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The Resource Mathematical fluid dynamics, present and future : Tokyo, Japan, November 2014, Yoshihiro Shibata, Yukihito Suzuki, editors
Mathematical fluid dynamics, present and future : Tokyo, Japan, November 2014, Yoshihiro Shibata, Yukihito Suzuki, editors
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The item Mathematical fluid dynamics, present and future : Tokyo, Japan, November 2014, Yoshihiro Shibata, Yukihito Suzuki, editors represents a specific, individual, material embodiment of a distinct intellectual or artistic creation found in University of Oklahoma Libraries.This item is available to borrow from all library branches.
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The item Mathematical fluid dynamics, present and future : Tokyo, Japan, November 2014, Yoshihiro Shibata, Yukihito Suzuki, editors represents a specific, individual, material embodiment of a distinct intellectual or artistic creation found in University of Oklahoma Libraries.
This item is available to borrow from all library branches.
 Summary
 This volume presents original papers ranging from an experimental study on cavitation jets to an uptodate mathematical analysis of the NavierStokes equations for free boundary problems, reflecting topics featured at the International Conference on Mathematical Fluid Dynamics, Present and Future, held 1114 November 2014 at Waseda University in Tokyo. The contributions address subjects in one and twophase fluid flows, including cavitation, liquid crystal flows, plasma flows, and blood flows. Written by internationally respected experts, these papers highlight the connections between mathematical, experimental, and computational fluid dynamics. The book is aimed at a wide readership in mathematics and engineering, including researchers and graduate students interested in mathematical fluid dynamics
 Language
 eng
 Extent
 1 online resource.
 Contents

 Preface; Acknowledgements; Contents; Contributors; Part I Multiphase Flows; 1 Nonconvergence of the Capillary Stress Functional for Solutions of the Convective CahnHilliard Equation; 1.1 Introduction; 1.2 Notation and Basic Assumptions; 1.3 Nonconvergence Result; References; 2 On the Interface Formation Model for Dynamic Triple Lines; 2.1 Introduction; 2.2 Integral Balances; 2.3 Transport Theorems; 2.4 Local Balances; 2.5 Entropy Production and Closure Relations; 2.6 Isothermal Case with Vanishing Triple Line Mass; 2.7 Thermodynamical Consistency and Equilibria; References
 3 Global Solvability of the Problem on TwoPhase Capillary Fluid Motion in the Oberbeck  Boussinesq Approximation3.1 Statement of the Problem and the Main Result; 3.2 An Energy Estimate of the Solution; 3.3 Linearized Problems; 3.4 Global Solvability of the Problem (3.1), (3.4), (3.3); 3.4.1 Conclusions; References; 4 Stability of Steady Flow Past a Rotating Body; 4.1 Motivation and Introduction; 4.2 Auxiliary Results; 4.3 The Main Theorem on Stability; References; 5 Asymptotic Structure of Steady Stokes Flow Around a Rotating Obstacle in Two Dimensions; 5.1 Introduction; 5.2 Results
 5.3 Fundamental Solution5.4 Proof of Theorem 5.2.1; 5.5 Proof of Theorem 5.2.2; References; 6 Toward Understanding Global Flow Structure; 6.1 Introduction; 6.2 Phenomena; 6.2.1 Localized Convection Patterns in Binary Fluid Convection; 6.2.2 Localized Convection Patterns in Bioconvection; 6.2.3 Surface Switching; 6.3 Analysis Methods; 6.3.1 Orbit Analysis Applying Covariant Lyapunov Analysis; 6.3.2 Generating Cellular Automata Rule from Measurement Data Alone; 6.4 Concluding Remarks; References; 7 Mathematical and Numerical Analysis of the RayleighPlesset and the Keller Equations
 7.1 Introduction7.2 Mathematical Models for Motion of a Spherical Bubble; 7.2.1 The RayleighPlesset Equation; 7.2.2 The RayleighPlessetKeller Equation; 7.3 Mathematical Analysis; 7.4 A Hamiltonian Formulation of the RayleighPlessetKeller Equation; 7.4.1 A Hamiltonian Formulation of the RayleighPlesset Equation; 7.4.2 A Hamiltonian Formulation of the KellerHerring Equation; 7.5 Discrete Gradient Schemes for the RayleighPlesset and Keller Equations; 7.6 Numerical Results; 7.6.1 The Inviscid RayleighPlesset Equation; 7.6.2 The Keller Equation; 7.7 Concluding Remarks; References
 8 On the Amplitude Equation of Approximate Surface Waves on the PlasmaVacuum Interface8.1 Introduction; 8.2 The PlasmaVacuum Interface Problem; 8.3 The Asymptotic Expansion; 8.4 The First Order Equations; 8.5 The Second Order Equations; 8.5.1 The Second Order Equations in the Plasma Region; 8.5.2 The Second Order Equations in Vacuum; 8.5.3 The Second Order Jump Conditions; 8.5.4 The Kernel; 8.6 Noncanonical Variables and WellPosedness; 8.6.1 WellPosedness of the Amplitude Equation; 8.6.2 Regularity of the First Order Terms U(1), V(1); References
 Isbn
 9784431564553
 Label
 Mathematical fluid dynamics, present and future : Tokyo, Japan, November 2014
 Title
 Mathematical fluid dynamics, present and future
 Title remainder
 Tokyo, Japan, November 2014
 Statement of responsibility
 Yoshihiro Shibata, Yukihito Suzuki, editors
 Subject

