
Computational Modeling of Polymer Composites
A Study of Creep and Environmental Effects
CRC Press
1st Edition
Will be published approx. on 5. September 2013
Book
Hardback
300 pages
978-1-4665-8649-9 (ISBN)
Description
Computational Modeling of Polymer Composites: A Study of Creep and Environmental Effects details the development of polymeric materials and their use in smart materials and composite structures in aerospace and automotive industries. Based on the authors' work during the past 30 years, this book provides a strong understanding of the theories and associated finite element life-prediction models for elastic and viscoelastic response of polymers and polymer composites in aggressive environments. The subject is an interdisciplinary one where chemists, material scientists, and chemical, mechanical, and structural engineers contribute to the overall product.
Books on polymer composites are usually of three types: material science, mechanics, and computational. This book combines mechanics of materials with the computational element. The authors suggest an introductory course on mechanics of materials to cover all bases. The book begins with mathematical preliminaries, equations of anisotropic elasticity, virtual work principles, and variational methods. It provides an introduction to the finite element method and finite element analysis of viscoelastic materials, and then moves on to the solvent diffusion process in polymers and polymeric composites, as well as the linear and nonlinear viscoelastic models and the implementation of finite element models of viscoelastic materials.
Computational Modeling of Polymer Composites: A Study of Creep and Environmental Effects delves into both uniaxial and multiaxial cases and delayed failure before discussing the finite element analysis of the nonlinear diffusion process in polymers. It also includes non-Fickean diffusion of polymers, the coupled hygrothermal cohesive layer model for simulating debond growth in bimaterial interfaces, and the viscoelastic cohesive layer model for the prediction of interlaminar shear strength of carbon/epoxy composites. The final chapter covers a multi-scale viscoelastic cohesive layer model for predicting delamination in high temperature polymer composites. This book can be used as a reference or as a graduate course textbook on theory and/or finite element analysis of polymers and polymeric composites.
Books on polymer composites are usually of three types: material science, mechanics, and computational. This book combines mechanics of materials with the computational element. The authors suggest an introductory course on mechanics of materials to cover all bases. The book begins with mathematical preliminaries, equations of anisotropic elasticity, virtual work principles, and variational methods. It provides an introduction to the finite element method and finite element analysis of viscoelastic materials, and then moves on to the solvent diffusion process in polymers and polymeric composites, as well as the linear and nonlinear viscoelastic models and the implementation of finite element models of viscoelastic materials.
Computational Modeling of Polymer Composites: A Study of Creep and Environmental Effects delves into both uniaxial and multiaxial cases and delayed failure before discussing the finite element analysis of the nonlinear diffusion process in polymers. It also includes non-Fickean diffusion of polymers, the coupled hygrothermal cohesive layer model for simulating debond growth in bimaterial interfaces, and the viscoelastic cohesive layer model for the prediction of interlaminar shear strength of carbon/epoxy composites. The final chapter covers a multi-scale viscoelastic cohesive layer model for predicting delamination in high temperature polymer composites. This book can be used as a reference or as a graduate course textbook on theory and/or finite element analysis of polymers and polymeric composites.
More details
Series
Language
English
Place of publication
Bosa Roca
United States
Publishing group
Taylor & Francis Inc
Target group
College/higher education
Researchers and engineers working in polymer composite analysis and design, mechanical & aerospace engineers using composites in design work, graduate students in mechanical, materials and chemical engineering.
Illustrations
139 s/w Abbildungen, 2 farbige Abbildungen, 21 s/w Tabellen
21 Tables, black and white; 2 Illustrations, color; 139 Illustrations, black and white
Dimensions
Height: 263 mm
Width: 178 mm
Thickness: 23 mm
Weight
816 gr
ISBN-13
978-1-4665-8649-9 (9781466586499)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
Other editions
Additional editions

Samit Roy | J.N. Reddy
Computational Modeling of Polymer Composites
A Study of Creep and Environmental Effects
E-Book
09/2013
CRC Press
€250.99
Available for download

Samit Roy | J.N. Reddy
Computational Modeling of Polymer Composites
A Study of Creep and Environmental Effects
E-Book
09/2013
1st Edition
CRC Press
€251.99
Available for download
Persons
Samit Roy has been the William D. Jordan Chair Professor of Aerospace Engineering and Mechanics at University of Alabama, Tuscaloosa, since 2005. Prior to that he was an associate professor at Oklahoma State University (OSU) and the University of MissouriRolla (UMR). Before moving to an academic position, he was a senior research engineer at the Southwest Research Institute (SWRI), San Antonio, Texas. Dr. Roy's research interest is directed toward multiscale modeling and failure prediction of fiber reinforced polymer composites and structural adhesives subjected to aggressive environmental conditions, using the finite element method. He has authored 60 journal papers, 11 book chapters, and more than 80 conference papers.
J. N. Reddy
is a University Distinguished Professor, Regents Professor, and holder of the Oscar S. Wyatt Endowed Chair in the Department of Mechanical Engineering at Texas A&M University, College Station. Dr. Reddy is internationally known for his contributions to theoretical and applied mechanics and computational mechanics. Dr. Reddy is the recipient of numerous awards including the Walter L. Huber Civil Engineering Research Prize of the American Society of Civil Engineers (ASCE) and the Worcester Reed Warner Medal and the Charles Russ Richards Memorial Award of the American Society of Mechanical Engineers (ASME). He is the author of more than 480 journal papers and 18 books.
J. N. Reddy
is a University Distinguished Professor, Regents Professor, and holder of the Oscar S. Wyatt Endowed Chair in the Department of Mechanical Engineering at Texas A&M University, College Station. Dr. Reddy is internationally known for his contributions to theoretical and applied mechanics and computational mechanics. Dr. Reddy is the recipient of numerous awards including the Walter L. Huber Civil Engineering Research Prize of the American Society of Civil Engineers (ASCE) and the Worcester Reed Warner Medal and the Charles Russ Richards Memorial Award of the American Society of Mechanical Engineers (ASME). He is the author of more than 480 journal papers and 18 books.
Content
General Introduction and Equations of Solid Mechanics. Introduction. Vectors and Tensors. Equations of Solid Mechanics. Energy Principles of Solid Mechanics. Chapter Summary. References. A Review of the Finite Element Method. Introduction. Linear Plane Elasticity Problems. Finite Element Models of Nonlinear Continua. Numerical Integration. Two-Dimensional Finite Elements. Three-Dimensional Finite Elements. Chapter Summary. References. Finite Element Models of Linear Viscoelastic Materials. Introduction. Linear Viscoelastic Formulation. Finite Element Analysis. Chapter Summary. References. Finite Element Analysis of Diffusion in Polymer and Polymer Matrix Composites. Introduction. Modeling of Moisture Diffusion. Diffusion with Time-Varying Diffusivity. Chapter Summary. References. Modeling of nonlinear viscoelasticity in bulk polymers using the finite element method. Modeling of coupled nonlinear diffusion with viscoelasticity in bulk polymers using the finite element method. Modeling of non-Fickian solvent diffusion in a solid with large dilatation. Coupled nonlinear cohesive layer modeling of time-dependent and environmental effects in three-dimensions. Progressive failure modeling of degradation due to moisture diffusion. Progressive failure modeling of degradation due to thermal-oxidation. Appendices.