On the scientific work of Victor Isakov
Krupchyk, K., Salo, M., Uhlmann, G., & Wang, J.-N. (2022). On the scientific work of Victor Isakov. Inverse Problems and Imaging, 16(6), 1429-1445. https://doi.org/10.3934/ipi.2022058
Published in
Inverse Problems and ImagingDate
2022Discipline
Inversio-ongelmien huippuyksikköMatematiikkaCentre of Excellence in Inverse ProblemsMathematicsCopyright
© 2022 American Institute of Mathematical Sciences (AIMS)
Publisher
American Institute of Mathematical Sciences (AIMS)ISSN Search the Publication Forum
1930-8337Keywords
Publication in research information system
https://converis.jyu.fi/converis/portal/detail/Publication/159518322
Metadata
Show full item recordCollections
License
Related items
Showing items with similar title or keywords.
-
Inverse problems for elliptic equations with fractional power type nonlinearities
Liimatainen, Tony; Lin, Yi-Hsuan; Salo, Mikko; Tyni, Teemu (Elsevier, 2022)We study inverse problems for semilinear elliptic equations with fractional power type nonlinearities. Our arguments are based on the higher order linearization method, which helps us to solve inverse problems for certain ... -
Increasing stability in the linearized inverse Schrödinger potential problem with power type nonlinearities
Lu, Shuai; Salo, Mikko; Xu, Boxi (IOP Publishing, 2022)We consider increasing stability in the inverse Schrödinger potential problem with power type nonlinearities at a large wavenumber. Two linearization approaches, with respect to small boundary data and small potential ... -
On some partial data Calderón type problems with mixed boundary conditions
Covi, Giovanni; Rüland, Angkana (Elsevier, 2021)In this article we consider the simultaneous recovery of bulk and boundary potentials in (degenerate) elliptic equations modelling (degenerate) conducting media with inaccessible boundaries. This connects local and nonlocal ... -
Partial data inverse problems and simultaneous recovery of boundary and coefficients for semilinear elliptic equations
Lassas, Matti; Liimatainen, Tony; Lin, Yi-Hsuan; Salo, Mikko (European Mathematical Society Publishing House, 2021)We study various partial data inverse boundary value problems for the semilinear elliptic equation Δu + a(x, u) = 0 in a domain in Rn by using the higher order linearization technique introduced by Lassas– Liimatainen–Lin–Salo ... -
Inverse problems for elliptic equations with power type nonlinearities
Lassas, Matti; Liimatainen, Tony; Lin, Yi-Hsuan; Salo, Mikko (Elsevier, 2021)We introduce a method for solving Calderón type inverse problems for semilinear equations with power type nonlinearities. The method is based on higher order linearizations, and it allows one to solve inverse problems for ...