D. Shepelsky

D. Shepelsky, 1999, DIPED - 99. Direct and Inverse Problems of Electromagnetic and Acoustic Wave Theory. Proceedings of 4th International Seminar/Workshop (IEEE Cat. No.99TH8402).

Painlevé-Type Asymptotics for the Camassa-Holm Equation

Dmitry Shepelsky, Alexander Its, Anne Boutet de Monvel, 2010, SIAM J. Math. Anal..

Long-time Asymptotics for the Camassa-Holm Equation

Gerald Teschl, Dmitry Shepelsky, Anne Boutet de Monvel, 2009, SIAM J. Math. Anal..

The Camassa–Holm Equation on the Half-Line: a Riemann–Hilbert Approach

D. Shepelsky, A. Boutet de Monvel, 2008 .

Integrable Nonlinear Evolution Equations on a Finite Interval

Dmitry Shepelsky, Anne Boutet de Monvel, A. B. D. Monvel, 2006 .

Long-time asymptotics for the nonlocal nonlinear Schrödinger equation with step-like initial data

D. Shepelsky, Yan Rybalko, 2021, Journal of Differential Equations.

Long-Time Asymptotics for the Integrable Nonlocal Focusing Nonlinear Schrödinger Equation for a Family of Step-Like Initial Data

D. Shepelsky, Yan Rybalko, 2019, Communications in Mathematical Physics.

Focusing NLS Equation: Long-Time Dynamics of Step-Like Initial Data

Dmitry Shepelsky, Anne Boutet de Monvel, A. B. D. Monvel, 2010 .

A Riemann–Hilbert approach for the Degasperis–Procesi equation

D. Shepelsky, A. B. D. Monvel, D. Shepelsky, 2011, 1107.5995.

Riemann-Hilbert approach for the Camassa-Holm equation on the line

A. B. D. Monvel, D. Shepelsky, 2006 .

Global conservative solutions of the nonlocal NLS equation beyond blow-up

D. Shepelsky, Yan Rybalko, 2022, Discrete and Continuous Dynamical Systems.

Curved wedges in the long‐time asymptotics for the integrable nonlocal nonlinear Schrödinger equation

D. Shepelsky, Yan Rybalko, 2020, Studies in Applied Mathematics.

Analysis of the Global Relation for the Nonlinear Schrödinger Equation on the Half-line

A. S. Fokas, D. Shepelsky, A. Boutet de Monvel, 2003 .

Decaying Long-Time Asymptotics for the Focusing NLS Equation with Periodic Boundary Condition

A. B. D. Monvel, D. Shepelsky, V. Kotlyarov, 2008 .

THE FOCUSING NLS EQUATION WITH PERIODIC DIRICHLET DATA: ADMISSIBLE NEUMANN VALUES AND LONG-TIME ASYMPTOTICS

A. B. D. Monvel, D. Shepelsky, V. Kotlyarov, 2008 .

Initial boundary value problem for the mKdV equation on a finite interval

A. B. D. Monvel, D. Shepelsky, 2004 .

Uniqueness in the Simultaneous Reconstruction of Multiparameters of a Transmission Line - Abstract

D. Shepelsky, D. Sheen, 1999 .

The modified KdV equation on a finite interval

A. B. D. Monvel, D. Shepelsky, 2003 .

A Riemann-Hilbert Approach for the Novikov Equation

A. B. D. Monvel, D. Shepelsky, Lech Zielinski, 2016, Symmetry, Integrability and Geometry: Methods and Applications.

A Riemann–Hilbert approach to the modified Camassa–Holm equation with nonzero boundary conditions

A. B. D. Monvel, D. Shepelsky, I. Karpenko, 2019, Journal of Mathematical Physics.

Signal Modulation and Processing in Nonlinear Fibre Channels by Employing the Riemann–Hilbert Problem

Sergei K. Turitsyn, Jaroslaw E. Prilepsky, Morteza Kamalian, 2018, Journal of Lightwave Technology.

Direct nonlinear Fourier transform algorithms for the computation of solitonic spectra in focusing nonlinear Schrödinger equation

A. Vasylchenkova, J. E. Prilepsky, D. Shepelsky, 2017, Commun. Nonlinear Sci. Numer. Simul..

The modified Camassa-Holm equation on a nonzero background: large-time asymptotics for the Cauchy problem.

A. B. D. Monvel, D. Shepelsky, I. Karpenko, 2020, 2011.13235.

The short pulse equation by a Riemann–Hilbert approach

A. Boutet de Monvel, D. Shepelsky, Lech Zielinski, 2016, 1608.02249.

Riemann--Hilbert problem in the inverse scattering for the Camassa--Holm equation on the line

A. B. D. Monvel, D. Shepelsky, 2008 .

Spectral Theory and Differential Equations

L. Pastur, D. Shepelsky, E. Khruslov, 2014 .

Long-time asymptotics for the integrable nonlocal nonlinear Schrödinger equation

D. Shepelsky, Yan Rybalko, 2017, Journal of Mathematical Physics.

Reconstruction of a stratified omega medium and the associated Riemann-Hilbert problem

D. Shepelsky, A. B. D. Monvel, D. Shepelsky, 2002 .

Focusing nonlocal nonlinear Schr\"odinger equation with asymmetric boundary conditions: large-time behavior

A. B. D. Monvel, D. Shepelsky, Yan Rybalko, 2022, 2202.13327.

Defocusing Nonlocal Nonlinear Schrödinger Equation with Step-like Boundary Conditions: Long-time Behavior for Shifted Initial Data

D. Shepelsky, Yan Rybalko, 2020, 2011.02300.

The short-wave model for the Camassa–Holm equation: a Riemann–Hilbert approach

A. B. D. Monvel, D. Shepelsky, Lech Zielinski, 2011 .

Initial-Boundary Value Problem for the Camassa–Holm Equation with Linearizable Boundary Condition

A. Boutet de Monvel, D. Shepelsky, 2011 .

Communications in Nonlinear Science and Numerical Simulation

Pedro J. Freire, S. Turitsyn, D. Shepelsky, 2022 .

Inverse scattering method in electromagnetic sounding theory

Dmitry Shepelsky, D. Shepelsky, E. Ya. Khruslov, 1994 .

The mKdV equation on a finite interval

A. B. D. Monvel, D. Shepelsky, 2003, math/0307194.

Long-Time Asymptotics for the Integrable Nonlocal Focusing Nonlinear Schrödinger Equation for a Family of Step-Like Initial Data

D. Shepelsky, Yan Rybalko, 2019, Communications in Mathematical Physics.

Riemann-Hilbert approach for the integrable nonlocal nonlinear Schr\"odinger equation with step-like initial data

D. Shepelsky, Yan Rybalko, 2018 .

INVERSE SCATTERING TRANSFORM FOR THE DEGASPERIS-PROCESI EQUATION: A RIEMANN-HILBERT APPROACH

D. Shepelsky, Anne Boutet De Monveland, 2011 .

Seiberg–Witten theory as a Fermi gas

A. Boutet de Monvel, D. Shepelsky, G. Bonelli, 2016, Letters in Mathematical Physics.

Inverse scattering problem for a stratified anisotropic slab

D. Shepelsky, D. Sheen, 1999 .