Singular Limits in Thermodynamics of Viscous Fluids [electronic resource] / by Eduard Feireisl, Antonín Novotný.

За: Інтелектуальна відповідальність: Вид матеріалу: Текст Серія: Advances in Mathematical Fluid MechanicsПублікація: Cham : Springer International Publishing : Imprint: Birkhäuser, 2017Видання: 2nd ed. 2017Опис: XLII, 524 p. online resourceТип вмісту:
  • text
Тип засобу:
  • computer
Тип носія:
  • online resource
ISBN:
  • 9783319637815
Тематика(и): Додаткові фізичні формати: Printed edition:: Немає назви; Printed edition:: Немає назви; Printed edition:: Немає назвиДесяткова класифікація Дьюї:
  • 515.353 23
Класифікація Бібліотеки Конгресу:
  • QA370-380
Електронне місцезнаходження та доступ:
Вміст:
Fluid Flow Modeling -- Weak Solutions, A Priori Estimates -- Existence Theory -- Asymptotic Analysis — An Introduction -- Singular Limits — Low Stratification -- Stratified Fluids -- Interaction of Acoustic Waves with Boundary -- Problems on Large Domains -- Acoustic Analogies -- Bibliographical Remarks.
У: Springer eBooksЗведення: This book is about singular limits of systems of partial differential equations governing the motion of thermally conducting compressible viscous fluids. "The main aim is to provide mathematically rigorous arguments how to get from the compressible Navier-Stokes-Fourier system several less complex systems of partial differential equations used e.g. in meteorology or astrophysics. However, the book contains also a detailed introduction to the modelling in mechanics and thermodynamics of fluids from the viewpoint of continuum physics. The book is very interesting and important. It can be recommended not only to specialists in the field, but it can also be used for doctoral students and young researches who want to start to work in the mathematical theory of compressible fluids and their asymptotic limits." Milan Pokorný (zbMATH) "This book is of the highest quality from every point of view. It presents, in a unified way, recent research material of fundament al importance. It is self-contained, thanks to Chapter 3 (existence theory) and to the appendices. It is extremely well organized, and very well written. It is a landmark for researchers in mathematical fluid dynamics, especially those interested in the physical meaning of the equations and statements." Denis Serre (MathSciNet).
Тип одиниці: ЕКнига Списки з цим бібзаписом: Springer Ebooks (till 2020 - Open Access)+(2017 Network Access)) | Springer Ebooks (2017 Network Access))
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Fluid Flow Modeling -- Weak Solutions, A Priori Estimates -- Existence Theory -- Asymptotic Analysis — An Introduction -- Singular Limits — Low Stratification -- Stratified Fluids -- Interaction of Acoustic Waves with Boundary -- Problems on Large Domains -- Acoustic Analogies -- Bibliographical Remarks.

This book is about singular limits of systems of partial differential equations governing the motion of thermally conducting compressible viscous fluids. "The main aim is to provide mathematically rigorous arguments how to get from the compressible Navier-Stokes-Fourier system several less complex systems of partial differential equations used e.g. in meteorology or astrophysics. However, the book contains also a detailed introduction to the modelling in mechanics and thermodynamics of fluids from the viewpoint of continuum physics. The book is very interesting and important. It can be recommended not only to specialists in the field, but it can also be used for doctoral students and young researches who want to start to work in the mathematical theory of compressible fluids and their asymptotic limits." Milan Pokorný (zbMATH) "This book is of the highest quality from every point of view. It presents, in a unified way, recent research material of fundament al importance. It is self-contained, thanks to Chapter 3 (existence theory) and to the appendices. It is extremely well organized, and very well written. It is a landmark for researchers in mathematical fluid dynamics, especially those interested in the physical meaning of the equations and statements." Denis Serre (MathSciNet).

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