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20032020
most citedInstability and non-uniqueness in the Cauchy problem for the Euler equations of an ideal incompressible fluid. Part II

14 citations · 44 across the 5 of their papers we have counts for

collaborators

5 papers

math.AP2020★ 4 cited

Instability for Axisymmetric Blow-up Solutions to Incompressible Euler Equations

Laurent Lafleche, Alexis F. Vasseur, Misha Vishik

It is still not known whether a solution to the incompressible Euler equation, endowed with a smooth initial value, can blow-up in finite time. In [{\em Comm. Math. Phys.}, 378:557…

math.AP2019★ 6 cited

Blow-up solutions to 3D Euler are hydrodynamically unstable

Alexis Vasseur, Misha Vishik

We study the interaction between the stability, and the propagation of regularity, for solutions to the incompressible 3D Euler equation. It is still unknown whether a solution wit…

math.AP2018★ 14 cited

Instability and non-uniqueness in the Cauchy problem for the Euler equations of an ideal incompressible fluid. Part II

Misha Vishik

In Part II of the paper, we prove linear instability of a certain class of radially symmetric flows of an ideal incompressible fluid in dimension two used in Part I

math.AP2018★ 11 cited

Instability and non-uniqueness in the Cauchy problem for the Euler equations of an ideal incompressible fluid. Part I

Misha Vishik

In Part I of the paper, we prove non-uniqueness of the solution to the Cauchy problem of the Euler equations of an ideal incompressible fluid in dimension two with vorticity in som…

quant-ph2003★ 9 cited

Long time Evolution of Quantum Averages Near Stationary Points

Gennady Berman, Misha Vishik

We construct explicit expressions for quantum averages in coherent states for a Hamiltonian of degree 4 with a hyperbolic stagnation point. These expressions are valid for all time…