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1
Introduction
2
Caldern problem
3
Main objective
4
Nonuniqueness
5
Literature
6
Stability
7
Uniqueness
8
Real Analysis
9
Approach
10
Born approximation
11
Direct problem
12
Differential operators
13
Computing
14
Formula
15
Factorization
16
Local uniqueness
17
Q and B approximation
18
Continuous mapping
19
Spectral theory
20
Finite order
21
Rangecharacterization
Description:
Explore the Calderón problem and its factorization through the Born approximation in this 58-minute lecture by F. Macià from UPM. Delve into analytic techniques in dynamics and geometry, covering topics such as nonuniqueness, stability, and uniqueness in real analysis. Examine the direct problem, differential operators, and computational aspects. Investigate the factorization process, local uniqueness, and the Q and B approximation. Study continuous mapping, spectral theory, and finite order range characterization. Gain insights into this complex mathematical topic through a comprehensive exploration of its various aspects and applications.

Factorization of the Calderón Problem Through the Born Approximation

NCCR SwissMAP
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