Advances in crack growth modeling :: special topic volume with invited peer reviewed papers only /
Volume is indexed by Thomson Reuters BCI (WoS). Crack growth is a complex phenomenon and difficult to model without assumed simplifications. In recent years, there has been an increasing realization that advanced computational methods such as the Finite Element Method, the Boundary Element Method an...
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Weitere Verfasser: | , |
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Format: | Elektronisch E-Book |
Sprache: | English |
Veröffentlicht: |
Durnten-Zurich :
Trans Tech Publications,
[2013]
|
Schriftenreihe: | Key engineering materials ;
v. 560. |
Schlagworte: | |
Online-Zugang: | Volltext |
Zusammenfassung: | Volume is indexed by Thomson Reuters BCI (WoS). Crack growth is a complex phenomenon and difficult to model without assumed simplifications. In recent years, there has been an increasing realization that advanced computational methods such as the Finite Element Method, the Boundary Element Method and Mesh Free Methods can be used to simulate crack growth in complex structural parts. This special issue contains original papers written by active researchers in the field of computational fracture mechanics. The aim is to inform those in the fracture mechanics community who might not be at the forefront of computational research of the recent developments and techniques available and the wide range of applications for which solutions are now possible. In the field of computational fracture mechanics, three methods have come to the fore in the modeling of crack growth in complex structural parts: finite element (FEM), boundary element (BEM), and meshfree. This volume is designed to inform those working in the field of the latest research in these areas. Aliabaldi (Imperial College London) and Wen (Queen Mary, University of London) edited the invited peer reviewed papers. A keyword and author index is provided and the full text is also available online. |
Beschreibung: | 1 online resource (188 pages) : illustrations |
Bibliographie: | Includes bibliographical references and indexes. |
ISBN: | 9783038261162 3038261165 |
ISSN: | 1013-9826 ; |
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520 | |a Volume is indexed by Thomson Reuters BCI (WoS). Crack growth is a complex phenomenon and difficult to model without assumed simplifications. In recent years, there has been an increasing realization that advanced computational methods such as the Finite Element Method, the Boundary Element Method and Mesh Free Methods can be used to simulate crack growth in complex structural parts. This special issue contains original papers written by active researchers in the field of computational fracture mechanics. The aim is to inform those in the fracture mechanics community who might not be at the forefront of computational research of the recent developments and techniques available and the wide range of applications for which solutions are now possible. In the field of computational fracture mechanics, three methods have come to the fore in the modeling of crack growth in complex structural parts: finite element (FEM), boundary element (BEM), and meshfree. This volume is designed to inform those working in the field of the latest research in these areas. Aliabaldi (Imperial College London) and Wen (Queen Mary, University of London) edited the invited peer reviewed papers. A keyword and author index is provided and the full text is also available online. | ||
505 | 0 | |a Advances in Crack Growth Modeling; Preface / Foreword; Table of Contents; Extraction of Stress Intensity Factors for the Simulation of 3-D Crack Growth with the Generalized Finite Element Method; Multiple Crack Growth and Coalescence in Meshfree Methods with Adistance Function-Based Enriched Kernel; Fatigue Multi-Cracks Growths in Plates Using J-Integral Approach with a Developed Home FEM Software; Multiscale Fracture in Peeling of Highly Oriented Pyrolytic Graphite; Modelling of Crack Propagation in Anisotropic Material Using Single-Domain Boundary Element Method | |
505 | 8 | |a Dual BEM Formulation Applied to Analysis of Multiple Crack PropagationExtent of the Surface Region in Notched Middle Cracked Tension Specimens; Multiple Crack Propagation with Dual Boundary Element Method in Stiffened and Reinforced Full Scale Aeronautic Panels; Vibration of Functionally Graded Material Plates with Cutouts & Cracks in Thermal Environment; Keywords Index; Authors Index | |
