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tommheik/README.md

Moro / Hello 👋

Summary

  • Tommi Heikkilä, Project Researcher (postdoc) in the LUT University, School of Engineering Sciences (Finland)
  • Working on: applied math, inverse problems, sparse, nonlinear and/or dynamic tomography, wavelets and shearlets
  • ORCID: 0000-0001-5505-8136
  • LUT University Research portal

Software 📋

Open data 📂

Research 📜

  1. T.A. Bubba, T.H, D. Labate & L. Ratti,
    Regularization with optimal space-time priors (2025).
    SIAM Journal on Imaging Sciences, 18(3), 1563-1600. DOI:10.1137/24M1661923 | arXiv:2405.06337 | pdf/ePrint

  2. T.H,
    MultiResolution Low-Rank Regularization of Dynamic Imaging Problems (2025).
    Scale Space and Variational Methods in Computer Vision. SSVM 2025.
    Lecture Notes in Computer Science, vol 15667. Springer. DOI:10.1007/978-3-031-92366-1_6 | arXiv:2502.20977

  3. J-B. Fest, T.H, I. Loris, S. Martin, L. Ratti, S: Rebegoldi & G. Sarnighausen,
    On a fixed point continuation method for a convex optimization problem (2022).
    Advanced Techniques in Optimization for Machine learning and Imaging (ATOMI), Springer INdAM Series, vol 61, p. 15-30. DOI:10.1007/978-981-97-6769-4_1 | arXiv:2212.12256

  4. T.H,
    STEMPO - dynamic X-ray omography phantom (2022).
    Advanced Techniques in Optimization for Machine learning and Imaging (ATOMI), Springer INdAM Series, vol 61, p. 1-14. DOI:10.1007/978-981-97-6769-4_1 | arXiv:2209.12471

  5. T.A. Bubba, G. Easley, T.H, D. Labate & J.P. Rodriguez Ayllon,
    Efficient representation of spatio-temporal data using cylindrical shearlets (2023).
    Journal of Computational and Applied Mathematics 429, 115206. DOI:10.1016/j.cam.2023.115206

  6. T.A. Bubba, T.H & S. Siltanen,
    4D dual-tree complex wavelets for time-dependent data (2021).
    21st International Conference on Computational Science and Its Applications (ICCSA), IEEE, p. 146-156. DOI:10.1109/ICCSA54496.2021.00029

  7. T.A. Bubba, T.H, H. Help, S. Huotari, Y. Salmon & S. Siltanen,
    Sparse dynamic tomography: Shearlet-based approach for iodine perfusion in plant stems (2020).
    Inverse Problems 36, 094002. DOI:10.1088/1361-6420/ab9c15

Other 🐮


Last edited: July 13, 2025

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