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Alexander V. Mamonov
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2020 – today
- 2026
[i19]Liliana Borcea, Josselin Garnier, Alexander V. Mamonov, Jörn T. Zimmerling:
Quantitative synthetic aperture radar inversion. CoRR abs/2601.20583 (2026)- 2025
[j13]Liliana Borcea, Josselin Garnier, Alexander V. Mamonov
, Jörn T. Zimmerling:
Reduced Order Modeling for First Order Hyperbolic Systems with Application to Multiparameter Acoustic Waveform Inversion. SIAM J. Imaging Sci. 18(2): 851-880 (2025)
[j12]Andreas Tataris
, Tristan van Leeuwen
, Alexander V. Mamonov
:
Inverse Scattering for Schrödinger Equation in the Frequency Domain via Data-Driven Reduced Order Modeling. SIAM J. Imaging Sci. 18(4): 2429-2457 (2025)
[j11]Alexander V. Mamonov
, Maxim A. Olshanskii
:
A Priori Analysis of a Tensor ROM for Parameter Dependent Parabolic Problems. SIAM J. Numer. Anal. 63(1): 239-261 (2025)
[i18]Malihehsadat Chavooshi, Alexander V. Mamonov:
Autoencoded UMAP-Enhanced Clustering for Unsupervised Learning. CoRR abs/2501.07729 (2025)
[i17]Andreas Tataris, Tristan van Leeuwen, Alexander V. Mamonov:
Inverse scattering for Schrödinger equation in the frequency domain via data-driven reduced order modeling. CoRR abs/2503.11034 (2025)
[i16]Liliana Borcea, Josselin Garnier, Alexander V. Mamonov, Jörn T. Zimmerling:
Reduced Order Modeling for First Order Hyperbolic Systems with Application to Multiparameter Acoustic Waveform Inversion. CoRR abs/2505.08937 (2025)
[i15]Andreas Tataris, Alexander V. Mamonov:
A variational Lippmann-Schwinger-type approach for the Helmholtz impedance problem on bounded domains. CoRR abs/2511.04056 (2025)
[i14]Jörn T. Zimmerling, Mikhail Zaslavsky, Alexander V. Mamonov, Vladimir Druskin, Anarzhan Abilgazy:
Lippmann-Schwinger-Lanczos algorithm for inverse scattering problems with unknown reflectivity and loss distributions: One-dimensional Case. CoRR abs/2511.15058 (2025)- 2024
[j10]Liliana Borcea, Josselin Garnier, Alexander V. Mamonov
, Jörn T. Zimmerling:
When Data Driven Reduced Order Modeling Meets Full Waveform Inversion. SIAM Rev. 66(3): 501-532 (2024)
[j9]Alexander V. Mamonov
, Maxim A. Olshanskii
:
Tensorial Parametric Model Order Reduction of Nonlinear Dynamical Systems. SIAM J. Sci. Comput. 46(3): 1850- (2024)
[i13]Alexander V. Mamonov, Maxim A. Olshanskii:
Slice sampling tensor completion for model order reduction of parametric dynamical systems. CoRR abs/2411.07151 (2024)- 2023
[j8]Liliana Borcea, Josselin Garnier, Alexander V. Mamonov
, Jörn T. Zimmerling
:
Waveform Inversion with a Data Driven Estimate of the Internal Wave. SIAM J. Imaging Sci. 16(1): 280-312 (2023)
[i12]Liliana Borcea, Josselin Garnier, Alexander V. Mamonov, Jörn T. Zimmerling:
When data driven reduced order modeling meets full waveform inversion. CoRR abs/2302.05988 (2023)
[i11]Alexander V. Mamonov, Maxim A. Olshanskii:
Tensorial parametric model order reduction of nonlinear dynamical systems. CoRR abs/2302.08490 (2023)
[i10]Alexander V. Mamonov, Maxim A. Olshanskii:
Analysis of a tensor POD-ROM for parameter dependent parabolic problems. CoRR abs/2311.07883 (2023)- 2022