 Differential calculus & equations
 Electronic books
 Engineering Fluid Dynamics
 Fluid dynamics  Mathematical models
 Fluid dynamics  Mathematical models  Congresses
 Fluid dynamics  Mathematics
 Fluid dynamics  Mathematics  Congresses
 Mathematical Applications in the Physical Sciences
 Mathematical modelling
 Mathematics
 Mechanics of fluids
 Partial Differential Equations
 TECHNOLOGY & ENGINEERING  Engineering (General)
 TECHNOLOGY & ENGINEERING  Reference
 Conference papers and proceedings
 Language
 eng
 Summary
 This volume presents original papers ranging from an experimental study on cavitation jets to an uptodate mathematical analysis of the NavierStokes equations for free boundary problems, reflecting topics featured at the International Conference on Mathematical Fluid Dynamics, Present and Future, held 1114 November 2014 at Waseda University in Tokyo. The contributions address subjects in one and twophase fluid flows, including cavitation, liquid crystal flows, plasma flows, and blood flows. Written by internationally respected experts, these papers highlight the connections between mathematical, experimental, and computational fluid dynamics. The book is aimed at a wide readership in mathematics and engineering, including researchers and graduate students interested in mathematical fluid dynamics
 Cataloging source
 N$T
 Dewey number

 620.1/064015118
 510
 Index
 no index present
 LC call number

 TA357
 QA1939
 Literary form
 non fiction
 http://bibfra.me/vocab/lite/meetingDate
 2014
 http://bibfra.me/vocab/lite/meetingName
 International Conference on Mathematical Fluid Dynamics, Present and Future
 Nature of contents

 dictionaries
 bibliography
 http://library.link/vocab/relatedWorkOrContributorName

 Shibata, Yoshihiro
 Suzuki, Yukihito
 Series statement
 Springer proceedings in mathematics & statistics,
 Series volume
 volume 183
 http://library.link/vocab/subjectName

 Fluid dynamics
 Fluid dynamics
 TECHNOLOGY & ENGINEERING
 TECHNOLOGY & ENGINEERING
 Fluid dynamics
 Fluid dynamics
 Mathematics
 Partial Differential Equations
 Engineering Fluid Dynamics
 Mathematical Applications in the Physical Sciences
 Mechanics of fluids
 Mathematical modelling
 Differential calculus & equations
 Label
 Mathematical fluid dynamics, present and future : Tokyo, Japan, November 2014, Yoshihiro Shibata, Yukihito Suzuki, editors
 Antecedent source
 unknown
 Bibliography note
 Includes bibliographical references
 Carrier category
 online resource
 Carrier category code

 cr
 Carrier MARC source
 rdacarrier
 Color
 multicolored
 Content category
 text
 Content type code

