Stability and Transition in Shear Flows [electronic resource] /

Stability and Transition in Shear Flows [electronic resource] /

Show other versions (1)

The field of hydrodynamic stability has a long history, going back to Rey­ nolds and Lord Rayleigh in the late 19th century. Because of its central role in many research efforts involving fluid flow, stability theory has grown into a mature discipline, firmly based on a large body of knowledge and a vast body of literature. The sheer size of this field has made it difficult for young researchers to access this exciting area of fluid dynamics. For this reason, writing a book on the subject of hydrodynamic stability theory and transition is a daunting endeavor, especially as any book on stability theory will have to follow into the footsteps of the classical treatises by Lin (1955), Betchov & Criminale (1967), Joseph (1971), and Drazin & Reid (1981). Each of these books has marked an important development in stability theory and has laid the foundation for many researchers to advance our understanding of stability and transition in shear flows.

Saved in:
Bibliographic Details
Main Authors: Schmid, Peter J. author., Henningson, Dan S. author., SpringerLink (Online service)
Format: Texto biblioteca
Language:eng
Published: New York, NY : Springer New York : Imprint: Springer, 2001
Subjects:Physics., Mathematical analysis., Analysis (Mathematics)., Continuum physics., Fluids., Applied mathematics., Engineering mathematics., Fluid mechanics., Classical Continuum Physics., Engineering Fluid Dynamics., Appl.Mathematics/Computational Methods of Engineering., Analysis., Fluid- and Aerodynamics.,
Online Access:http://dx.doi.org/10.1007/978-1-4613-0185-1
Tags: Add Tag
No Tags, Be the first to tag this record!
id KOHA-OAI-TEST:195565
record_format koha
spelling KOHA-OAI-TEST:1955652018-07-30T23:21:19ZStability and Transition in Shear Flows [electronic resource] / Schmid, Peter J. author. Henningson, Dan S. author. SpringerLink (Online service) textNew York, NY : Springer New York : Imprint: Springer,2001.engThe field of hydrodynamic stability has a long history, going back to Rey­ nolds and Lord Rayleigh in the late 19th century. Because of its central role in many research efforts involving fluid flow, stability theory has grown into a mature discipline, firmly based on a large body of knowledge and a vast body of literature. The sheer size of this field has made it difficult for young researchers to access this exciting area of fluid dynamics. For this reason, writing a book on the subject of hydrodynamic stability theory and transition is a daunting endeavor, especially as any book on stability theory will have to follow into the footsteps of the classical treatises by Lin (1955), Betchov & Criminale (1967), Joseph (1971), and Drazin & Reid (1981). Each of these books has marked an important development in stability theory and has laid the foundation for many researchers to advance our understanding of stability and transition in shear flows.1 Introduction and General Results -- 1.1 Introduction -- 1.2 Nonlinear Disturbance Equations -- 1.3 Definition of Stability and Critical Reynolds Numbers -- 1.4 The Reynolds-Orr Equation -- I Temporal Stability of Parallel Shear Flows -- 2 Linear Inviscid Analysis -- 3 Eigensolutions to the Viscous Problem -- 4 The Viscous Initial Value Problem -- 5 Nonlinear Stability -- II Stability of Complex Flows and Transition -- 6 Temporal Stability of Complex Flows -- 7 Growth of Disturbances in Space -- 8 Secondary Instability -- 9 Transition to Turbulence -- III Appendix -- A Numerical Issues and Computer Programs -- A.1 Global versus Local Methods -- A.2 Runge-Kutta Methods -- A.3 Chebyshev Expansions -- A.4 Infinite Domain and Continuous Spectrum -- A.5 Chebyshev Discretization of the Orr-Sommerfeld Equation -- A.6 MATLAB Codes for Hydrodynamic Stability Calculations -- A.7 Eigenvalues of Parallel Shear Flows -- B Resonances and Degeneracies -- B.1 Resonances and Degeneracies -- B.2 Orr-Sommerfeld-Squire Resonance -- C Adjoint of the Linearized Boundary Layer Equation -- C.1 Adjoint of the Linearized Boundary Layer Equation -- D Selected Problems on Part I.The field of hydrodynamic stability has a long history, going back to Rey­ nolds and Lord Rayleigh in the late 19th century. Because of its central role in many research efforts involving fluid flow, stability theory has grown into a mature discipline, firmly based on a large body of knowledge and a vast body of literature. The sheer size of this field has made it difficult for young researchers to access this exciting area of fluid dynamics. For this reason, writing a book on the subject of hydrodynamic stability theory and transition is a daunting endeavor, especially