S. Tsynkov

发表

A Theoretical Introduction to Numerical Analysis

Semyon Tsynkov, Viktor S. Ryaben’kii, V. Ryaben'kii, 2006 .

On the application of lacunae-based methods to Maxwell's equations

Semyon Tsynkov, S. Tsynkov, 2004 .

Lacunae based stabilization of PMLs

Semyon Tsynkov, Heydar Qasimov, S. Tsynkov, 2008, J. Comput. Phys..

Global discrete artificial boundary conditions for time-dependent wave propagation

Semyon Tsynkov, V. I. Turchaninov, V. Ryaben'kii, 2001 .

Artificial boundary conditions for the numerical simulation of unsteady acoustic waves

Semyon Tsynkov, S. Tsynkov, 2003 .

Discussion and outstanding questions

S. Tsynkov, M. Gilman, Erick Smith, 2017 .

The effect of ionospheric turbulence

S. Tsynkov, M. Gilman, Erick Smith, 2017 .

High-order numerical method for the nonlinear Helmholtz equation with material discontinuities

Semyon Tsynkov, Gadi Fibich, G. Fibich, 2007 .

High-order numerical solution of the nonlinear Helmholtz equation with axial symmetry

G. Fibich, S. Tsynkov, G. Baruch, 2007 .

On spectral accuracy of quadrature formulae based on piecewise polynomial interpolation

A. Kurganov, S. Tsynkov, 2007 .

The problem of active noise shielding in composite domains

S. Utyuzhnikov, V. Ryaben'kii, S. Tsynkov, 2006 .

Computation of singular solutions to the Helmholtz equation with high order accuracy

E. Turkel, S. Tsynkov, S. Petropavlovsky, 2015 .

High order numerical simulation of the transmission and scattering of waves using the method of difference potentials

Semyon Tsynkov, Eli Turkel, Michael Medvinsky, 2013, J. Comput. Phys..

Solving the Helmholtz Equation for General Geometry Using Simple Grids

E. Turkel, S. Tsynkov, M. Medvinsky, 2015 .

Quadratic optimization in the problems of active control of sound

J. Loncaric, S. Tsynkov, 2002 .

Long-Time Numerical Integration of the Three-Dimensional Wave Equation in the Vicinity of a Moving Source

V. Ryaben'kii, S. Tsynkov, V. Turchaninov, 1999 .

An effective numerical technique for solving a special class of ordinary difference equations

V. Ryaben'kii, S. Tsynkov, 1995 .

Deep Learning Approach to the Detection of Scattering Delay in Radar Images

John H. Lagergren, S. Tsynkov, K. Flores, 2020, Journal of Statistical Theory and Practice.

The effect of ionospheric anisotropy

S. Tsynkov, M. Gilman, Erick Smith, 2017 .

Detection of Material Dispersion Using SAR

S. Tsynkov, M. Gilman, 2014 .

Preface to the Special Issue in Memory of Professor Saul Abarbanel

Semyon Tsynkov, Anne Gelb, Alina Chertock, 2019, J. Sci. Comput..

Inverse source problem and activ es hielding for composite domains

S. Tsynkov, S. Utyuzhnikov, V. S. Ryab, 2006 .

A linearized inverse scattering problem for the polarized waves and anisotropic targets

S. Tsynkov, M. Gilman, Erick Smith, 2012 .

Cross-Channel Contamination of PolSAR Images due to Frequency Dependence of Faraday Rotation Angle

S. Tsynkov, M. Gilman, 2018, 2018 IEEE Conference on Antenna Measurements & Applications (CAMA).

Finding the Shape of Lacunae of the Wave Equation Using Artificial Neural Networks

A. Chertock, S. Tsynkov, Christopher Leonard, 2022, ArXiv.

Non-deteriorating time domain numerical algorithms for Maxwell's electrodynamics

Semyon Tsynkov, S. V. Petropavlovsky, S. Tsynkov, 2017, J. Comput. Phys..

Quasi-Lacunae of Maxwell's Equations

Semyon Tsynkov, S. V. Petropavlovsky, S. Tsynkov, 2011, SIAM J. Appl. Math..

Single-polarization SAR imaging in the presence of Faraday rotation

Semyon Tsynkov, Mikhail Gilman, S. Tsynkov, 2014 .

