A Mathematical Aspect of Inverse Problems for Non-Stationary Maxwell's Equations

Masahiro Yamamoto

doi:10.1177/138354169700800106

March 1, 1997International Journal of Applied Electromagnetics and Mechanics

A Mathematical Aspect of Inverse Problems for Non-Stationary Maxwell's Equations

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Key Points

Uniqueness and stability of solutions for inverse problems are established, showing specific conditions for non-stationary Maxwell's equations.
Significant findings include three distinct types of inverse problems: state estimation, antenna determination, and parameter identification.
The analysis uses results from inverse problems to provide insights on the electromagnetic parameters involved in Maxwell's equations.
The work emphasizes the need for rigorous approaches to ensure reliability and robustness in solving these mathematical challenges.

Abstract

For non-stationary Maxwell's equations, we survey results concerning the uniqueness and the stability in three types of inverse problems: (i) state estimation, (ii) determination of antennas and (iii) determination of electromagnetic parameters.

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Masahiro Yamamoto (1997) studied this question.

synapsesocial.com/papers/68c1e30854b1d3bfb6100b54 https://doi.org/10.1177/138354169700800106

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A Mathematical Aspect of Inverse Problems for Non-Stationary Maxwell's Equations

Key Points

Abstract

Discussion

Cite This Study

A Mathematical Aspect of Inverse Problems for Non-Stationary Maxwell's Equations

Key Points

Abstract

Discussion

Cite This Study

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