V
Vladimir E. Zakharov
Researcher at University of Arizona
Publications - 394
Citations - 26418
Vladimir E. Zakharov is an academic researcher from University of Arizona. The author has contributed to research in topics: Nonlinear system & Wave turbulence. The author has an hindex of 74, co-authored 381 publications receiving 24220 citations. Previous affiliations of Vladimir E. Zakharov include Skolkovo Institute of Science and Technology & Russian Academy of Sciences.
Papers
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Journal ArticleDOI
The equilibrium range cascades of wind-generated waves
TL;DR: In this article, a numerical verification of this f−4 variation was presented, assuming physically realistic parameterizations for nonlinear wave-wave interactions, Snl, for energy input to waves by the wind, Sin and removed by wave- breaking dissipation, Sds.
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Soliton Turbulence in Approximate and Exact Models for Deep Water Waves
Dmitry Kachulin,Dmitry Kachulin,Alexander Dyachenko,Alexander Dyachenko,Vladimir E. Zakharov +4 more
TL;DR: In this paper, the authors investigate and compare soliton turbulence appearing as a result of modulational instability of the homogeneous wave train in three nonlinear models for surface gravity waves: the nonlinear Schrodinger equation, the super compact Zakharov equation, and the fully nonlinear equations written in conformal variables.
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Complete Hamiltonian formalism for inertial waves in rotating fluids
TL;DR: In this paper, a complete Hamiltonian formalism is suggested for inertial waves in rotating incompressible fluids, and resonance three-wave interaction processes are shown to play a key role in the weakly nonlinear dynamics and statistics of inertial wave in the rapid rotation case.
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Integration of the Gauss–Codazzi Equations
TL;DR: The dressing method as mentioned in this paper allows constructing classes of combescure-equivalent surfaces with the same rotation coefficients, each equivalence class is defined by a function of two variables (the master function of a surface) and each class of Combescure equivalence surfaces includes the sphere.
Book ChapterDOI
Freak-Waves: Compact Equation Versus Fully Nonlinear One
TL;DR: In this article, the applicability of the recently derived compact equation for surface wave with the fully nonlinear equations was compared in numerical simulations using both models, namely modulational instability and breathers with the steepness.