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Sergey A. Dyachenko

Researcher at University of Washington

Publications -  41
Citations -  947

Sergey A. Dyachenko is an academic researcher from University of Washington. The author has contributed to research in topics: Stokes wave & Conformal map. The author has an hindex of 14, co-authored 35 publications receiving 797 citations. Previous affiliations of Sergey A. Dyachenko include University of Illinois at Urbana–Champaign & University of Arizona.

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Journal ArticleDOI

Optical turbulence: weak turbulence, condensates and collapsing filaments in the nonlinear Schro¨dinger equation

TL;DR: In this paper, it was shown that the nonlinear Schrodinger (NLS) equation is a combination of weak turbulence theory and condensate and collapse formation, and that the number of particles lost in an individual collapse event is virtually independent of damping.
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Branch Cuts of Stokes Wave on Deep Water. Part I: Numerical Solution and Padé Approximation

TL;DR: In this article, complex analytical structure of Stokes wave for two-dimensional potential flow of the ideal incompressible fluid with free surface and infinite depth is analyzed and a conformal map is used to map a free fluid surface of the stokes wave into the real line with fluid domain mapped into the lower complex half-plane.
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Complex Singularity of a Stokes Wave

TL;DR: In this article, a power law for the Stokes wave in the lower half-plane of the ideal incompressible fluid with free surface and infinite depth was proposed, where the wave height is scaled from the linear limit H/λ = 0 to the critical value H /λ ≈ 0.1410633.
Proceedings ArticleDOI

Model Reduction and Optimization of Natural Gas Pipeline Dynamics

TL;DR: In this article, the authors derived a reduced control system model for the dynamics of compressible gas flow through a pipeline subject to distributed time-varying injections, withdrawals, and control actions of compressors.
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The complex singularity of a Stokes wave

TL;DR: In this article, the Stokes wave is the fully nonlinear gravity wave propagating with the constant velocity in the lower half-plane of the ideal incompressible fluid with free surface and infinite depth, and it can be described by a conformal map of the fluid domain into the complex lower halfplane.