Faculty

Institution

Unit

Venue

Leonid Kunyansky

University of Arizona

Affiliations

Mathematics

Applied Mathematics

College of Science

Mathematics

NoneLeonid Kunyansky is currently serving as a Applied Mathematics faculty at University of Arizona.

Honors

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Experiences

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Education

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Leonid Kunyansky

University of Arizona

You can click a keyword to filter the displayed items

inverse problems applied mathematics medical imaging biomedical imaging image reconstruction reconstruction techniques computational imaging applied physics mathematics thermoacoustic tomography numerical mathematics computed tomography medical physics numerical algorithms inverse scattering transforms photoacoustic tomography scientific computing mathematical physics mathematical sciences boundary value problems thermoacoustic heat engine acousto-electric tomography materials science mathematical analysis sound ultrasound microlocal analysis high-frequency approximation wave scattering method of fundamental solution integral transforms fourier analysis reconstruction formulas explicit inversion formulae series solution fast algorithm compton camera imaging digital signal processing graph theory thermal engineering global optimization polyhedron numerical simulations oral radiology mathematical optimization condensed matter machine learning research signal reconstruction thermography graph analysis surface reconstruction geometry processing finite fields rough set novel imaging methods attenuated total reflection optical engineering 3d imaging boundary element methods elliptic equations numerical method for partial differential equation pde-constrained optimization numerical computation approximation methods material physics anisotropic materials solid-state physics radiographic imaging accelerated high-order solver synthetic focusing spectral properties cone transform brief overview spherical symmetries fast reconstruction algorithms certain polygons medical optical imaging computational electromagnetics acoustic microscopy

Notable Scholarly Works

Notable Federal Grants

Collaborators

On the Exactness of the Universal Backprojection Formula for the Spherical Means Radon Transform. Inverse Problems (2023)

M AgranovskyL Kunyansky

inverse problemsuniversal backprojection formulaapplied mathematicsspherical means

Weighted Radon Transforms of Vector Fields, With Applications to Magnetoacoustoelectric Tomography. Inverse Problems (2023)

L KunyanskyE McDugaldB Shearer

weighted radon transformselectrical engineeringinverse problemsvector fields

Current Source Density Imaging Using Regularized Inversion of Acoustoelectric Signals. IEEE Transactions on Medical Imaging (2022)

Jinbum KangChiao HuangCharles PerkinsAlexander AlvarezLeonid KunyanskyRussell S. WitteMatthew O'Donnell

biomedical imagingmedicineregularized inversionbiomedical engineeringacoustoelectric signalsmedical imaging

Parametrix for the Inverse Source Problem of Thermoacoustic Tomography With Reduced Data. Inverse Problems (2021)

M EllerL Kunyansky

inverse problemsthermoacoustic tomographyapplied mathematicsinverse source problem

Microlocally Accurate Solution of the Inverse Source Problem of Thermoacoustic Tomography. Inverse Problems (2020)

M EllerP HoskinsL Kunyansky

biomedical imagingapplied mathematicsthermoacoustic tomographymicrolocal analysisinverse source problemmedical imaginginverse problems

Compton Camera Imaging and the Cone Transform: A Brief Overview. Inverse Problems (2018)

Fatma TerziogluPeter KuchmentLeonid Kunyansky

compton camera imagingapplied mathematicsbrief overviewcone transforminverse problems

Theoretically Exact Photoacoustic Reconstruction From Spatially and Temporally Reduced Data. Inverse Problems (2018)

N DoL Kunyansky

reconstruction techniquesinverse problemsexact photoacoustic reconstruction

Rotational Magneto-Acousto-Electric Tomography (Maet): Theory and Experimental Validation. Physics in Medicine and Biology (2017)

L KunyanskyC P IngramR S Witte

biophysicsbiomedical imagingrotational magneto-acousto-electric tomographyexperimental validationapplied physicsphysicsmedical imaging

A Dissipative Time Reversal Technique for Photoacoustic Tomography in a Cavity. SIAM Journal on Imaging Sciences (2016)

Linh V. NguyenLeonid A. Kunyansky

biomedical imagingnovel imaging methodsbiomedical engineeringphotoacoustic tomographymedical imaging

