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The Resource Differential Geometry and Continuum Mechanics, edited by GuiQiang G. Chen, Michael Grinfeld, R. J. Knops, (electronic resource)
Differential Geometry and Continuum Mechanics, edited by GuiQiang G. Chen, Michael Grinfeld, R. J. Knops, (electronic resource)
Resource Information
The item Differential Geometry and Continuum Mechanics, edited by GuiQiang G. Chen, Michael Grinfeld, R. J. Knops, (electronic resource) 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.
Resource Information
The item Differential Geometry and Continuum Mechanics, edited by GuiQiang G. Chen, Michael Grinfeld, R. J. Knops, (electronic resource) 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 book examines the exciting interface between differential geometry and continuum mechanics, now recognised as being of increasing technological significance. Topics discussed include isometric embeddings in differential geometry and the relation with microstructure in nonlinear elasticity, the use of manifolds in the description of microstructure in continuum mechanics, experimental measurement of microstructure, defects, dislocations, surface energies, and nematic liquid crystals. Compensated compactness in partial differential equations is also treated. The volume is intended for specialists and nonspecialists in pure and applied geometry, continuum mechanics, theoretical physics, materials and engineering sciences, and partial differential equations. It will also be of interest to postdoctoral scientists and advanced postgraduate research students. These proceedings include revised written versions of the majority of papers presented by leading experts at the ICMS Edinburgh Workshop on Differential Geometry and Continuum Mechanics held in June 2013. All papers have been peer reviewed
 Language

 eng
 eng
 Edition
 1st ed. 2015.
 Extent
 1 online resource (384 p.)
 Note
 Description based upon print version of record
 Contents

 Compensated compactness with more geometry
 GLOBAL ISOMETRIC EMBEDDING OF SURFACES IN R3
 Singular perturbation problems involving curvature
 Lectures on the Isometric Embedding Problem(Mn, g) → IRm, m = n2 (n + 1)
 Continuum mechanics of the interaction of phase boundaries and dislocations in solids
 Manifolds in a theory of microstructures
 On the Geometry and Kinematics of Smoothly Distributed and Singular Defects
 NonMetricity and the Nonlinear Mechanics of Distributed Point Defects
 Are microcontinuum field theories of elasticity amenable to experiments? – A review of some recent results
 ON THE VARIATIONAL LIMITS OF LATTICE ENERGIES ON PRESTRAINED ELASTIC BODIES
 Static Elasticity in a Riemannian Manifold
 Calculating the bending moduli of the CanhamHelfrich freeenergy density
 Elasticity of TwistBend Nematic Phases
 Isbn
 9783319185736
 Label
 Differential Geometry and Continuum Mechanics
 Title
 Differential Geometry and Continuum Mechanics
 Statement of responsibility
 edited by GuiQiang G. Chen, Michael Grinfeld, R. J. Knops
 Language

 eng
 eng
 Summary
 This book examines the exciting interface between differential geometry and continuum mechanics, now recognised as being of increasing technological significance. Topics discussed include isometric embeddings in differential geometry and the relation with microstructure in nonlinear elasticity, the use of manifolds in the description of microstructure in continuum mechanics, experimental measurement of microstructure, defects, dislocations, surface energies, and nematic liquid crystals. Compensated compactness in partial differential equations is also treated. The volume is intended for specialists and nonspecialists in pure and applied geometry, continuum mechanics, theoretical physics, materials and engineering sciences, and partial differential equations. It will also be of interest to postdoctoral scientists and advanced postgraduate research students. These proceedings include revised written versions of the majority of papers presented by leading experts at the ICMS Edinburgh Workshop on Differential Geometry and Continuum Mechanics held in June 2013. All papers have been peer reviewed
 Dewey number
 510
 http://bibfra.me/vocab/relation/httpidlocgovvocabularyrelatorsedt

 FYvMwCxeUYA
 wHBHalZ9G8
 lNhctRGz6c
 Language note
 English
 LC call number
 QA370380
 Literary form
 non fiction
 Nature of contents
 dictionaries
 http://library.link/vocab/relatedWorkOrContributorName

 Chen, GuiQiang G.
 Grinfeld, Michael.
 Knops, R. J.
 Series statement
 Springer Proceedings in Mathematics & Statistics,
 Series volume
 137
 http://library.link/vocab/subjectName

