Viscous Fluid Flow (4版)

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Viscous Fluid Flow 4/e 作者：Frank M. White, Joseph Majdalani ISBN：9781260597806 版次：4 年份：2022 出版商：McGraw-Hill 頁數/規格：544頁/平裝單色 Description White's Viscous Fluid Flow is known for its academic rigor and effectiveness at serving as a "one-stop shop" for those interested in expanding their knowledge of the rich and evolving field of fluid mechanics. The material can be selectively presented in a one-semester course or even longer with more extensive coverage. The evolution of viscous-flow prediction continues its journey toward more efficiently resolved, stable, and high-order simulations. This book, however, retains its focus on presenting viscous-flow concepts. As such, a strong emphasis is placed on the physical insight and mathematical depth that are gained while systematically exploring a rich variety of flow problems. Our objective has been to make the book readable, descriptive, and inspiring. The book continues to be a senior or first-year graduate textbook on viscous motion with a well-balanced mix of engineering applications. The fourth edition contains important updates to help students' problem solving. It includes over 200 new references, in addition to at least 125 new problems. Table of Contents 1 Preliminary Concepts 2 Fundamental Equations of Compressible Viscous Flow 3 Solutions of the Newtonian Viscous-Flow Equations 4 Laminar Boundary Layers 5 The Stability of Laminar Flows 6 Incompressible Turbulent Mean Flow 7 Compressible Boundary Layer Flow

Potential Flows of Viscous and Viscoelastic Fluids

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The goal of this book is to show how potential flows enter into the general theory of motions of viscous and viscoelastic fluids. Traditionally, the theory of potential flows is thought to apply to idealized fluids without viscosity. Here we show how to apply this theory to real fluids that are viscous. The theory is applied to problems of the motion of bubbles; to the decay of waves on interfaces between fluids; to capillary, Rayleigh-Taylor, and Kelvin-Hemholtz instabilities; to viscous effects in acoustics; to boundary layers on solids at finite Reynolds numbers; to problems of stress-induced cavitation; and to the creation of microstructures in the flow of viscous and viscoelastic liquids.