activity
20012023
most citedWeak Turbulent Kolmogorov Spectrum for Surface Gravity Waves

99 citations · 694 across the 30 of their papers we have counts for

collaborators

31 papers

physics.comp-ph2023

Optimizing the size of array for modern discrete Fourier transform libraries

Alexander O. Korotkevich

The problem of optimization of the array size for modern discrete Fourier transform libraries is considered and reformulated as an integer linear programming problem. Acceleration…

physics.flu-dyn2022★ 16 cited

Inverse cascade of gravity waves in the presence of condensate: numerical simulation

Alexander O. Korotkevich

During the set of direct numerical simulations of the forced isotropic turbulence of surface gravity waves in the framework of primordial dynamical equations, the universal inverse…

physics.flu-dyn2022

Superharmonic Instability of Stokes Waves

Alexander O. Korotkevich, Pavel M. Lushnikov, Anastassiya A. Semenova +1

A stability of nearly limiting Stokes waves to superharmonic perturbations is considered numerically. The new, previously inaccessible branches of superharmonic instability were in…

physics.flu-dyn2021★ 13 cited

Direct verification of the kinetic description of wave turbulence for finite-size systems dominated by interactions among groups of 6 waves

J. W. Banks, T. Buckmaster, A. O. Korotkevich +2

The present work considers systems whose dynamics are governed by the nonlinear interactions among groups of 6 nonlinear waves, such as those described by the unforced quintic nonl…

physics.comp-ph2020

A new set of efficient SMP-parallel 2D Fourier subroutines

Alexander O. Korotkevich

Extensive set of tests on different platforms indicated that there is a performance drop of current standard de facto software library for the Discrete Fourier Transform (DFT) in c…

physics.comp-ph2020★ 9 cited

Comparison of Split-Step and Hamiltonian Integration Methods for Simulation of the Nonlinear Schrödinger Equation

Anastassiya Semenova, Sergey A. Dyachenko, Alexander O. Korotkevich +1

We provide a systematic comparison of two numerical methods to solve the widely used nonlinear Schrödinger equation. The first one is the standard second order split-step (SS2) met…