650 | 0 | |a Fracture mechanics |x Mathematical models. | |
650 | 0 | |a Materials |x Fatigue |x Mathematical models. | |
650 | 6 | |a Mécanique de la rupture |x Modèles mathématiques. | |
650 | 6 | |a Matériaux |x Fatigue |x Modèles mathématiques. | |
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700 | 1 | |a Aliabadi, M. H. | |
700 | 1 | |a Wen, Pihua. | |
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contents | Advances in Crack Growth Modeling; Preface / Foreword; Table of Contents; Extraction of Stress Intensity Factors for the Simulation of 3-D Crack Growth with the Generalized Finite Element Method; Multiple Crack Growth and Coalescence in Meshfree Methods with Adistance Function-Based Enriched Kernel; Fatigue Multi-Cracks Growths in Plates Using J-Integral Approach with a Developed Home FEM Software; Multiscale Fracture in Peeling of Highly Oriented Pyrolytic Graphite; Modelling of Crack Propagation in Anisotropic Material Using Single-Domain Boundary Element Method Dual BEM Formulation Applied to Analysis of Multiple Crack PropagationExtent of the Surface Region in Notched Middle Cracked Tension Specimens; Multiple Crack Propagation with Dual Boundary Element Method in Stiffened and Reinforced Full Scale Aeronautic Panels; Vibration of Functionally Graded Material Plates with Cutouts & Cracks in Thermal Environment; Keywords Index; Authors Index |
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spelling | Advances in crack growth modeling : special topic volume with invited peer reviewed papers only / edited by Ferri Aliabadi and Pihua Wen. Durnten-Zurich : Trans Tech Publications, [2013] ©2013 1 online resource (188 pages) : illustrations text txt rdacontent computer c rdamedia online resource cr rdacarrier Key engineering materials, 1013-9826 ; volume 560 Includes bibliographical references and indexes. Online resource; title from PDF title page (ebrary, viewed October 31, 2013). Volume is indexed by Thomson Reuters BCI (WoS). Crack growth is a complex phenomenon and difficult to model without assumed simplifications. In recent years, there has been an increasing realization that advanced computational methods such as the Finite Element Method, the Boundary Element Method and Mesh Free Methods can be used to simulate crack growth in complex structural parts. This special issue contains original papers written by active researchers in the field of computational fracture mechanics. The aim is to inform those in the fracture mechanics community who might not be at the forefront of computational research of the recent developments and techniques available and the wide range of applications for which solutions are now possible. In the field of computational fracture mechanics, three methods have come to the fore in the modeling of crack growth in complex structural parts: finite element (FEM), boundary element (BEM), and meshfree. This volume is designed to inform those working in the field of the latest research in these areas. Aliabaldi (Imperial College London) and Wen (Queen Mary, University of London) edited the invited peer reviewed papers. A keyword and author index is provided and the full text is also available online. Advances in Crack Growth Modeling; Preface / Foreword; Table of Contents; Extraction of Stress Intensity Factors for the Simulation of 3-D Crack Growth with the Generalized Finite Element Method; Multiple Crack Growth and Coalescence in Meshfree Methods with Adistance Function-Based Enriched Kernel; Fatigue Multi-Cracks Growths in Plates Using J-Integral Approach with a Developed Home FEM Software; Multiscale Fracture in Peeling of Highly Oriented Pyrolytic Graphite; Modelling of Crack Propagation in Anisotropic Material Using Single-Domain Boundary Element Method Dual BEM Formulation Applied to Analysis of Multiple Crack PropagationExtent of the Surface Region in Notched Middle Cracked Tension Specimens; Multiple Crack Propagation with Dual Boundary Element Method in Stiffened and Reinforced Full Scale Aeronautic Panels; Vibration of Functionally Graded Material Plates with Cutouts & Cracks in Thermal Environment; Keywords Index; Authors Index Fracture mechanics