3D time-dependent scattering about complex shapes using high order difference potentials

S. Tsynkov, S. Petropavlovsky, Eli Turkel, 2022, J. Comput. Phys..

Compact High Order Accurate Schemes for the Three Dimensional Wave Equation

F. Smith, Semyon Tsynkov, Eli Turkel, 2019, J. Sci. Comput..

A method of boundary equations for unsteady hyperbolic problems in 3D

Semyon Tsynkov, Eli Turkel, S. V. Petropavlovsky, 2018, J. Comput. Phys..

Numerical solution of the wave equation with variable wave speed on nonconforming domains by high-order difference potentials

Semyon Tsynkov, Eli Turkel, D. S. Britt, 2018, J. Comput. Phys..

A High Order Compact Time/Space Finite Difference Scheme for the Wave Equation with Variable Speed of Sound

S. Tsynkov, S. Britt, Eli Turkel, 2018, J. Sci. Comput..

Backscattering and Nonparaxiality Arrest Collapse of Damped Nonlinear Waves

Semyon Tsynkov, Gadi Fibich, Boaz Ilan, 2003, SIAM J. Appl. Math..

Mathematical analysis of SAR imaging through a turbulent ionosphere

Semyon Tsynkov, Mikhail Gilman, S. Tsynkov, 2017 .

Long-Time Performance of Unsplit PMLs with Explicit Second Order Schemes

Semyon Tsynkov, Saul Abarbanel, Heydar Qasimov, 2009, J. Sci. Comput..

S ep 2 00 7 High-order numerical method for the nonlinear Helmholtz equation with material discontinuities in one space dimension

S. Tsynkov, G. Baruch, G. Fibich, 2021 .

A high-order numerical method for the nonlinear Helmholtz equation in multidimensional layered media

Semyon Tsynkov, Gadi Fibich, Guy Baruch, 2009, J. Comput. Phys..

High-order numerical method for the nonlinear Helmholtz equation with material discontinuities in one space dimension

Semyon Tsynkov, Gadi Fibich, Guy Baruch, 2007, J. Comput. Phys..

Polarimetric radar interferometry in the presence of differential Faraday rotation

S. Tsynkov, M. Gilman, 2022, Inverse Problems.

Compact 2D and 3D sixth order schemes for the Helmholtz equation with variable wave number

Semyon Tsynkov, Eli Turkel, Dan Gordon, 2013, J. Comput. Phys..

A mathematical perspective on radar interferometry

S. Tsynkov, M. Gilman, 2021, Inverse Problems & Imaging.

Reduction of ionospheric distortions for spaceborne synthetic aperture radar with the help of image registration

Semyon Tsynkov, Mikhail Gilman, S. Tsynkov, 2013 .

On SAR Imaging through the Earth's Ionosphere

Semyon Tsynkov, S. Tsynkov, 2009, SIAM J. Imaging Sci..

Non-iterative domain decomposition for the Helmholtz equation with strong material discontinuities

S. Tsynkov, Eli Turkel, Evan North, 2021, Applied Numerical Mathematics.

Non-iterative domain decomposition for the Helmholtz equation using the method of difference potentials pdf

Semyon Tsynkov, Eli Turkel, Evan North, 2021, ArXiv.

Numerical Solution of 3D Exterior Unsteady Wave Propagation Problems Using Boundary Operators

Semyon Tsynkov, Eli Turkel, Sergey V. Petropavlovsky, 2020, SIAM J. Sci. Comput..

A High Order Compact Time/Space Finite Difference Scheme for the Wave Equation with Variable Speed of Sound

Semyon Tsynkov, Eli Turkel, Steven Britt, 2018, J. Sci. Comput..

High-order numerical solution of the Helmholtz equation for domains with reentrant corners☆

Semyon Tsynkov, Eli Turkel, S. V. Petropavlovsky, 2017 .

Solving the Helmholtz equation for general smooth geometry using simple grids

Semyon Tsynkov, Eli Turkel, Michael Medvinsky, 2016 .

The Method of Difference Potentials for the Helmholtz Equation Using Compact High Order Schemes

S. Tsynkov, M. Medvinsky, Eli Turkel, 2012, J. Sci. Comput..

Numerical Simulation of Time-Harmonic Waves in Inhomogeneous Media using Compact High Order Schemes

Semyon Tsynkov, Eli Turkel, S. Tsynkov, 2011 .

A Compact Fourth Order Scheme for the Helmholtz Equation in Polar Coordinates

Semyon Tsynkov, Eli Turkel, D. S. Britt, 2010, J. Sci. Comput..

Discrete Calderon's projections on parallelepipeds and their application to computing exterior magnetic fields for FRC plasmas

Semyon Tsynkov, Uri Shumlak, E. Kansa, 2013, J. Comput. Phys..