 txt
 Content type MARC source
 rdacontent
 Contents

 Preface; Acknowledgements; Contents; Contributors; Part I Multiphase Flows; 1 Nonconvergence of the Capillary Stress Functional for Solutions of the Convective CahnHilliard Equation; 1.1 Introduction; 1.2 Notation and Basic Assumptions; 1.3 Nonconvergence Result; References; 2 On the Interface Formation Model for Dynamic Triple Lines; 2.1 Introduction; 2.2 Integral Balances; 2.3 Transport Theorems; 2.4 Local Balances; 2.5 Entropy Production and Closure Relations; 2.6 Isothermal Case with Vanishing Triple Line Mass; 2.7 Thermodynamical Consistency and Equilibria; References
 3 Global Solvability of the Problem on TwoPhase Capillary Fluid Motion in the Oberbeck  Boussinesq Approximation3.1 Statement of the Problem and the Main Result; 3.2 An Energy Estimate of the Solution; 3.3 Linearized Problems; 3.4 Global Solvability of the Problem (3.1), (3.4), (3.3); 3.4.1 Conclusions; References; 4 Stability of Steady Flow Past a Rotating Body; 4.1 Motivation and Introduction; 4.2 Auxiliary Results; 4.3 The Main Theorem on Stability; References; 5 Asymptotic Structure of Steady Stokes Flow Around a Rotating Obstacle in Two Dimensions; 5.1 Introduction; 5.2 Results
 5.3 Fundamental Solution5.4 Proof of Theorem 5.2.1; 5.5 Proof of Theorem 5.2.2; References; 6 Toward Understanding Global Flow Structure; 6.1 Introduction; 6.2 Phenomena; 6.2.1 Localized Convection Patterns in Binary Fluid Convection; 6.2.2 Localized Convection Patterns in Bioconvection; 6.2.3 Surface Switching; 6.3 Analysis Methods; 6.3.1 Orbit Analysis Applying Covariant Lyapunov Analysis; 6.3.2 Generating Cellular Automata Rule from Measurement Data Alone; 6.4 Concluding Remarks; References; 7 Mathematical and Numerical Analysis of the RayleighPlesset and the Keller Equations
 7.1 Introduction7.2 Mathematical Models for Motion of a Spherical Bubble; 7.2.1 The RayleighPlesset Equation; 7.2.2 The RayleighPlessetKeller Equation; 7.3 Mathematical Analysis; 7.4 A Hamiltonian Formulation of the RayleighPlessetKeller Equation; 7.4.1 A Hamiltonian Formulation of the RayleighPlesset Equation; 7.4.2 A Hamiltonian Formulation of the KellerHerring Equation; 7.5 Discrete Gradient Schemes for the RayleighPlesset and Keller Equations; 7.6 Numerical Results; 7.6.1 The Inviscid RayleighPlesset Equation; 7.6.2 The Keller Equation; 7.7 Concluding Remarks; References
 8 On the Amplitude Equation of Approximate Surface Waves on the PlasmaVacuum Interface8.1 Introduction; 8.2 The PlasmaVacuum Interface Problem; 8.3 The Asymptotic Expansion; 8.4 The First Order Equations; 8.5 The Second Order Equations; 8.5.1 The Second Order Equations in the Plasma Region; 8.5.2 The Second Order Equations in Vacuum; 8.5.3 The Second Order Jump Conditions; 8.5.4 The Kernel; 8.6 Noncanonical Variables and WellPosedness; 8.6.1 WellPosedness of the Amplitude Equation; 8.6.2 Regularity of the First Order Terms U(1), V(1); References
 Dimensions
 unknown
 Extent
 1 online resource.
 File format
 unknown
 Form of item
 online
 Isbn
 9784431564553
 Level of compression
 unknown
 Media category
 computer
 Media MARC source
 rdamedia
 Media type code

 c
 Note
 SpringerLink
 Other control number
 10.1007/9784431564577
 Quality assurance targets
 not applicable
 Reformatting quality
 unknown
 Sound
 unknown sound
 Specific material designation
 remote
 System control number

 (OCoLC)965375114
 (OCoLC)ocn965375114
 Label
 Mathematical fluid dynamics, present and future : Tokyo, Japan, November 2014, Yoshihiro Shibata, Yukihito Suzuki, editors
 Antecedent source
 unknown
 Bibliography note
 Includes bibliographical references
 Carrier category
 online resource
 Carrier category code

 cr
 Carrier MARC source
 rdacarrier
 Color
 multicolored
 Content category
 text
 Content type code

