About the Book
TheinternationalconferencesonIntegralMethodsinScienceandEngineering (IMSE) are biennial opportunities for academics and other researchers whose work makes essential use of analytic or numerical integration methods to discuss their latest results and exchange views on the development of novel techniques of this type. The ?rst two conferences in the series, IMSE1985 and IMSE1990, were hosted by the University of Texas–Arlington. At the latter, the IMSE c- sortium was created and charged with organizing these conferences under the guidance of an International Steering Committee. Subsequently, IMSE1993 took place at Tohoku University, Sendai, Japan, IMSE1996 at the University of Oulu, Finland, IMSE1998 at Michigan Technological University, Houghton, MI, USA, IMSE2000 in Ban?, AB, Canada, IMSE2002 at the University of ´ Saint-Etienne, France, IMSE2004 at the University of Central Florida, - lando, FL, USA, and IMSE2006 at Niagara Falls, ON, Canada. The IMSE conferences are now recognized as an important forum where scientists and engineers working with integral methods express their views about, and int- act to extend the practical applicability of, a very elegant and powerful class of mathematical procedures. A distinguishing characteristic of all the IMSE meetings is their general atmosphere—a blend of utmost professionalism and a strong collegial-social component. IMSE2008, organized at the University of Cantabria, Spain, and attended by delegates from 27 countries on 5 continents, maintained this t- dition, marking another unquali?ed success in the history of the IMSE c- sortium.
Table of Contents:
Error Bounds for Galerkin Approximations of Weakly Singular Integral Operators.- Construction of Solutions of the Hamburger#x2013;L#x00F6;wner Mixed Interpolation Problem for Nevanlinna Class Functions.- A Three-Dimensional Eutrophication Model: Analysis and Control.- An Analytical Solution for the Transient Two-Dimensional Advection#x2013;Diffusion Equation with Non-Fickian Closure in Cartesian Geometry by the Generalized Integral Transform Technique.- A Numerical Solution of the Dispersion Equation of Guided Wave Propagation in -Layered Media.- Discretization of Coefficient Control Problems with a Nonlinear Cost in the Gradient.- Optimal Control and Vanishing Viscosity for the Burgers Equation.- A High-Order Finite Volume Method for Nonconservative Problems and Its Application to Model Submarine Avalanches.- Convolution Quadrature Galerkin Method for the Exterior Neumann Problem of the Wave Equation.- Solution Estimates in Classical Bending of Plates.- Modified Newton#x2019;s Methods for Systems of Nonlinear Equations.- Classification of Some Penalty Methods.- A Closed-Form Formulation for Pollutant Dispersion in the Atmosphere.- High-Order Methods for Weakly Singular Volterra Integro-Differential Equations.- Numerical Solution of a Class of Integral Equations Arising in a Biological Laboratory Procedure.- A Mixed Two-Grid Method Applied to a Fredholm Equation of the Second Kind.- Homogenized Models of Radiation Transfer in Multiphase Media.- A Porous Finite Element Model of the Motion of the Spinal Cord.- Boundary Hybrid Galerkin Method for Elliptic and Wave Propagation Problems in #x211D; over Planar Structures.- Boundary Integral Solution of the Time-Fractional Diffusion Equation.- Boundary Element Collocation Method for Time-Fractional Diffusion Equations.-Wavelet-Based H#x00F6;lder Regularity Analysis in Condition Monitoring.- Integral Equation Technique for Finding the Current Distribution of Strip Antennas in a Gyrotropic Medium.- A Two-Grid Method for a Second Kind Integral Equation with Green#x2019;s Kernel.- A Brief Overview of Plate Finite Element Methods.- Influence of a Weak Aerodynamics/Structure Interaction on the Aerodynamical Global Optimization of Shape.- Multiscale Investigation of Solutions of the Wave Equation.- The Laplace Transform Method for the Albedo Boundary Conditions in Neutron Diffusion Eigenvalue Problems.- Solution of the Fokker#x2013;Planck Pencil Beam Equation for Electrons by the Laplace Transform Technique.- Nonlinear Functional Parabolic Equations.- Grid Computing for Multi-Spectral Tomographic Reconstruction of Chlorophyll Concentration in Ocean Water.- Long-Time Solution of the Wave Equation Using Nonlinear Dissipative Structures.- High-Performance Computing for Spectral Approximations.- An Analytical Solution for the General Perturbed Diffusion Equation by an Integral Transform Technique.
Review :
"The present booka ]focuses on the solution of mathematical models from various physical domains, using integral methods in conjunction with approximation schemes. Actually, its aim is to showa ]research work in which integration, in one form or another, is the main investigative tool. A lot of problems are solved in areas such as solid mechanics, fluid dynamics, thermoelasticity, plates and shells, liquid crystals, diffusion and diffraction theory, Hamiltonian systems, resonance, nonlinear waves, plasma, flight dynamics and structural networks.a ] Generally, this book provides new results in the study of various physical and mechanical models and offers illustrations of efficient methods with numerical results and analytical methods. It can be useful to researchers and practitioners in applied mathematics, mechanical engineering and theoretical physicists, interested in current research in ordinary and partial differential equations, integral equations and numerical analysis."
a "Memoriile Sectiilor Stiintifice
"The present book?focuses on the solution of mathematical models from various physical domains, using integral methods in conjunction with approximation schemes. Actually, its aim is to show?research work in which integration, in one form or another, is the main investigative tool. A lot of problems are solved in areas such as solid mechanics, fluid dynamics, thermoelasticity, plates and shells, liquid crystals, diffusion and diffraction theory, Hamiltonian systems, resonance, nonlinear waves, plasma, flight dynamics and structural networks.? Generally, this book provides new results in the study of various physical and mechanical models and offers illustrations of efficient methods with numerical results and analytical methods. It can be useful to researchers and practitioners in applied mathematics, mechanical engineering and theoretical physicists, interested in current research in ordinary and partial differential equations, integral equations and numerical analysis."
?Memoriile Sectiilor Stiintifice
"The present book???focuses on the solution of mathematical models from various physical domains, using integral methods in conjunction with approximation schemes. Actually, its aim is to show???research work in which integration, in one form or another, is the main investigative tool.
A lot of problems are solved in areas such as solid mechanics, fluid dynamics, thermoelasticity, plates and shells, liquid crystals, diffusion and diffraction theory, Hamiltonian systems, resonance, nonlinear waves, plasma, flight dynamics and structural networks.??? Generally, this book provides new results in the study of various physical and mechanical models and offers illustrations of efficient methods with numerical results and analytical methods. It can be useful to researchers and practitioners in applied mathematics, mechanical engineering and theoretical physicists, interested in current research in ordinary and partial differential equations, integral equations and numerical analysis."
???Memoriile Sectiilor Stiintifice
