Optimal stability estimate of the inverse boundary value problem by partial measurements

Heck, Horst; Wang, Jenn-Nan (2016). Optimal stability estimate of the inverse boundary value problem by partial measurements Rendiconti dell'Istituto di Matematica dell'Università di Trieste, 48, pp. 369-383. Instituto di Matematica dell'Universita di Trieste 10.13137/2464-8728/13164

[img]
Preview
Text
Optimal stability estimate of the inverse boundary value problem by partial measurements.pdf - Published Version
Available under License Creative Commons: Attribution-Noncommercial-No Derivative Works (CC-BY-NC-ND).

Download (306kB) | Preview

This manuscript was originally uploaded to arXiv in 2007 (arXiv:0708.3289v1). In the current version, we expand the Introduction and the list of references which are related to the results of this paper after 2007. In this work we establish log type stability estimates for the inverse potential and conductivity problems with partial Dirichletto-Neumann map, where the Dirichlet data is homogeneous on the inaccessible part. The proof is based on the uniqueness result of the inverse boundary value problem in Isakov’s work [17].

Item Type:

Journal Article (Original Article)

Division/Institute:

School of Engineering and Computer Science > Institute for Human Centered Engineering (HUCE)
School of Engineering and Computer Science
BFH Centres > BFH centre for Health technologies

Name:

Heck, Horst and
Wang, Jenn-Nan

ISSN:

0049-4704

Publisher:

Instituto di Matematica dell'Universita di Trieste

Language:

English

Submitter:

Admin import user

Date Deposited:

18 Feb 2020 11:44

Last Modified:

18 Feb 2020 11:44

Publisher DOI:

10.13137/2464-8728/13164

ARBOR DOI:

10.24451/arbor.6789

URI:

https://arbor.bfh.ch/id/eprint/6789

Actions (login required)

View Item View Item
Provide Feedback