Centre of Excellence in Inverse Problems Research
Main funder
Funder's project number: 284715 HY
Funds granted by main funder (€)
- 334 388,75
Funding program
Project timetable
Project start date: 01/01/2015
Project end date: 31/12/2017
Summary
Inverse problems constitute an interdisciplinary field of science, concentrating on the mathematical theory and practical interpretation of indirect measurements. Applications are found in virtually every research field involving scientific, medical, or engineering data and mathematical modelling. By using the methods of inverse problems it is possible to bring advances in modern mathematics to a vast number of applied areas.
The current Finnish Centre of Excellence (CoE) in Inverse Problems Research is the world's leading unit in the theory, implementation, and application of inversion methods. Examples of problems in the research plan include Electrical Impedance Tomography in medical and industrial imaging, multimodal imaging of asteroids, new-generation radar algorithms, biomass and CO2 footprint estimation, practical invisibility procedures, and probabilistic models in brain imaging.
The current Finnish Centre of Excellence (CoE) in Inverse Problems Research is the world's leading unit in the theory, implementation, and application of inversion methods. Examples of problems in the research plan include Electrical Impedance Tomography in medical and industrial imaging, multimodal imaging of asteroids, new-generation radar algorithms, biomass and CO2 footprint estimation, practical invisibility procedures, and probabilistic models in brain imaging.
Principal Investigator
Primary responsible unit
Fields of science
Keywords (YSO)
Related publications and other outputs
- An inverse problem for a semi-linear wave equation : A numerical study (2024) Lassas, Matti; et al.; A1; OA
- An inverse problem for the minimal surface equation (2023) Nurminen, Janne; A1; OA
- Determining an unbounded potential for an elliptic equation with a power type nonlinearity (2023) Nurminen, Janne; A1; OA
- Inverse problems for semilinear elliptic PDE with measurements at a single point (2023) Salo, Mikko; et al.; A1; OA
- On mixed and transverse ray transforms on orientable surfaces (2023) Ilmavirta, Joonas; et al.; A1; OA
- Stable reconstruction of simple Riemannian manifolds from unknown interior sources (2023) de Hoop, Maarten V.; et al.; A1; OA
- The Geodesic Ray Transform on Spherically Symmetric Reversible Finsler Manifolds (2023) Ilmavirta, Joonas; et al.; A1; OA
- The linearized Calderón problem for polyharmonic operators (2023) Sahoo, Suman Kumar; et al.; A1; OA
- Fixed angle inverse scattering in the presence of a Riemannian metric (2022) Ma, Shiqi; et al.; A1; OA
- Increasing stability in the linearized inverse Schrödinger potential problem with power type nonlinearities (2022) Lu, Shuai; et al.; A1; OA