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Shape Optimization And Optimal Design
This volume presents developments and advances in modelling passive and active control systems governed by partial differential equations. It emphasizes shape analysis, optimal shape design, controllability, nonlinear boundary control, and stabilization. The authors include essential data on exact boundary controllability of thermoelastic plates with variable transmission coefficients.
The Roman School
Did the twentieth-century patristic renewal come from nowhere? Was all nineteenth-century theology neo-scholastic? Do theologians’ personal failings invalidate their theologies? These are the questions that guide the contributors to this volume as they reassess the legacy of the so-called Roman School, a nineteenth-century theological network centered in the Jesuit Roman College. Though not entirely uncritical, The Roman College represents a collective effort at sympathetic historical retrieval. It shows how various figures connected to the Roman School—Perrone, Passaglia, Schrader, Franzelin, Newman, Scheeben, and Kleutgen—engaged theologically the problems of their own day and set the stage for later theological renewal.
Mathematics of Wave Phenomena
Wave phenomena are ubiquitous in nature. Their mathematical modeling, simulation and analysis lead to fascinating and challenging problems in both analysis and numerical mathematics. These challenges and their impact on significant applications have inspired major results and methods about wave-type equations in both fields of mathematics. The Conference on Mathematics of Wave Phenomena 2018 held in Karlsruhe, Germany, was devoted to these topics and attracted internationally renowned experts from a broad range of fields. These conference proceedings present new ideas, results, and techniques from this exciting research area.
New Analytic and Geometric Methods in Inverse Problems
In inverse problems, the aim is to obtain, via a mathematical model, information on quantities that are not directly observable but rather depend on other observable quantities. Inverse problems are encountered in such diverse areas of application as medical imaging, remote sensing, material testing, geosciences and financing. It has become evident that new ideas coming from differential geometry and modern analysis are needed to tackle even some of the most classical inverse problems. This book contains a collection of presentations, written by leading specialists, aiming to give the reader up-to-date tools for understanding the current developments in the field.
Inverse Problems for Partial Differential Equations
A comprehensive description of the current theoretical and numerical aspects of inverse problems in partial differential equations. Applications include recovery of inclusions from anomalies of their gravity fields, reconstruction of the interior of the human body from exterior electrical, ultrasonic, and magnetic measurement. By presenting the data in a readable and informative manner, the book introduces both scientific and engineering researchers as well as graduate students to the significant work done in this area in recent years, relating it to broader themes in mathematical analysis.
