Inverse Problems and Related Topics  book cover
1st Edition

Inverse Problems and Related Topics

ISBN 9781584881919
Published February 28, 2000 by Chapman and Hall/CRC
248 Pages

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Book Description

Inverse problems arise in many disciplines and hold great importance to practical applications. However, sound new methods are needed to solve these problems. Over the past few years, Japanese and Korean mathematicians have obtained a number of very interesting and unique results in inverse problems.

Inverse Problems and Related Topics compiles papers authored by some of the top researchers in Korea and Japan. It presents a number of original and useful results and offers a unique opportunity to explore the current trends of research in inverse problems in these countries. Highlighting the existence and active work of several Japanese and Korean groups, it also serves as a guide to those seeking future scientific exchange with researchers in these countries.

Table of Contents

A Finite Difference Model for Calderón's Boundary Inverse Problem
Inverse Problems for Equations with Memory
Parameter Estimation of Elastic Media
The Probe Method and its Applications
Recent Progress in the Inverse Conductivity Problem with Single Measurement
A Moment Method on Inverse Problems for the Heat Equation
Some Remarks on Free Boundaries of Recirculation Euler Flows with Constant Vorticity
Algorithms for the Identification of Spatially Varying/Invariant Stiffness and Dampings in Flexible Beams
Numerical Solutions of the Cauchy Problem in Potential and Elastostatics
Inverse Source Problems in the Helmholtz Equations
A Numerical Method for a Magnetostatic Inverse Problem using the Edge Element. Exact Controllability Method and Multidimensional Linear Inverse Problems
Impedance Computed Tomo-Electrocardiography
An Inverse Problem for Free Channel Scattering
Surface Impedance Tensor and Boundary Value Problem
Aysmptotics for the Spectral and Weyl Functions of the Operator-Value Sturm-Liouville Problem
Exact Controllability Method and Multidimensional Linear Inverse Problems

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Gen Nakamura Common Chairs, Gunma University. Saburou Saitoh Department of Mathematics, Faculty of Engineering, Gunma University, Kiryu 376-8515, Japan. Jin Keun Seo Department of Mathematics, Yonsei University, Seoul 120-749, Korea. Masahiro Yamamoto Department of Mathematical Sciences, University of Tokyo, 3-8-1 Komaba Meguro 153 Tokyo Japan.


"The aim of this book is to fill the gap between high-school mathematics and mathematics taught at university…the reader is shown what it means to prove something rigourously…This book is easy to read for anyone with a high-school mathematics background."
- European Mathematical Society Newsletter