Inverse and Ill-Posed Problems Series – serie

Numerical Methods for Solving Inverse Problems of Mathematical Physics

Operators and Iterative Processes of Fejér Type

Theory and Applications

Inverse and Ill-posed Problems

Theory and Applications

Iterative Methods for Ill-Posed Problems

An Introduction

Computational Methods for Applied Inverse Problems

Regularization Theory for Ill-posed Problems

Selected Topics

Multidimensional Inverse and Ill-Posed Problems for Differential Equations

Integral Geometry and Inverse Problems for Kinetic Equations

Formulas in Inverse and Ill-Posed Problems

Volterra Equations and Inverse Problems

Elements of the Theory of Inverse Problems

Composite Type Equations and Inverse Problems

Inverse Problems of Electromagnetic Geophysical Fields

Identification Problems of Wave Phenomena

Theory and Numerics

Inverse Problems for Maxwell's Equations

Nonclassical and Inverse Problems for Pseudoparabolic Equations

Inverse Logarithmic Potential Problem

Inverse Problems of Vibrational Spectroscopy

Inverse Problems for Kinetic and Other Evolution Equations

Inverse Problems of Wave Processes

Monte Carlo Method for Solving Inverse Problems of Radiation Transfer

Coefficient Inverse Problems for Parabolic Type Equations and Their Application

Introduction to Identification Problems via Functional Analysis

Computer Modelling in Tomography and Ill-Posed Problems

Dynamical Inverse Problems of Distributed Systems

Ill-Posed Internal Boundary Value Problems for the Biharmonic Equation

Uniqueness Questions in Reconstruction of Multidimensional Objects from Tomography-Type Projection Data

Uniqueness Problems for Degenerating Equations and Nonclassical Problems

Ill-Posed and Non-Classical Problems of Mathematical Physics and Analysis

Proceedings of the International Conference, Samarkand, Uzbekistan