Iutam Symposium on Progress in the Theory and Numerics of Configurational Mechanics: Proceedings of the Iutam Symposium Held in Erlangen, Germany, Oct » książka
Table of Contents --- Aboudi Volume: Foreword, List of Publications by Jacob Aboudi; 1 Aboudi’s 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.
Configurational mechanics has attracted much attention from various research fields over the recent years/decades and has developed into a versatile tool that can be applied to a variety of problems.
Since Eshelby's seminal works a general notion of configurational mechanics has evolved and has successfully been applied to many problems involving various types of defects in continuous media. The most prominent application is the use of configurational forces in fracture mechanics.
However, as configurational mechanics is related to arbitrary material inhomogeneities it has also very successfully been applied to many materials science and engineering problems such as phase transitions and inelastic deformations.
Also, the modeling of materials with micro-structure evolution is an important field, in which configurational mechanics can provide a better understanding of processes going on within the material. Besides these mechanical, physical, and chemical applications, ideas from configurational mechanics are now increasingly applied within computational mechanics.
In this regard, in particular the combination of configurational mechanics and the finite element method has a notable impact on computational mechanics.
New methods based on configurational mechanics are developing in computational fracture mechanics, structural optimization and adaptivity. These methods include, for example, r- and h-adaptive methods for mesh optimization and refinement.
The IUTAM Symposium on "Progress in the Theory and Numerics of Configurational Mechanics" that took place at the University of Erlangen/Nuremberg, Germany, from October 20th to 24th, 2008, shed light on the most recent state of affairs in configurational mechanics. This proceedings volume brings together a number of peer reviewed papers that were presented at the symposium.