Direct implementation of high order BGT artificial boundary conditions

Semyon Tsynkov, Eli Turkel, Michael Medvinsky, 2019, J. Comput. Phys..

Active Control of Sound for Composite Regions

Semyon Tsynkov, A. W. Peterson, S. Tsynkov, 2007, SIAM J. Appl. Math..

A non-deteriorating algorithm for computational electromagnetism based on quasi-lacunae of Maxwell's equations

Semyon Tsynkov, S. V. Petropavlovsky, S. Tsynkov, 2012, J. Comput. Phys..

On the Definition of Surface Potentials for Finite-Difference Operators

Semyon Tsynkov, S. Tsynkov, 2003, J. Sci. Comput..

Active Shielding and Control of Noise

Semyon Tsynkov, Josip Loncaric, V. Ryaben'kii, 2001, SIAM J. Appl. Math..

Optimization of Acoustic Source Strength in the Problems of Active Noise Control

Semyon Tsynkov, Josip Loncaric, J. Loncaric, 2003, SIAM J. Appl. Math..

A High-Order Numerical Method for the Helmholtz Equation with Nonstandard Boundary Conditions

Semyon Tsynkov, Eli Turkel, D. S. Britt, 2013, SIAM J. Sci. Comput..

Numerical solution of the nonlinear Helmholtz equation using nonorthogonal expansions

Semyon Tsynkov, Gadi Fibich, G. Fibich, 2005 .

An experimental validation of the active noise control methodology based on difference potentials

H. Lim, Yiu W. Lam, M. R. Avis, 2009 .

Vertical autofocus for the phase screen in a turbulent ionosphere

S. Tsynkov, M. Gilman, 2023, Inverse Problems.

High-Order Two-Way Artificial Boundary Conditions for Nonlinear Wave Propagation with Backscattering

Semyon Tsynkov, Gadi Fibich, G. Fibich, 2000 .

Fourth Order Schemes for Time-Harmonic Wave Equations with Discontinuous Coefficients

Semyon Tsynkov, Eli Turkel, Gadi Fibich, 2009 .

Artificial boundary conditions for the numerical solution of external viscous flow problems

Semyon Tsynkov, Viktor S. Ryaben’kii, V. Ryaben'kii, 1995 .

Statistical characterization of scattering delay in synthetic aperture radar imaging

Semyon Tsynkov, Mikhail Gilman, S. Tsynkov, 2019, Inverse Problems & Imaging.

An Application of the Difference Potentials Method to Solving External Problems in CFD

S. Tsynkov, V. Ryaben'kii, Ş. Victor, 1997 .

A Mathematical Model for SAR Imaging beyond the First Born Approximation

Semyon Tsynkov, Mikhail Gilman, S. Tsynkov, 2015, SIAM J. Imaging Sci..

On the Use of Start-Stop Approximation for Spaceborne SAR Imaging

Semyon Tsynkov, S. Tsynkov, 2009, SIAM J. Imaging Sci..

Conventional SAR imaging

Semyon Tsynkov, Mikhail Gilman, Erick Smith, 2017 .

Modeling radar targets beyond the first Born approximation

Semyon Tsynkov, Mikhail Gilman, Erick Smith, 2017 .

Inverse scattering off anisotropic targets

S. Tsynkov, M. Gilman, Erick Smith, 2017 .

Detection of delayed target response in SAR

Semyon Tsynkov, Mikhail Gilman, S. Tsynkov, 2019, Inverse Problems.

Long-time numerical computation of wave-type solutions driven by moving sources ? ? This work was su

V. Ryaben'kii, S. Tsynkov, V. Turchaninov, 2001 .

Journal of Computational Physics

S. Tsynkov, Adar Kahana, Fouche Smith, 2022 .

Divergence Measures and Detection Performance for Dispersive Targets in SAR

S. Tsynkov, M. Gilman, 2020, Radio Science.

Computation of unsteady electromagnetic scattering about 3D complex bodies in free space with high-order difference potentials

S. Tsynkov, S. Petropavlovsky, Eli Turkel, 2024, J. Comput. Phys..

Detection of dispersive targets in synthetic aperture radar images with the help of deep learning

S. Tsynkov, M. Gilman, Sai Naga Vamshi Chidara, 2024, Communications on Analysis and Computation.

Modeling the Earth’s Ionosphere by a Phase Screen for the Analysis of Transionospheric SAR Imaging

S. Tsynkov, M. Gilman, 2024, IEEE Transactions on Geoscience and Remote Sensing.