Equations of Motion for Incompressible Viscous Fluids: With Mixed Boundary Condi

Description: Equations of Motion for Incompressible Viscous Fluids by Tujin Kim, Daomin Cao This monograph explores the motion of incompressible fluids by presenting and incorporating various boundary conditions possible for real phenomena. FORMAT Paperback LANGUAGE English CONDITION Brand New Publisher Description This monograph explores the motion of incompressible fluids by presenting and incorporating various boundary conditions possible for real phenomena. The authors approach carefully walks readers through the development of fluid equations at the cutting edge of research, and the applications of a variety of boundary conditions to real-world problems. Special attention is paid to the equivalence between partial differential equations with a mixture of various boundary conditions and their corresponding variational problems, especially variational inequalities with one unknown. A self-contained approach is maintained throughout by first covering introductory topics, and then moving on to mixtures of boundary conditions, a thorough outline of the Navier-Stokes equations, an analysis of both the steady and non-steady Boussinesq system, and more. Equations of Motion for Incompressible Viscous Fluids is ideal for postgraduate students and researchers in the fields of fluid equations, numerical analysis, and mathematical modelling. Back Cover This monograph explores the motion of incompressible fluids by presenting and incorporating various boundary conditions possible for real phenomena. The authors approach carefully walks readers through the development of fluid equations at the cutting edge of research, and the applications of a variety of boundary conditions to real-world problems. Special attention is paid to the equivalence between partial differential equations with a mixture of various boundary conditions and their corresponding variational problems, especially variational inequalities with one unknown. A self-contained approach is maintained throughout by first covering introductory topics, and then moving on to mixtures of boundary conditions, a thorough outline of the Navier-Stokes equations, an analysis of both the steady and non-steady Boussinesq system, and more. Equations of Motion for Incompressible Viscous Fluids is ideal for postgraduate students and researchers in the fields of fluid equations, numerical analysis, and mathematical modelling. Table of Contents Miscellanea of Analysis.- Fluid Equations.- The Steady Navier-Stokes System.- The Non-steady Navier-Stokes System.- The Steady Navier-Stokes System with Friction Boundary Conditions.- The Non-steady Navier-Stokes System with Friction Boundary Conditions.- The Steady Boussinesq System.- The Non-steady Boussinesq System.- The Steady Equations for Heat-conducting Fluids.- The Non-steady Equations for Heat-conducting Fluids. Feature Presents a variety of boundary conditions for fluids while taking into special account the properties of boundaries of vector fields on domains Highlights how fluid equations at the cutting edge of research were developed and how certain boundary conditions apply to various real-world problems Adopts a self-contained approach that covers introductory topics as well as more advanced material, such as friction conditions and a thorough outline of the Navier-Stokes equations Details ISBN3030786617 Author Daomin Cao Short Title Equations of Motion for Incompressible Viscous Fluids Pages 364 Series Advances in Mathematical Fluid Mechanics Language English Year 2022 ISBN-10 3030786617 ISBN-13 9783030786618 Format Paperback Subtitle With Mixed Boundary Conditions Publisher Springer Nature Switzerland AG Edition 1st Publication Date 2022-09-10 Imprint Springer Nature Switzerland AG Place of Publication Cham Country of Publication Switzerland Illustrations 1 Illustrations, black and white; XIII, 364 p. 1 illus. UK Release Date 2022-09-10 Edition Description 1st ed. 2021 Alternative 9783030786588 DEWEY 515 Audience Professional & Vocational We've got this At The Nile, if you're looking for it, we've got it. With fast shipping, low prices, friendly service and well over a million items - you're bound to find what you want, at a price you'll love! TheNile_Item_ID:137188116;

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