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Kamran Sadiq
Observed name:
Sadiq, Kamran
Institution:
Johann Radon Institute for Computational and Applied Mathematics
Observed institutions:
University of Central Florida,
University of Vienna,
Austrian Academy of Sciences,
Johann Radon Institute for Computational and Applied Mathematics
ORCID:
0000-0002-2197-2875
Observed ORCID:
0000-0002-2197-2875
OpenAlex ID:
A5017338132
Works
30
Awards
1
On the range of the attenuated Radon transform in strictly convex sets
2014
·
Kamran Sadiq
, Alexandru Tamasan
·
Transactions of the American Mathematical Society
·
24
PDF
On the X-ray transform of planar symmetric 2-tensors
2016
·
Kamran Sadiq
, Otmar Scherzer
, et al.
·
Journal of Mathematical Analysis and Applications
·
23
On the Range Characterization of the Two-Dimensional Attenuated Doppler Transform
2015
·
Kamran Sadiq
, Alexandru Tamasan
·
SIAM Journal on Mathematical Analysis
·
23
PDF
A Fourier approach to the inverse source problem in an absorbing and anisotropic scattering medium
2019
·
Hiroshi Fujiwara
, Kamran Sadiq
, et al.
·
Inverse Problems
·
18
PDF
Inversion of the attenuated momenta ray transform of planar symmetric tensors
2024
·
Hiroshi Fujiwara
, David Omogbhe
, et al.
·
Inverse Problems
·
10
PDF
Numerical Reconstruction of Radiative Sources in an Absorbing and Nondiffusing Scattering Medium in Two Dimensions
2020
·
Hiroshi Fujiwara
, Kamran Sadiq
, et al.
·
SIAM Journal on Imaging Sciences
·
9
PDF
On the range of the $ X $ -ray transform of symmetric tensors compactly supported in the plane
2022
·
Kamran Sadiq
, Alexandru Tamasan
·
Inverse Problems and Imaging
·
8
A source reconstruction method in two dimensional radiative transport using boundary data measured on an arc
2021
·
Hiroshi Fujiwara
, Kamran Sadiq
, et al.
·
Inverse Problems
·
7
PDF
Partial inversion of the 2D attenuated $ X $-ray transform with data on an arc
2021
·
Hiroshi Fujiwara
, Kamran Sadiq
, et al.
·
Inverse Problems and Imaging
·
7
PDF
On theX-ray transform of planar symmetric tensors
2023
·
David Omogbhe
, Kamran Sadiq
·
Journal of Inverse and Ill-Posed Problems
·
6
PDF
On a quantitative partial imaging problem in vector tomography
2025
·
Hiroshi Fujiwara
, Kamran Sadiq
, et al.
·
Inverse Problems
·
5
PDF
On the range of the planar $X$-ray transform on the Fourier lattice of the torus
2022
·
Sadiq, Kamran
, Tamasan, Alexandru
·
arXiv (Cornell University)
·
4
PDF
Quantitative photoacoustic imaging in the acoustic regime using SPIM
2018
·
Alexander Beigl
, Peter Elbau
, et al.
·
Inverse Problems
·
4
PDF
An inverse source problem for linearly anisotropic radiative sources in absorbing and scattering medium
2023
·
David Omogbhe
, Kamran Sadiq
·
Applicable Analysis
·
3
Range characterization of the x-ray transform of symmetric complex valued tensor fields
2026
·
Kamran Sadiq
·
Inverse Problems
·
2
Computational inverse scattering with internal sources: A reproducing kernel Hilbert space approach
2024
·
Yakun Dong
, Kamran Sadiq
, et al.
·
Physical review. E
·
2
PDF
Numerical Reconstruction of Radiative Sources from Partial Boundary Measurements
2023
·
Hiroshi Fujiwara
, Kamran Sadiq
, et al.
·
SIAM Journal on Imaging Sciences
·
2
PDF
Range characterization of the attenuated x-ray transform of symmetric complex valued tensor fields
2026
·
Kamran Sadiq
·
Inverse Problems
·
1
PDF
On the Cauchy problems for the Poisson equations with operator coefficients
2026
·
Kamran Sadiq
·
Journal of Inverse and Ill-Posed Problems
·
1
On the Reconstruction of Planar Vector Fields From Its Longitudinal and Transverse Ray Transform
2026
·
Kamran Sadiq
·
Mathematical Methods in the Applied Sciences
PDF
Inversion of the Momenta Doppler Transform in two dimensions
2023
·
Fujiwara, Hiroshi
, Omogbhe, David
, et al.
·
arXiv (Cornell University)
PDF
The Algebraic Range of the Planar X-Ray Transform of Symmetric Tensors and Applications to Noise Reduction
2023
·
Hiroshi Fujiwara
, Kamran Sadiq
, et al.
·
Mathematics for industry
ON A LOCAL INVERSION OF THE $X$-RAY TRANSFORM FROM ONE SIDED DATA (Recent developments on inverse problems for partial differential equations and their applications)
2021
·
Hiroshi Fujiwara
, Kamran Sadiq
, et al.
·
数理解析研究所講究録
PDF
Inverse Problems of Single Molecule Localization Microscopy
2021
·
Montse Lopez-Martinez
, Gwenael Mercier
, et al.
·
Springer eBooks
Inverse Problems of Single Molecule Localization Microscopy
2020
·
Lopez-Martinez, Montse
, Mercier, Gwenael
, et al.
·
arXiv (Cornell University)
PDF
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Works count:
30
Citation count:
159
H-index:
7
I10-index:
5
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