Gradual Time Reversal in Thermo- and Photo-Acoustic Tomography Within a Resonant Cavity. Inverse Problems (2015)

B HolmanL Kunyansky

photo-acoustic tomographyresonant cavitygradual time reversalinverse problems

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Leonid Kunyansky

University of Arizona

Affiliations

Mathematics

Applied Mathematics

College of Science

Mathematics

NoneLeonid Kunyansky is currently serving as a Applied Mathematics faculty at University of Arizona.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Leonid Kunyansky

University of Arizona

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

On the Exactness of the Universal Backprojection Formula for the Spherical Means Radon Transform. Inverse Problems (2023)

M AgranovskyL Kunyansky

inverse problemsuniversal backprojection formulaapplied mathematicsspherical means

Weighted Radon Transforms of Vector Fields, With Applications to Magnetoacoustoelectric Tomography. Inverse Problems (2023)

L KunyanskyE McDugaldB Shearer

weighted radon transformselectrical engineeringinverse problemsvector fields

Current Source Density Imaging Using Regularized Inversion of Acoustoelectric Signals. IEEE Transactions on Medical Imaging (2022)

Jinbum KangChiao HuangCharles PerkinsAlexander AlvarezLeonid KunyanskyRussell S. WitteMatthew O'Donnell

biomedical imagingmedicineregularized inversionbiomedical engineeringacoustoelectric signalsmedical imaging

Parametrix for the Inverse Source Problem of Thermoacoustic Tomography With Reduced Data. Inverse Problems (2021)

M EllerL Kunyansky

inverse problemsthermoacoustic tomographyapplied mathematicsinverse source problem

Microlocally Accurate Solution of the Inverse Source Problem of Thermoacoustic Tomography. Inverse Problems (2020)

M EllerP HoskinsL Kunyansky

biomedical imagingapplied mathematicsthermoacoustic tomographymicrolocal analysisinverse source problemmedical imaginginverse problems

Compton Camera Imaging and the Cone Transform: A Brief Overview. Inverse Problems (2018)

Fatma TerziogluPeter KuchmentLeonid Kunyansky

compton camera imagingapplied mathematicsbrief overviewcone transforminverse problems

Theoretically Exact Photoacoustic Reconstruction From Spatially and Temporally Reduced Data. Inverse Problems (2018)

N DoL Kunyansky

reconstruction techniquesinverse problemsexact photoacoustic reconstruction

Rotational Magneto-Acousto-Electric Tomography (Maet): Theory and Experimental Validation. Physics in Medicine and Biology (2017)

L KunyanskyC P IngramR S Witte

biophysicsbiomedical imagingrotational magneto-acousto-electric tomographyexperimental validationapplied physicsphysicsmedical imaging

A Dissipative Time Reversal Technique for Photoacoustic Tomography in a Cavity. SIAM Journal on Imaging Sciences (2016)

Linh V. NguyenLeonid A. Kunyansky

biomedical imagingnovel imaging methodsbiomedical engineeringphotoacoustic tomographymedical imaging

Gradual Time Reversal in Thermo- and Photo-Acoustic Tomography Within a Resonant Cavity. Inverse Problems (2015)

B HolmanL Kunyansky

photo-acoustic tomographyresonant cavitygradual time reversalinverse problems

1
2
3
4
5
6
7
10 / page

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Similar Faculty Members

Alexander Katsevich

Institution

University of Central Florida

applied mathematics

medical imaging

Adel Faridani

Institution

Oregon State University

numerical mathematics

applied mathematical modelling

Shari Moskow

Institution

Drexel University

applied mathematics

inverse problems

Anne Gelb

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inverse scattering transforms

numerical mathematics

Mladen Wickerhauser

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wavelet

data compression

Erkki Somersalo

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Case Western Reserve University

radiology

biomedical imaging

David Nicholls

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applied pde

numerical treatment

Yuesheng Xu

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Syracuse University

multi-resolution method

numerical algorithm

Cai-Cheng Lu

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electromagnetic wave

electromagnetic compatibility

John Schotland

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inverse problems

computational physic