Progress in Industrial Mathematics at ECMI 2002

2004
ISBN: 978-3-540-40113-1
Verlag: Springer Berlin Heidelberg

Buch, Englisch, Band 5, 409 Seiten, Format (B × H): 160 mm x 241 mm, Gewicht: 811 g

Reihe: Mathematics in Industry

This volume contains the proceedings of the twelfth conference of the Euro­ pean Consortium for Mathematics in Industry. ECMI was founded in 1986 in to foster research and education in Mathematics in Industry in Europe order and these biannual conferences are the show case for ECMI's research. It is a pleasure to see that six of the plenary speakers have submitted papers for this volume. Their contributions illustrate the breadth of applica­ tions and the variety of mathematical and computational techniques that are embraced by ECMI. ECMI is also committed to the education of students and it is encouraging that a number of the papers are given by students. The Wacker Prize, which is offered for a Masters Level thesis on an industrial problem, always attracts excellent entries and this year's winner, Nicole Marheineke, is no exception. This is the first time that an ECMI conference has been held in Eastern Europe and the ECMI Council is very grateful to Professor Andris Buikis and his colleagues in Latvia and Lithuania for the excellent job they have done. Thanks too go to the European Union which supported 30 delegates at this conference via TMR Contract No ERBFMRXCT 97-0117 'Differential Equations in Industry and Commerce'. The final meeting of this network was held during this conference which provided a platform for network members to describe their work to a wider audience.

Zielgruppe

Professional/practitioner

Autoren/Hrsg.

Buikis, Andris

Fitt, Alistair D.

Ciegis, Raimondas

Fachgebiete

• Mathematik | Informatik EDV | Informatik Angewandte Informatik Computeranwendungen in Wissenschaft & Technologie
• Mathematik | Informatik Mathematik Numerik und Wissenschaftliches Rechnen Angewandte Mathematik, Mathematische Modelle
• Technische Wissenschaften Technik Allgemein Computeranwendungen in der Technik
• Technische Wissenschaften Technik Allgemein Mathematik für Ingenieure

Inhaltsverzeichnis

Mathematical Modeling is a Source of Novel Mathematical Problems.- Parameter Identification in Industrial Problems via Iterative Regularization Methods.- Mathematics of Enhanced Oil Recovery.- Business Modelling. Languages and Tools.- Modelling Tumour Growth and Progression.- Interaction of Viscous Mean Flows and Surface Waves at Low Viscosity.- Modified FEM for Fibre-Fluid Interactions.- Numerical Investigation of the Geometrical Factor for Simulating the Drying of Wood.- Phase Plane Analysis of Web Drying.- Parameters Identification for Wood Drying.- Numerical Methods in the Simulation of Vehicle-Guideway Interaction.- Parameter Optimization in Mechanical Multibody Systems and Linearized Runge-Kutta Methods.- Using AD-generated Derivatives in Optimal Control of an Industrial Robot.- Applications to Traffic Breakdown on Highways.- Runge-Kutta-Nyström-Methods with Maximized Stability Domain for Stiff Mechanical Systems.- Free Boundary Problems Describing Two-Dimensional Pulse Recycling and Motion in Semiconductors.- Mobility for Silicon Semiconductor Derived from the Hydrodynamical Model Based on the Maximum Entropy Principle.- Random Domain-Relocation Times in Semiconductor Superlattices: A Stochastic Discrete Drift-Diffusion Approach.- A Priori Estimates for Multiphysics Models in Electric Circuit Design.- Preconditioned Splitting in Dynamic Iteration Schemes for Coupled DAE Systems in RC Network Design.- Augmented Lagrangian Algorithm for Optimizing Analog Circuit Design.- Simulating Multi-tone Free-running Oscillators with Optimal Sweep Following.- Jacobi-Davidson Methods and Preconditioning with Applications in Pole-zero Analysis.- Development and Comparison of Formulas for Scaling ANN Inputs and Outputs in RF-Modeling Applications.- Reduced Order Modelling —Methods and Constraints.- Ghost Field Gauging Used in Electrodynamic Simulation.- Option Pricing Using Stochastic Volatility Models.- Mathematical Model for Gravitational Cascade Separation of Pourable Materials at Identical Stages of a Classifier.- Parallel Iterative Solvers for Sparse Linear Systems in Circuit Simulation.- Conservative Averaging Method for Solutions of Inverse Problems for Heat Equation.- Creation of Temperature Field in a Finite Cylinder by Alternated Electromagnetic Force.- A Finite Element Method for Parabolic Equations.- Reduction of a Mathematical Model for Polymer Crystallization.- Asymptotic and Numerical Aspects of a Nonlinear Singular Integro-Differential Equation for Dryout in a LMFBR Boiler Tube.- Geostatistics: An Overview of Estimation and Simulation Methods for Oil Reservoirs and Basin Modelling.- Global Uncertainty and Sensitivity Analysis and Neighbourhoods.- A Mathematical Model for Tonometry.- Modelling Capillary Pressure in a Streamline Reservoir Simulator Using Operator Splitting.- Electromagnetic Simulations in the Electronics Industry.- Reduction of a Non—Linear Parabolic Initial—Boundary Value Problem to Cauchy Problem for a System of ODEs.- Recent Applications of Multipole Expansions in Computational Electromagnetics.- Examples of Asymptotical Analysis of Hyperbolic Equations.- Monte Carlo Valuation of American Options.- On the Frame — Invariant Description of the Phase Space of the Folgar—Tucker Equation.- Simulating Bass Loudspeakers Requires Nonlinear Acoustics — a Second Order Correction to the Helmholtz Equation.- A Mathematical Model for Hammocking of a Bandage on a Limb.- Probabilistic Analysis of DAX High Frequency Data.- Optimal and Robust Damping Control for Semi-Active Vehicle Suspension.- A Fast FiniteDifference Method for Elliptic PDEs in Domains with Non-Grid Aligned Boundaries with Application to 3D Linear Elasticity.- Analysis of a Model for Twin-Wire Forming.- Coherent Dynamics of Excitable and Coupled ?-Cells.- A Mathematical Model of the Cardiovascular System.- Mathematical Modelling of the Drawing of Spun Capillary Tubes.- Mathematical Modelling of CO-oxidation on Modified Pt-Catalyst.- Mathematical Models for Impinging Jets.- Relations Between the Motion-Responses Caused by Fixed and Moving Loads Acting on Discretely Supported Strings and Beams.