Self-Averaging Scaling Limits of Two-Frequency
Wigner Distribution for Random Paraxial Waves
J. Phys. A: Math. Theor. 40 (2007) 5025-5044.
Radiative transfer limit of two-frequency Wigner distribution
for random parabolic waves: An exact solution
Comptes Rendus Physique
Volume 8, Issue 2 , March 2007, Pages 267-271
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Time Reversal of Parabolic Waves and
Two-Frequency Wigner Distribution
(with K. Solna)
Discrete and Continuous Time Dynamical Systems.
Volume 6, 2006, Pages: 783 -- 802
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Superresolution and Duality for Time-Reversal of Waves in Random Media
Physics Letters A Vol 352:1-2 (2005), pp. 22-29.(with K. Solna)
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White-Noise and Geometrical Optics Limits of Wigner-Moyal
Equation for
Wave Beams
in Turbulent Media II. Two-Frequency Wigner Distribution Formulation.
Journal of Statistical Physics 120 (2005), 543-586.
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Self-Averaging Radiative Transfer for Parabolic Waves
Comptes rendus de l'Académie des sciences- Mathematics
Volume 342, Issue 2, 15 January 2006, Pages 109-114
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Parabolic approximation, radiative transfer and time reversal
Journal of Physics: Conf. Ser. 7 (2005) 121-137.
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Propagation and Time-reversal of
Wave Beams in Atmospheric Turbulence
SIAM Multiscale Modeling and Simulation 3:3 (2005), pp. 522-558 (with K. Solna).
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Self-Averaging Scaling Limits for Random
Parabolic
Waves
Archives of Rational Mechanics
and Analysis 175:3 (2005),
pp. 343 - 387
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White-Noise and Geometrical Optics Limits of Wigner-Moyal
Equation for
Wave Beams
in Turbulent Media.
Communications in Mathematical Physics.
254:2 (2005), pp.
289-322.
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Scaling limits for
laser beam propagation in atmospheric turbulence
Stochastics and Dynamics 4:1(2004), pp. 135-150 (with K. Solna).
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Radiative Transport in a Periodic Structure
J. Stat. Phys. 95:1-2 (1999),
pp.479-494.
(with
G. Bal, G.C Papanicolaou
L. Ryzhik)
|
Radiative Transfer of Sound Waves in a Random Flow:
Turbulent Scattering, Straining and Mode-Coupling
SIAM J. Appl. Math.
61:5(2001), pp. 1545-1577
(with L. Ryzhik).
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Phase space models for stochastic nonlinear parabolic waves: wave spread and
collapse
Journal of Physics A.: Math. Gen. Vol 39 (2006), 11383-11398.
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Nonlinear Schr\"odinger Equation with a White-Noise Potential: Phase-space Approach to Spread and Singularity
Physica D, Volume 212, Issues 3-4, 2005, Pages 195-204.
e-print:http://arxiv.org/abs/nlin/0503059
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Quenching of Reaction by Cellular Flows
Geometrical and Functional Analysis, 16 (2006) 40-69
(with A. Kiselev and L. Ryzhik)
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High Frequency Behavior of the Focusing Nonlinear Schroedinger
Equation with Random Inhomogeneities
SIAM J. Appl. Math. 63(2003), pp. 1328-1358. (with S. Jin and G. C. Papanicolaou)
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-
Relaxation Time of Quantized Toral Maps
Annales de l'Institut Henri Poincare (C) Non Linear Analysis, 7 (2006), no. 1, 161--198.
(with S. Nonnenmacher and
L. Wolowski).
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-
Dissipation time and decay of correlations
Nonlinearity 17 (July 2004) 1481-1508
(with S. Nonnenmacher and
L. Wolowski).
|
-
Noise-Induced Dissipation in discrete time conservative systems
Journal of Statistical Physics,
113:112 (2003), pp. 335-378 (with L. Wolowski).
|
-
Time Scales in Noisy Conservative Systems
Lec. Notes Phys 450 (1995), pp. 124-139.
|
-
Time Scales in Homogenization of Periodic Flows with Vanishing
Molecular Diffusion
J. Diff. Eq. 179(2002), pp. 433-455.
|
-
Finite part integrals and hypersingular kernels
Dynamics of Continuous, Discrete and Impulsive Systems
A 14 (S2) 264-269 (2007).
(with Y.-S. Chan, G. Paulino and B.-F. Feng ).
-
Gradient Elasticity Solution for a Mode III Crack in a Functionally
Graded Materials
Materials Science Forum Vols. 308-311 (1999),
pp. 971-976.
(with G.H. Paulino and
Y.-S. Chan)
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