 Differential equations, partial
 Global differential geometry
 Mathematical physics
 Mechanics
 Mechanics, Applied
 Materials
 Partial Differential Equations
 Mathematical Applications in the Physical Sciences
 Differential Geometry
 Mathematical Methods in Physics
 Solid Mechanics
 Materials Science, general
 Label
 Differential Geometry and Continuum Mechanics, edited by GuiQiang G. Chen, Michael Grinfeld, R. J. Knops, (electronic resource)
 Note
 Description based upon print version of record
 Bibliography note
 Includes bibliographical references and index
 Carrier category
 online resource
 Carrier category code

 cr
 Content category
 text
 Content type code

 txt
 Contents
 Compensated compactness with more geometry  GLOBAL ISOMETRIC EMBEDDING OF SURFACES IN R3  Singular perturbation problems involving curvature  Lectures on the Isometric Embedding Problem(Mn, g) → IRm, m = n2 (n + 1)  Continuum mechanics of the interaction of phase boundaries and dislocations in solids  Manifolds in a theory of microstructures  On the Geometry and Kinematics of Smoothly Distributed and Singular Defects  NonMetricity and the Nonlinear Mechanics of Distributed Point Defects  Are microcontinuum field theories of elasticity amenable to experiments? – A review of some recent results  ON THE VARIATIONAL LIMITS OF LATTICE ENERGIES ON PRESTRAINED ELASTIC BODIES  Static Elasticity in a Riemannian Manifold  Calculating the bending moduli of the CanhamHelfrich freeenergy density  Elasticity of TwistBend Nematic Phases
 Dimensions
 unknown
 Edition
 1st ed. 2015.
 Extent
 1 online resource (384 p.)
 Form of item
 online
 Isbn
 9783319185736
 Media category
 computer
 Media type code

 c
 Other control number
 10.1007/9783319185736
 Specific material designation
 remote
 System control number

 (CKB)3710000000463482
 (EBL)3568326
 (SSID)ssj0001546702
 (PQKBManifestationID)16141323
 (PQKBTitleCode)TC0001546702
 (PQKBWorkID)14796225
 (PQKB)11380791
 (DEHe213)9783319185736
 (MiAaPQ)EBC3568326
 (EXLCZ)993710000000463482
 Label
 Differential Geometry and Continuum Mechanics, edited by GuiQiang G. Chen, Michael Grinfeld, R. J. Knops, (electronic resource)
 Note
 Description based upon print version of record
 Bibliography note
 Includes bibliographical references and index
 Carrier category
 online resource
 Carrier category code

 cr
 Content category
 text
 Content type code

 txt
 Contents
 Compensated compactness with more geometry  GLOBAL ISOMETRIC EMBEDDING OF SURFACES IN R3  Singular perturbation problems involving curvature  Lectures on the Isometric Embedding Problem(Mn, g) → IRm, m = n2 (n + 1)  Continuum mechanics of the interaction of phase boundaries and dislocations in solids  Manifolds in a theory of microstructures  On the Geometry and Kinematics of Smoothly Distributed and Singular Defects  NonMetricity and the Nonlinear Mechanics of Distributed Point Defects  Are microcontinuum field theories of elasticity amenable to experiments? – A review of some recent results  ON THE VARIATIONAL LIMITS OF LATTICE ENERGIES ON PRESTRAINED ELASTIC BODIES  Static Elasticity in a Riemannian Manifold  Calculating the bending moduli of the CanhamHelfrich freeenergy density  Elasticity of TwistBend Nematic Phases
 Dimensions
 unknown
 Edition
 1st ed. 2015.
 Extent
 1 online resource (384 p.)
 Form of item
 online
 Isbn
 9783319185736
 Media category
 computer
 Media type code

 c
 Other control number
 10.1007/9783319185736
 Specific material designation
 remote
 System control number

 (CKB)3710000000463482
 (EBL)3568326
 (SSID)ssj0001546702
 (PQKBManifestationID)16141323
 (PQKBTitleCode)TC0001546702
 (PQKBWorkID)14796225
 (PQKB)11380791
 (DEHe213)9783319185736
 (MiAaPQ)EBC3568326
 (EXLCZ)993710000000463482
Subject
 Materials
 Materials Science, general
 Mathematical Applications in the Physical Sciences
 Mathematical Methods in Physics
 Mathematical physics
 Mechanics
 Mechanics, Applied
 Partial Differential Equations
 Solid Mechanics
 Differential Geometry
 Differential equations, partial
 Global differential geometry
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