An adjoint problem approach and coarse-fine mesh method for identification of the diffusion coefficient in a linear parabolic equation

By Alemdar Hasanov, P. Duchateau, Burhan Pektaş. 2006

83 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Mathematical Physics, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/231389bbf44237bfae9cd6324dc8478432e4ca20

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Theory and Mathematics

1. Xianzheng Jia
2. Gongsheng Li
3. Dali Zhang
4. Masahiro Yamamoto
5. Oleg Yu. Imanuvilov
6. Gunther Uhlmann
7. Enrique Zuazua
8. Michael V. Klibanov

In Mathematical Physics

1. Xianzheng Jia
2. Gongsheng Li
3. Dali Zhang
4. Masahiro Yamamoto
5. Oleg Yu. Imanuvilov
6. Sylvain Ervedoza
7. Gunther Uhlmann
8. Enrique Zuazua

In Mechanics of Materials

1. Xianzheng Jia
2. Gongsheng Li
3. Dali Zhang
4. Masahiro Yamamoto
5. Bangti Jin

Citations in the corpus

• An inverse time-dependent source problem for a time-fractional diffusion equation (2016, unknown): “The used method is also called the variational adjoint method or the adjoint problem approach [8, 24].”
• Simultaneous inversion for the space-dependent diffusion coefficient and the fractional order in the time-fractional diffusion equation (2013, methodology): “, we consider the classical diffusion equation, the corresponding results for the propositions were obtained, for example, by Hasanov et al [15] and Ou et al [38].”