A General Deep Learning Method for Computing Molecular Parameters of a Viscoelastic Constitutive Model by Solving an Inverse Problem. [PDF]
Polymers (Basel), 2023 Ye M, Fan YQ, Yuan XF.
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Bayesian imaging inverse problem with scattering transform
Astronomy & AstrophysicsBayesian imaging inverse problems in astrophysics and cosmology remain challenging, particularly in low-data regimes, due to complex forward operators and the frequent lack of well-motivated priors for non-Gaussian signals.
Pierre Sébastien +4 more
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Programmable Density of Laser Additive Manufactured Parts by Considering an Inverse Problem. [PDF]
Materials (Basel), 2022 Altmann ML +4 more
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Implicit Solutions of the Electrical Impedance Tomography Inverse Problem in the Continuous Domain with Deep Neural Networks. [PDF]
Entropy (Basel), 2023 Strauss T, Khan T.
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Do CNNs Solve the CT Inverse Problem? [PDF]
IEEE Trans Biomed Eng, 2021 Sidky EY, Lorente I, Brankov JG, Pan X.
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Source inverse problem for fractional kinetic equation
Математичні СтудіїWe study the Cauchy problem for fractional kinetic equation in spaces with values in the entire scale of spaces of Bessel potentials, prove its unique, classical in time, solvability, obtaining an analogue of the maximum regularity of the solution ...
P. I. Boyko, H. P. Lopushanska
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Effect of Segmentation Uncertainty on the ECGI Inverse Problem Solution and Source Localization. [PDF]
Comput Cardiol (2010), 2022 Gassa N +10 more
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Inverse Problem Algorithm-Based Time-Resolved Imaging of Head and Neck Computed Tomography Angiography Contrast Kinetics with Clinical Testification. [PDF]
Diagnostics (Basel), 2023 Lin CS +6 more
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Generalized Solution of Inverse Problem for Ising Connection Matrix on d-Dimensional Hypercubic Lattice. [PDF]
Entropy (Basel), 2022 Kryzhanovsky B, Litinskii L.
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Russian Journal of Mathematical PhysicsConsider two inverse problems for Sturm-Liouville problems on the unit interval. It means that there are two corresponding mappings $F, f$ from a Hilbert space of potentials $H$ into their spectral data. They are called isomorphic if $F$ is a composition of $f$ and some isomorphism $U$ of $H$ onto itself.
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