Mathematical models. Materials Fatigue Mathematical models. Mécanique de la rupture Modèles mathématiques. Matériaux Fatigue Modèles mathématiques. TECHNOLOGY & ENGINEERING Engineering (General) bisacsh TECHNOLOGY & ENGINEERING Reference. bisacsh Fracture mechanics Mathematical models fast Materials Fatigue Mathematical models fast Aliabadi, M. H. Wen, Pihua. has work: Advances in crack growth modeling (Text) https://id.oclc.org/worldcat/entity/E39PCH3Gc37DmWBQTCHt6x9jvd https://id.oclc.org/worldcat/ontology/hasWork Print version: Advances in crack growth modeling. Durnten-Zurich, Switzerland : Trans Tech Publications Ltd, [2013] 3037857358 (OCoLC)857523808 Key engineering materials ; v. 560. http://id.loc.gov/authorities/names/no99072054 FWS01 ZDB-4-EBA FWS_PDA_EBA https://search.ebscohost.com/login.aspx?direct=true&scope=site&db=nlebk&AN=646123 Volltext |
spellingShingle | Advances in crack growth modeling : special topic volume with invited peer reviewed papers only / Key engineering materials ; Advances in Crack Growth Modeling; Preface / Foreword; Table of Contents; Extraction of Stress Intensity Factors for the Simulation of 3-D Crack Growth with the Generalized Finite Element Method; Multiple Crack Growth and Coalescence in Meshfree Methods with Adistance Function-Based Enriched Kernel; Fatigue Multi-Cracks Growths in Plates Using J-Integral Approach with a Developed Home FEM Software; Multiscale Fracture in Peeling of Highly Oriented Pyrolytic Graphite; Modelling of Crack Propagation in Anisotropic Material Using Single-Domain Boundary Element Method Dual BEM Formulation Applied to Analysis of Multiple Crack PropagationExtent of the Surface Region in Notched Middle Cracked Tension Specimens; Multiple Crack Propagation with Dual Boundary Element Method in Stiffened and Reinforced Full Scale Aeronautic Panels; Vibration of Functionally Graded Material Plates with Cutouts & Cracks in Thermal Environment; Keywords Index; Authors Index Fracture mechanics Mathematical models. Materials Fatigue Mathematical models. Mécanique de la rupture Modèles mathématiques. Matériaux Fatigue Modèles mathématiques. TECHNOLOGY & ENGINEERING Engineering (General) bisacsh TECHNOLOGY & ENGINEERING Reference. bisacsh Fracture mechanics Mathematical models fast Materials Fatigue Mathematical models fast |
title | Advances in crack growth modeling : special topic volume with invited peer reviewed papers only / |
title_auth | Advances in crack growth modeling : special topic volume with invited peer reviewed papers only / |
title_exact_search | Advances in crack growth modeling : special topic volume with invited peer reviewed papers only / |
title_full | Advances in crack growth modeling : special topic volume with invited peer reviewed papers only / edited by Ferri Aliabadi and Pihua Wen. |
title_fullStr | Advances in crack growth modeling : special topic volume with invited peer reviewed papers only / edited by Ferri Aliabadi and Pihua Wen. |
title_full_unstemmed | Advances in crack growth modeling : special topic volume with invited peer reviewed papers only / edited by Ferri Aliabadi and Pihua Wen. |
title_short | Advances in crack growth modeling : |
title_sort | advances in crack growth modeling special topic volume with invited peer reviewed papers only |
title_sub | special topic volume with invited peer reviewed papers only / |
topic | Fracture mechanics Mathematical models. Materials Fatigue Mathematical models. Mécanique de la rupture Modèles mathématiques. Matériaux Fatigue Modèles mathématiques. TECHNOLOGY & ENGINEERING Engineering (General) bisacsh TECHNOLOGY & ENGINEERING Reference. bisacsh Fracture mechanics Mathematical models fast Materials Fatigue Mathematical models fast |
topic_facet | Fracture mechanics Mathematical models. Materials Fatigue Mathematical models. Mécanique de la rupture Modèles mathématiques. Matériaux Fatigue Modèles mathématiques. TECHNOLOGY & ENGINEERING Engineering (General) TECHNOLOGY & ENGINEERING Reference. Fracture mechanics Mathematical models Materials Fatigue Mathematical models |
url | https://search.ebscohost.com/login.aspx?direct=true&scope=site&db=nlebk&AN=646123 |
work_keys_str_mv | AT aliabadimh advancesincrackgrowthmodelingspecialtopicvolumewithinvitedpeerreviewedpapersonly AT wenpihua advancesincrackgrowthmodelingspecialtopicvolumewithinvitedpeerreviewedpapersonly |