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Advances in Mathematical Modeling and Experimental Methods for Materials and Structures

eBook - The Jacob Aboudi Volume, Solid Mechanics and Its Applications

Erschienen am 18.12.2009, Auflage: 1/2009
111,95 €
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Bibliografische Daten
ISBN/EAN: 9789048134670
Sprache: Englisch
Umfang: 312 S., 11.35 MB
E-Book
Format: PDF
DRM: Digitales Wasserzeichen

Beschreibung

This volume is dedicated to Jacob Aboudi, a ?ne scientist who has made seminal c- tributions in applied mechanics. The papers presented here re?ect the appreciation of many of Jacobs colleagues. A publication list f- lowing this introduction provides an indi- tion of his distinguished academic career, c- rently in its ?fth decade, and the breadth of hisknowledge. His papersconsistentlydem- strate originality, innovation and diligence. This list uncovers the methodical work of a dedicated researcher whose achievements established him as a leading authority in the area of mathematical modeling of the beh- ior of heterogeneous materials, the area which became known as homogenization theory. Starting in 1981, Jacob established a micromechanical model known as the Method of Cells (MOC) which evolved into the Generalized Method of Cells (GMC) that predicts the macroscopic response of composite materials as a function of the pr- erties, volume fractions, shapes, and constitutive behavior of its constituents. The versatility of the model has been demonstrated to effectively incorporate various types of constituent material behavior (i. e. , both coupled and uncoupled mecha- cal, thermal, electrical and magnetic effects). As a result of its potential in providing an ef?cient tool for the emerging ?eld of multiscale analysis, the method gained increasing attention and became a subject for further research.

Inhalt

Table of Contents --- Aboudi Volume: Foreword, List of Publications by Jacob Aboudi; 1 Aboudis Micromechanics Theories Applied to Multiscale Analysis of Composites, by Bednarcyk B.A. and Arnold S.M.; 2 The Effect of Inclusions on Phase Transformations in Dynamically Driven Plates, by Clements B.E., Addessio F.L. and Plohr J.N. ; 3 Fitting an Anisotropic Yield Surface Using the Generalized Method of Cells, by Acton K. and Graham-Brady L.; 4 A Multiscale Progressive Damage and Failure Modeling Approach for Laminated Fiber Reinforced Composites, by Pineda E.J., Waas A.M., Bednarcyk B.A., Craig S.C. and Yarrington P.W.; 5 A Comparison of Micromechanical Models for the Homogenization of Microheterogeneous Elastic Composites, by Matzenmiller A. and Kurnatowski B.; 6 A Multi-Scale Formulation for Smart Composites with Field Coupling Effects, by Muliana A.; 7 Computational Homogenization of Polymeric Nanofiber Scaffolds and Biological Cells, by Reddy J.N., Unnikrishnan V.U., and Unnikrishnan G.U.; 8 A Computational Multiscale Investigation of Failure in Viscoelastic Solids, by Soares R.F. and Allen D.H. ; 9 Variational Asymptotic Method for Unit Cell Homogenization, by Yu W. and Tang T.; 10 A Computational Framework for Multiscale Analysis of Laminated Composite Plates, by Mourad H.M., Williams T.O. and Addessio F.L; 11 In Situ Characterization and Modeling of Strains near Embedded Electronic Components during Processing and Break-in for Multifunctional Polymer Structures, by Gershon A.L., Gyger L.S. Jr., Bruck H.A., Gupta S.K.; 12 Multiscale Hybrid Nano/Microcomposites - Processing, Characterization and Analysis, by Daniel I.M. and Cho J-M.; 13 Experimental Yield Surface Determination for Metal Matrix Composites, by Lissenden C.J.; 14 Compressive Response of Dentin Micro-Pillars, by Ziskind D., Fleischer S., Zhang K., Cohen S.R and Wagner H.D.; 15 Diffusion Linked Solidification Model of Axisymmetric Growth of Gold Nanorods, by Ray T.R., Murphy C.J. and Baxter S.C.;16 Probabilistic Strength of Carbon Nanotube Yarns, by Beyerlein I.J., Porwal P.K., Zhu Y.T., Xu X.F. and Phoenix S.L.; 17 Flaw Identification in Structures via Computationally-Assisted NDT , by Rabinovich D., Givoli D. and Vigdergauz S.; 18 Some Analytic Solutions for Plane Strain Deformations of Compressible Isotropic Nonlinearly Elastic Materials, by Horgan C.O. and Murphy J.G.; 19 An Equation both More Consistent and Simpler than the Bresse-Timoshenko Equation, by Elishakoff I.; 20 A Robust and Consistent First-Order Zigzag Theory for Multilayered Beams, by Di Sciuva M., Gherlone, M. and Tessler A.; 21 Anisotropic Elastic Beams with Axially Distributed Loads, by Rand O. and Rovenski V.; 22 Consistent Loading in Structural Reduction Procedure for Thin Plate Models, by Harari I., Sokolov I. and Krylov S.; 23 Modelling Generalized Plane Problems with Cylindrical Anisotropy, by Hersh C.L. and Herakovich C.T.

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