Vapor-Liquid Interfaces, Bubbles and Droplets

Fundamentals and Applications

Nonfiction, Science & Nature, Science, Physics, Mechanics, Technology, Engineering, Mechanical
Cover of the book Vapor-Liquid Interfaces, Bubbles and Droplets by Shigeo Fujikawa, Takeru Yano, Masao Watanabe, Springer Berlin Heidelberg
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Author: Shigeo Fujikawa, Takeru Yano, Masao Watanabe ISBN: 9783642180385
Publisher: Springer Berlin Heidelberg Publication: April 18, 2011
Imprint: Springer Language: English
Author: Shigeo Fujikawa, Takeru Yano, Masao Watanabe
ISBN: 9783642180385
Publisher: Springer Berlin Heidelberg
Publication: April 18, 2011
Imprint: Springer
Language: English

Physically correct boundary conditions on vapor-liquid interfaces are essential in order to make an analysis of flows of a liquid including bubbles or of a gas including droplets. Suitable boundary conditions do not exist at the present time. This book is concerned with the kinetic boundary condition for both the plane and curved vapor-liquid interfaces, and the fluid dynamics boundary condition for Navier-Stokes(fluid dynamics) equations.

The kinetic boundary condition is formulated on the basis of molecular dynamics simulations and the fluid dynamics boundary condition is derived by a perturbation analysis of Gaussian-BGK Boltzmann equation applicable to polyatomic gases.

The fluid dynamics boundary condition is applied to actual flow problems of bubbles in a liquid and droplets in a gas.

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Physically correct boundary conditions on vapor-liquid interfaces are essential in order to make an analysis of flows of a liquid including bubbles or of a gas including droplets. Suitable boundary conditions do not exist at the present time. This book is concerned with the kinetic boundary condition for both the plane and curved vapor-liquid interfaces, and the fluid dynamics boundary condition for Navier-Stokes(fluid dynamics) equations.

The kinetic boundary condition is formulated on the basis of molecular dynamics simulations and the fluid dynamics boundary condition is derived by a perturbation analysis of Gaussian-BGK Boltzmann equation applicable to polyatomic gases.

The fluid dynamics boundary condition is applied to actual flow problems of bubbles in a liquid and droplets in a gas.

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