Vladimir Druskin - researchr alias

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Viewing Publication 1 - 29 from 29

2024

Reduced Order Modeling Inversion of Monostatic Data in a Multi-scattering EnvironmentVladimir Druskin, Shari Moskow, Mikhail Zaslavsky. siamis, 17(1):334-350, March 2024. [doi]

2022

Distance Preserving Model Order Reduction of Graph-Laplacians and Cluster AnalysisVladimir Druskin, Alexander V. Mamonov, Mikhail Zaslavsky. jscic, 90(1):32, 2022. [doi]

2021

A Reduced Order Model Approach to Inverse Scattering in Lossy Layered MediaLiliana Borcea, Vladimir Druskin, Jörn T. Zimmerling. jscic, 89(1):1, 2021. [doi]

2020

Reduced Order Model Approach to Inverse ScatteringLiliana Borcea, Vladimir Druskin, Alexander V. Mamonov, Mikhail Zaslavsky, Jörn T. Zimmerling. siamis, 13(2):685-723, 2020. [doi]

2019

Robust nonlinear processing of active array data in inverse scattering via truncated reduced order modelsLiliana Borcea, Vladimir Druskin, Alexander V. Mamonov, Mikhail Zaslavsky. jcphy, 381:1-26, 2019. [doi]

2018

A Nonlinear Method for Imaging with Acoustic Waves Via Reduced Order Model BackprojectionVladimir Druskin, Alexander V. Mamonov, Mikhail Zaslavsky. siamis, 11(1):164-196, 2018. [doi]

Compressing Large-Scale Wave Propagation Models via Phase-Preconditioned Rational Krylov SubspacesVladimir Druskin, Robert F. Remis, Mikhail Zaslavsky, Jörn T. Zimmerling. mmas, 16(4):1486-1518, 2018. [doi]

2017

Multiscale S-Fraction Reduced-Order Models for Massive Wavefield SimulationsVladimir Druskin, Alexander V. Mamonov, Mikhail Zaslavsky. mmas, 15(1):445-475, 2017. [doi]

2016

Near-Optimal Perfectly Matched Layers for Indefinite Helmholtz ProblemsVladimir Druskin, Stefan Güttel, Leonid Knizhnerman. siamrev, 58(1):90-116, 2016. [doi]

Direct, Nonlinear Inversion Algorithm for Hyperbolic Problems via Projection-Based Model ReductionVladimir Druskin, Alexander V. Mamonov, Andrew E. Thaler, Mikhail Zaslavsky. siamis, 9(2):684-747, 2016. [doi]

Exponential convergence through linear finite element discretization of stratified subdomainsMurthy N. Guddati, Vladimir Druskin, Ali Vaziri Astaneh. jcphy, 322:429-447, 2016. [doi]

2014

Adaptive Tangential Interpolation in Rational Krylov Subspaces for MIMO Dynamical SystemsVladimir Druskin, Valeria Simoncini, Mikhail Zaslavsky. siammax, 35(2):476-498, 2014. [doi]

An extended Krylov subspace model-order reduction technique to simulate wave propagation in unbounded domainsVladimir Druskin, Rob Remis, Mikhail Zaslavsky. jcphy, 272:608-618, 2014. [doi]

2013

Solution of the Time-Domain Inverse Resistivity Problem in the Model Reduction Framework Part I. One-Dimensional Problem with SISO DataVladimir Druskin, Valeria Simoncini, Mikhail Zaslavsky. siamsc, 35(3), 2013. [doi]

A Krylov Stability-Corrected Coordinate-Stretching Method to Simulate Wave Propagation in Unbounded DomainsVladimir Druskin, Rob Remis. siamsc, 35(2), 2013. [doi]

2011

Analysis of the Rational Krylov Subspace and ADI Methods for Solving the Lyapunov EquationVladimir Druskin, Leonid Knizhnerman, Valeria Simoncini. siamnum, 49(5):1875-1898, 2011. [doi]

2010

On Adaptive Choice of Shifts in Rational Krylov Subspace Reduction of Evolutionary ProblemsVladimir Druskin, Chad Lieberman, Mikhail Zaslavsky. siamsc, 32(5):2485-2496, 2010. [doi]

Solution of time-convolutionary Maxwell s equations using parameter-dependent Krylov subspace reductionMikhail Zaslavsky, Vladimir Druskin. jcphy, 229(12):4831-4839, 2010. [doi]

2009

Solution of Large Scale Evolutionary Problems Using Rational Krylov Subspaces with Optimized ShiftsVladimir Druskin, Leonid Knizhnerman, Mikhail Zaslavsky. siamsc, 31(5):3760-3780, 2009. [doi]

On Optimal Convergence Rate of the Rational Krylov Subspace Reduction for Electromagnetic Problems in Unbounded DomainsLeonid Knizhnerman, Vladimir Druskin, Mikhail Zaslavsky. siamnum, 47(2):953-971, 2009. [doi]

2006

An enhanced Gauss-Newton inversion algorithm using a dual-optimal grid approachAria Abubakar, Tarek M. Habashy, Vladimir Druskin, Leonid Knizhnerman. tgrs, 44(6):1419-1427, 2006. [doi]

2003

On Optimal Finite-Difference Approximation of PMLSergey Asvadurov, Vladimir Druskin, Murthy N. Guddati, Leonid Knizhnerman. siamnum, 41(1):287-305, 2003. [doi]

2002

Three-point finite-difference schemes, Padé and the spectral Galerkin method. I. One-sided impedance approximationVladimir Druskin, Shari Moskow. moc, 71(239):995-1019, 2002.

2000

Gaussian spectral rules for second order finite-difference schemesVladimir Druskin, Leonid Knizhnerman. na, 25(1-4):139-159, 2000. [doi]

1999

Gaussian Spectral Rules for the Three-Point Second Differences: I. A Two-Point Positive Definite Problem in a Semi-Infinite DomainVladimir Druskin, Leonid Knizhnerman. siamnum, 37(2):403-422, 1999. [doi]

1998

On the Uniqueness of Inverse Problems from Incomplete Boundary DataVladimir Druskin. siamam, 58(5):1591-1603, 1998. [doi]

Using Nonorthogonal Lanczos Vectors in the Computation of Matrix FunctionsVladimir Druskin, A. Greenbaum, Leonid Knizhnerman. siamsc, 19(1):38-54, 1998. [doi]

Extended Krylov Subspaces: Approximation of the Matrix Square Root and Related FunctionsVladimir Druskin, Leonid Knizhnerman. siammax, 19(3):755-771, July 1998. [doi]

1995

Krylov subspace approximation of eigenpairs and matrix functions in exact and computer arithmeticVladimir Druskin, Leonid Knizhnerman. nla, 2(3):205-217, 1995. [doi]

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