Sergey Prants

Sergey Prants
43, Baltiyskaya Street, Vladivostok, 690041, Russia
V.I. Il'ichev Pacific Oceanological Institute of the Far-Eastern Branch of RAS

Head of the Laboratory of Nonlinear Dynamical Systems
Head of the Department of Physics of the Oceans and the Atmosphere at the Pacific Oceanological Institute of the Russian Academy of Sciences

1981: Candidate of Science (Ph.D.), Institute of Physics, Minsk, USSR.
1987: Visiting Researcher at the Lebedev Physical Institute, Moscow, USSR.
1992: Doctor of Science in Physics and Mathematics (Institute of Physics, Minsk, USSR).
1995: FORUM Award in Theoretical Physics of the Far Eastern Branch of the Russian Academy of Sciences.
2001: Visiting Professor at the Courant Institute of Mathematical Sciences, New York, USA and New York University, New York, USA.
2000 – 2001: Professor at the Far Eastern State University, Russia.
2003: Visiting Professor (Institute for Pure and Applied Mathematics at the University of California in Los Angeles, Los Angeles, USA).
2006: Professor
2006: Visiting Professor at the Courant Institute of Mathematical Sciences, New York, USA and New York University, New York, USA.
2006: Kopvillem Award in Theoretical Physics of the Far Eastern Branch of the Russian Academy of Sciences.
2014: Visiting Professor at the Galilei Institute for Theoretical Physics, Florence, Italy.
2014: Zaslavsky International Award in Nonlinear Science and Complexity.
2015 & 2017: Visiting Professor (Xi’an Jiao Tong University, Xi’an, China).

Prof. Sergey Prants is working in the fields of physical oceanography, nonlinear science and theoretical physics. His current interests range from hydrodynamical flows and various aspects of ocean dynamics to sound propagation in the oceans. He is also interested in the study of quantum chaos with cold atoms and Bose-Einstein condensates, nonlinear dynamical processes with atoms and photons.

Publications:

Wang W., Prants S. V., Zhang J., Wang L.
Abstract
A vortex pair+single vortex (P+S) wake behind a transversely oscillating cylinder is investigated from the Lagrangian point of view. The Lagrangian coherent structures (LCSs) of the flow are computed to analyze formation of vortices in the wake. An asymmetric vortex street is obtained by using a dynamic mesh method. The corresponding vorticity field is found to agree well with real experiments. The LCSs are approximated by ridges of the finite-time Lyapunov exponents computed from transient velocity fields. The formation process is investigated using the vorticity field and the LCSs. It is found that details of the wake pattern are sensitive to initial oscillation conditions, and that the cylinder motion causes an early roll-up of boundary layers to form new vortex structures in the wake. Lagrangian description of the flow with the help of the LCSs provides further details about formation of vortices in the cylinder flow and helps to get a new insight into the flow structure in the wake region.
Keywords: vortex street, Lagrangian coherent structure, vorticity
Citation: Wang W., Prants S. V., Zhang J., Wang L.,  A Lagrangian Analysis of Vortex Formation in the Wake behind a Transversely Oscillating Cylinder, Regular and Chaotic Dynamics, 2018, vol. 23, no. 5, pp. 583-594
DOI:10.1134/S1560354718050088
Prants S. V.
A Lagrangian Study of Eddies in the Ocean
2016, vol. 21, no. 3, pp.  335-350
Abstract
A brief review of our results on the application of the Lagrangian approach to study observed and simulated eddies in the ocean is presented. It is shown by a few examples of mesoscale vortex structures in the North Western Pacific how to compute and analyze maps of specific Lagrangian indicators in order to study the birth, formation, evolution, metamorphoses and death of ocean eddies. The examples involve two-dimensional eddies observed in satellitederived velocity fields in the deep ocean and three-dimensional ones simulated in a regional numerical model of circulation with a high resolution.
Keywords: ocean eddies, Lagrangian analysis, Lyapunov exponent
Citation: Prants S. V.,  A Lagrangian Study of Eddies in the Ocean, Regular and Chaotic Dynamics, 2016, vol. 21, no. 3, pp. 335-350
DOI:10.1134/S1560354716030060

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