 txt
 Content type MARC source
 rdacontent
 Contents

 Preface; Acknowledgements; Contents; Contributors; Part I Multiphase Flows; 1 Nonconvergence of the Capillary Stress Functional for Solutions of the Convective CahnHilliard Equation; 1.1 Introduction; 1.2 Notation and Basic Assumptions; 1.3 Nonconvergence Result; References; 2 On the Interface Formation Model for Dynamic Triple Lines; 2.1 Introduction; 2.2 Integral Balances; 2.3 Transport Theorems; 2.4 Local Balances; 2.5 Entropy Production and Closure Relations; 2.6 Isothermal Case with Vanishing Triple Line Mass; 2.7 Thermodynamical Consistency and Equilibria; References
 3 Global Solvability of the Problem on TwoPhase Capillary Fluid Motion in the Oberbeck  Boussinesq Approximation3.1 Statement of the Problem and the Main Result; 3.2 An Energy Estimate of the Solution; 3.3 Linearized Problems; 3.4 Global Solvability of the Problem (3.1), (3.4), (3.3); 3.4.1 Conclusions; References; 4 Stability of Steady Flow Past a Rotating Body; 4.1 Motivation and Introduction; 4.2 Auxiliary Results; 4.3 The Main Theorem on Stability; References; 5 Asymptotic Structure of Steady Stokes Flow Around a Rotating Obstacle in Two Dimensions; 5.1 Introduction; 5.2 Results
 5.3 Fundamental Solution5.4 Proof of Theorem 5.2.1; 5.5 Proof of Theorem 5.2.2; References; 6 Toward Understanding Global Flow Structure; 6.1 Introduction; 6.2 Phenomena; 6.2.1 Localized Convection Patterns in Binary Fluid Convection; 6.2.2 Localized Convection Patterns in Bioconvection; 6.2.3 Surface Switching; 6.3 Analysis Methods; 6.3.1 Orbit Analysis Applying Covariant Lyapunov Analysis; 6.3.2 Generating Cellular Automata Rule from Measurement Data Alone; 6.4 Concluding Remarks; References; 7 Mathematical and Numerical Analysis of the RayleighPlesset and the Keller Equations
 7.1 Introduction7.2 Mathematical Models for Motion of a Spherical Bubble; 7.2.1 The RayleighPlesset Equation; 7.2.2 The RayleighPlessetKeller Equation; 7.3 Mathematical Analysis; 7.4 A Hamiltonian Formulation of the RayleighPlessetKeller Equation; 7.4.1 A Hamiltonian Formulation of the RayleighPlesset Equation; 7.4.2 A Hamiltonian Formulation of the KellerHerring Equation; 7.5 Discrete Gradient Schemes for the RayleighPlesset and Keller Equations; 7.6 Numerical Results; 7.6.1 The Inviscid RayleighPlesset Equation; 7.6.2 The Keller Equation; 7.7 Concluding Remarks; References
 8 On the Amplitude Equation of Approximate Surface Waves on the PlasmaVacuum Interface8.1 Introduction; 8.2 The PlasmaVacuum Interface Problem; 8.3 The Asymptotic Expansion; 8.4 The First Order Equations; 8.5 The Second Order Equations; 8.5.1 The Second Order Equations in the Plasma Region; 8.5.2 The Second Order Equations in Vacuum; 8.5.3 The Second Order Jump Conditions; 8.5.4 The Kernel; 8.6 Noncanonical Variables and WellPosedness; 8.6.1 WellPosedness of the Amplitude Equation; 8.6.2 Regularity of the First Order Terms U(1), V(1); References
 Dimensions
 unknown
 Extent
 1 online resource.
 File format
 unknown
 Form of item
 online
 Isbn
 9784431564553
 Level of compression
 unknown
 Media category
 computer
 Media MARC source
 rdamedia
 Media type code

 c
 Note
 SpringerLink
 Other control number
 10.1007/9784431564577
 Quality assurance targets
 not applicable
 Reformatting quality
 unknown
 Sound
 unknown sound
 Specific material designation
 remote
 System control number

 (OCoLC)965375114
 (OCoLC)ocn965375114
Subject
 Differential calculus & equations
 Electronic books
 Engineering Fluid Dynamics
 Fluid dynamics  Mathematical models
 Fluid dynamics  Mathematical models  Congresses
 Fluid dynamics  Mathematics
 Fluid dynamics  Mathematics  Congresses
 Mathematical Applications in the Physical Sciences
 Mathematical modelling
 Mathematics
 Mechanics of fluids
 Partial Differential Equations
 TECHNOLOGY & ENGINEERING  Engineering (General)
 TECHNOLOGY & ENGINEERING  Reference
 Conference papers and proceedings
Genre
Member of
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