[j7]Vladimir Druskin, Alexander V. Mamonov
, Mikhail Zaslavsky:
Distance Preserving Model Order Reduction of Graph-Laplacians and Cluster Analysis. J. Sci. Comput. 90(1): 32 (2022)
[i9]Liliana Borcea, Josselin Garnier, Alexander V. Mamonov, Jörn T. Zimmerling:
Waveform inversion via reduced order modeling. CoRR abs/2202.01824 (2022)
[i8]Alexander V. Mamonov, Liliana Borcea, Josselin Garnier, Jörn T. Zimmerling:
Velocity estimation via model order reduction. CoRR abs/2208.01209 (2022)
[i7]Liliana Borcea, Josselin Garnier, Alexander V. Mamonov, Jörn T. Zimmerling:
Waveform inversion with a data driven estimate of the internal wave. CoRR abs/2208.11051 (2022)- 2021
[i6]Liliana Borcea, Josselin Garnier, Alexander V. Mamonov, Jörn T. Zimmerling:
Reduced order model approach for imaging with waves. CoRR abs/2108.01609 (2021)
[i5]Alexander V. Mamonov, Maxim A. Olshanskii:
Interpolatory tensorial reduced order models for parametric dynamical systems. CoRR abs/2111.00649 (2021)- 2020
[j6]Liliana Borcea, Vladimir Druskin, Alexander V. Mamonov
, Mikhail Zaslavsky, Jörn T. Zimmerling
:
Reduced Order Model Approach to Inverse Scattering. SIAM J. Imaging Sci. 13(2): 685-723 (2020)
2010 – 2019
- 2019
[j5]Liliana Borcea, Vladimir Druskin, Alexander V. Mamonov
, Mikhail Zaslavsky:
Robust nonlinear processing of active array data in inverse scattering via truncated reduced order models. J. Comput. Phys. 381: 1-26 (2019)
[i4]Liliana Borcea, Vladimir Druskin, Alexander V. Mamonov, Shari Moskow, Mikhail Zaslavsky:
Reduced order models for spectral domain inversion: Embedding into the continuous problem and generation of internal data. CoRR abs/1909.06460 (2019)
[i3]Liliana Borcea, Vladimir Druskin, Alexander V. Mamonov, Mikhail Zaslavsky, Jörn T. Zimmerling
:
Reduced Order Model Approach to Inverse Scattering. CoRR abs/1910.13014 (2019)- 2018
[j4]Vladimir Druskin, Alexander V. Mamonov
, Mikhail Zaslavsky:
A Nonlinear Method for Imaging with Acoustic Waves Via Reduced Order Model Backprojection. SIAM J. Imaging Sci. 11(1): 164-196 (2018)
[i2]Vladimir Druskin, Alexander V. Mamonov, Mikhail Zaslavsky:
Clustering of graph vertex subset via Krylov subspace model reduction. CoRR abs/1809.03048 (2018)- 2017
[j3]Vladimir Druskin, Alexander V. Mamonov
, Mikhail Zaslavsky:
Multiscale S-Fraction Reduced-Order Models for Massive Wavefield Simulations. Multiscale Model. Simul. 15(1): 445-475 (2017)- 2016
[j2]Vladimir Druskin, Alexander V. Mamonov
, Andrew E. Thaler, Mikhail Zaslavsky:
Direct, Nonlinear Inversion Algorithm for Hyperbolic Problems via Projection-Based Model Reduction. SIAM J. Imaging Sci. 9(2): 684-747 (2016)- 2014
[j1]Alexander V. Mamonov
, Isabel N. Figueiredo
, Pedro N. Figueiredo
, Yen-Hsi Richard Tsai:
Automated Polyp Detection in Colon Capsule Endoscopy. IEEE Trans. Medical Imaging 33(7): 1488-1502 (2014)- 2013
[i1]Alexander V. Mamonov, Isabel N. Figueiredo, Pedro N. Figueiredo, Yen-Hsi Richard Tsai:
Automated polyp detection in colon capsule endoscopy. CoRR abs/1305.1912 (2013)
Coauthor Index

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last updated on 2026-03-25 23:49 CET by the dblp team
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