as any book on stability theory will have to follow into the footsteps of the classical treatises by Lin (1955), Betchov & Criminale (1967), Joseph (1971), and Drazin & Reid (1981). Each of these books has marked an important development in stability theory and has laid the foundation for many researchers to advance our understanding of stability and transition in shear flows.Physics.Mathematical analysis.Analysis (Mathematics).Continuum physics.Fluids.Applied mathematics.Engineering mathematics.Fluid mechanics.Physics.Classical Continuum Physics.Engineering Fluid Dynamics.Appl.Mathematics/Computational Methods of Engineering.Analysis.Fluid- and Aerodynamics.Springer eBookshttp://dx.doi.org/10.1007/978-1-4613-0185-1URN:ISBN:9781461301851
institution COLPOS
collection Koha
country México
countrycode MX
component Bibliográfico
access En linea
En linea
databasecode cat-colpos
tag biblioteca
region America del Norte
libraryname Departamento de documentación y biblioteca de COLPOS
language eng
topic Physics.
Mathematical analysis.
Analysis (Mathematics).
Continuum physics.
Fluids.
Applied mathematics.
Engineering mathematics.
Fluid mechanics.
Physics.
Classical Continuum Physics.
Engineering Fluid Dynamics.
Appl.Mathematics/Computational Methods of Engineering.
Analysis.
Fluid- and Aerodynamics.
Physics.
Mathematical analysis.
Analysis (Mathematics).
Continuum physics.
Fluids.
Applied mathematics.
Engineering mathematics.
Fluid mechanics.
Physics.
Classical Continuum Physics.
Engineering Fluid Dynamics.
Appl.Mathematics/Computational Methods of Engineering.
Analysis.
Fluid- and Aerodynamics.
spellingShingle Physics.
Mathematical analysis.
Analysis (Mathematics).
Continuum physics.
Fluids.
Applied mathematics.
Engineering mathematics.
Fluid mechanics.
Physics.
Classical Continuum Physics.
Engineering Fluid Dynamics.
Appl.Mathematics/Computational Methods of Engineering.
Analysis.
Fluid- and Aerodynamics.
Physics.
Mathematical analysis.
Analysis (Mathematics).
Continuum physics.
Fluids.
Applied mathematics.
Engineering mathematics.
Fluid mechanics.
Physics.
Classical Continuum Physics.
Engineering Fluid Dynamics.
Appl.Mathematics/Computational Methods of Engineering.
Analysis.
Fluid- and Aerodynamics.
Schmid, Peter J. author.
Henningson, Dan S. author.
SpringerLink (Online service)
Stability and Transition in Shear Flows [electronic resource] /
description The field of hydrodynamic stability has a long history, going back to Rey­ nolds and Lord Rayleigh in the late 19th century. Because of its central role in many research efforts involving fluid flow, stability theory has grown into a mature discipline, firmly based on a large body of knowledge and a vast body of literature. The sheer size of this field has made it difficult for young researchers to access this exciting area of fluid dynamics. For this reason, writing a book on the subject of hydrodynamic stability theory and transition is a daunting endeavor, especially as any book on stability theory will have to follow into the footsteps of the classical treatises by Lin (1955), Betchov & Criminale (1967), Joseph (1971), and Drazin & Reid (1981). Each of these books has marked an important development in stability theory and has laid the foundation for many researchers to advance our understanding of stability and transition in shear flows.
format Texto
topic_facet Physics.
Mathematical analysis.
Analysis (Mathematics).
Continuum physics.
Fluids.
Applied mathematics.
Engineering mathematics.
Fluid mechanics.
Physics.
Classical Continuum Physics.
Engineering Fluid Dynamics.
Appl.Mathematics/Computational Methods of Engineering.
Analysis.
Fluid- and Aerodynamics.
author Schmid, Peter J. author.
Henningson, Dan S. author.
SpringerLink (Online service)
author_facet Schmid, Peter J. author.
Henningson, Dan S. author.
SpringerLink (Online service)
author_sort Schmid, Peter J. author.
title Stability and Transition in Shear Flows [electronic resource] /
title_short Stability and Transition in Shear Flows [electronic resource] /
title_full Stability and Transition in Shear Flows [electronic resource] /
title_fullStr Stability and Transition in Shear Flows [electronic resource] /
title_full_unstemmed Stability and Transition in Shear Flows [electronic resource] /
title_sort stability and transition in shear flows [electronic resource] /
publisher New York, NY : Springer New York : Imprint: Springer,
publishDate 2001
url http://dx.doi.org/10.1007/978-1-4613-0185-1
work_keys_str_mv AT schmidpeterjauthor stabilityandtransitioninshearflowselectronicresource
AT henningsondansauthor stabilityandtransitioninshearflowselectronicresource
AT springerlinkonlineservice stabilityandtransitioninshearflowselectronicresource
_version_ 1756266759717912576

Similar Items