, and analyzes carefully the strengths and weaknesses of the various techniques described. The focus is on formulation of practical models as opposed to numerical issues arising from their solution. A theoretical framework based on the one-point, one-time joint probability density function (PDF) is developed. It is shown that all commonly employed models for turbulent reacting flows can be formulated in terms of the joint PDF of the chemical species and enthalpy. Models based on direct closures for the chemical source term as well as transported PDF methods are covered in detail. An introduction to the theory of turbulent and turbulent scalar transport is provided for completeness. The book is aimed at chemical, mechanical, and aerospace engineers in academia and industry, as well as developers of computational fluid dynamics codes for reacting flows.

Turbulence --- Combustion --- Fluid dynamics --- Mathematical models --- Turbulence. --- Engineering & Applied Sciences --- Applied Mathematics --- Mathematical models. --- Turbulence - Mathematical models --- Combustion - Mathematical models --- Fluid dynamics - Mathematical models

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Dynamics --- Chaotic behavior in systems --- Stochastic processes --- Processus stochastiques --- Mathematical models --- Modèles mathématiques --- Dynamique --- Chaos --- Modèles mathématiques --- Congresses --- Dynamics - Mathematical models --- Chaotic behavior in systems - Mathematical models --- Stochastic processes - Mathematical models

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The monograph is devoted to modern mathematical models and numerical methods for solving gas- and fluid-dynamic problems based on them. Two interconnected mathematical models generalizing the Navier–Stokes system are presented; they differ from the Navier–Stokes system by additional dissipative terms with a small parameter as a coefficient. The new models are called the quasi-gas-dynamic and quasi-hydrodynamic equations. Based on these equations, effective finite-difference algorithms for calculating viscous non-stationary flows are constructed and examples of numerical computations are presented. The universality, the efficiency, and the exactness of the algorithms constructed are ensured by the fulfillment of integral conservation laws and the theorem on entropy balance for them. The book is a course of lectures and is intended for scientists and engineers who deal with constructing numerical algorithms and performing practical calculations of gas and fluid flows and also for students and post-graduated students who specialize in numerical gas and liquid dynamics.

Fluid dynamics -- Mathematical models. --- Gas dynamics -- Mathematical models. --- Gas dynamics --- Fluid dynamics --- Applied Mathematics --- Engineering & Applied Sciences --- Mathematical models --- Fluid dynamics. --- Gas dynamics. --- Navier-Stokes equations --- Numerical solutions. --- Gasdynamics --- Engineering. --- Computer mathematics. --- Fluids. --- Fluid mechanics. --- Engineering Fluid Dynamics. --- Fluid- and Aerodynamics. --- Computational Science and Engineering. --- Numerical analysis --- Thermodynamics --- Dynamics --- Fluid mechanics --- Hydraulic engineering. --- Computer science. --- Informatics --- Science --- Engineering, Hydraulic --- Engineering --- Hydraulics --- Shore protection --- Computer mathematics --- Electronic data processing --- Mathematics --- Mechanics --- Physics --- Hydrostatics --- Permeability --- Hydromechanics --- Continuum mechanics