IABEM Symposium on Boundary Integral Methods for Nonlinear Problems: Proceedings of the IABEM Symposium Held in Pontignano, Italy, May 28-June 3
By: Luigi Morino (editor), Wolfgang L. Wendland (editor)Hardback
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The symposium was organized with the intention of creating an opportunity for mathematicians and engineers working on nonlinear problems to communicate with each other and exchange experiences in the use of boundary integral methods. The spirit of the symposium is clearly reflected in the papers collected in the volume. Some mathematical issues of boundary integral methods for the solution of nonlinear problems are examined in depth. In addition, several applications to fluid and solid mechanics and heat transfer problems are presented. The reader is given a wide overview of the broad class of applications where boundary integral methods represent a very appealing tool for the analysis of nonlinear problems.
On the Removal of the Trailing Edge Singularity in 3D Flows; P. Bassannini, et al. Modelling of Discontinua with the Boundary Element Method; G. Beer. Boundary Element Transient Analysis of Inelastic Plate Structures; D.E. Beskos. Coupled Conductive Convective and Radiative Heat Transfer; R.A. Bialecki. Singular Integral Equations and Differential Forms; A. Cialdea. A Variable Stiffness Plasticity Boundary Element Formulation for Nonlinear Orthotropic Fracture Mechanics; S. Corradi, et al. Solvability of a System of Integral Equations for Clamped Plates; M. Costabel, M. Dauge. A Boundary Integral Formulation of Contact Problems with Friction; C. Eck, W.L. Wendland. A Micromechanical Study of Grain Boundary Sliding by Boundary Elements; P.A. Fotiu, et al. Fast Solvers for Nonlinear FEM-BEM Equations; S.A. Funken, E.P. Stephan. Nonlinear Boundary Integral Equations of Contact Mechanics and Some of Their Engineering Applications; B.A. Galanov. On the Coupling of Mixed Finite Element and Boundary Integral Methods for a Nonlinear Elasticity Problem; G.N. Gatica, W.L. Wendland. Viscoelastic Solids Treated by Hybrid Boundary Element Method; L. Gaul, C. Fiedler. Sensitivity of Approximate BEM Solutions; M. Guiggiani. Dynamic Contact of Elastic Bodies with Equality and Inequality BEM; D. Haubrok, et al. A Boundary Element Formulation for the Time-Integration of Nonlinear Dynamic Systems; H.J. Holl, H. Irschik. Krylov Subspace and Domain Decomposition Methods in 2D Viscous Flow by Boundary-Domain Integral Method; M. Hribersek, L. Skerget. Nonlinear Problems via Boundary Element Methods; G.C. Hsiao. Exact Boundary Control of a Vibrating Plate by BEM; S. Kobayashi, et al. Parallel Algorithms for Coupled BEM-FEM with Elastoplastic Deformations in the FE-Domain; M. Kreienmeyer, E. Stein. Integral Equation Methods in Inverse Obstacle Scattering; R. Kress. A Total-Lagrangian FBEM-Approach for Hyper-Elasticity and Plasticity at Finite Strains; G. Kuhn. Boundary Integral Equations on a Contour with Peaks (Closing Lecture); V.G. Maz'ya. Boundary Element Collocation Methods with Reduced Inter-Element Smoothness; W. McLean, S. Prossdorf. A Velocity Decomposition for Viscous Flows: Lighthill Equivalent-Source Method Revisited; L. Morino, et al. Boundary Integral Simulation of Nonlinear Oscillations of Gas Bubbles; A. Nadim. An Internal Variable Approach Applied to Boundary Element Nonlinear Structural Analysis; A. Nappi. Symmetric BEM Formulations for Elastic-Damage Material Models; C. Ploizzotto. Solid-Liquid Phase Change in Porous Media: Solution by Boundary Integral Method; B. Sarler. On the Boundedness of Singular Operators in the Sobolev Space; T. Shaposhnikova. Integral Equation Methods for Viscous Flow Free-Boundary Problems: An Overview with Applications; H.A. Stone, M. Manga. Incremental Approach to the Finite Deflection Problem of Thin Elastic Plates Via Boundary-Domain Element Method; M. Tanaka, et al. Boundary Element Approach to Nonlinear Problems in Continuum Mechanics; N. Tosaka. Boundary Element Method for Elastoplastic Analysis of Bimaterial, Including Interface Crack; Z. Yao, M. Zhang. 10 Years of Investigations in Nonlinear Waves; P.J. Zandbergen.
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