activity
19972021
most citedSingularities Motion Equations in 2-Dimensional Ideal Hydrodynamics of Incompressible Fluid

23 citations · 37 across the 16 of their papers we have counts for

collaborators

16 papers

physics.flu-dyn2021

Generation of magnetic fields by thermomagnetic effects in a nonuniformly rotating layer of an electrically conductive fluid

M. I. Kopp, K. N. Kulik, A. V. Tur +1

In this paper, the generation of magnetic fields in a nonuniformly rotating layer of finite thickness of an electrically conducting fluid by thermomagnetic (TM) instability. This i…

physics.plasm-ph2019

Weakly nonlinear magnetic convection in a nonuniformly rotating electrically conductive medium under the action of modulation of external fields

M. I. Kopp, A. V. Tur, V. V. Yanovsky

In this paper we studied the weakly nonlinear stage of stationary convective instability in a nonuniformly rotating layer of an electrically conductive fluid in an axial uniform ma…

physics.plasm-ph2019★ 1 cited

Rayleigh-Benard convection in a nonuniformly rotating electrically conductive medium in an external spiral magnetic field

M. I. Kopp, A. V. Tur, V. V. Yanovsky

The research is devoted to the stability of convective flow in a nonuniformly rotating layer of an electrically conducting fluid in a spiral magnetic field. The stationary and osci…

physics.plasm-ph2017★ 1 cited

Nonlinear dynamo in obliquely rotating electroconductive fluids

M. I. Kopp, A. V. Tur, V. V. Yanovsky

In the present paper, we study a new type of large-scale instability, which arises in obliquely rotating electroconductive fluids with a small-scale external force of zero helicity…

physics.flu-dyn2017★ 2 cited

Nonlinear vortex structures in obliquely rotating stratified fluids driven by small scale non helical forces

M. I. Kopp, A. V. Tur, V. V. Yanovsky

In this paper, we study a new type of large-scale instability in obliquely rotating stratified fluids with small scale non-helical turbulence. The small-scale turbulence is generat…

gr-qc2016★ 6 cited

An ideal quantum clock and Principle of maximum force

Yu. L. Bolotin, V. A. Cherkaskiy, A. V. Tur +1

We show that the space-time uncertainty relation for the quantum clock can be derived from the maximum force principle.