V. Chepyzhov

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20132017

most citedInfinite energy solutions for Dissipative Euler equations in R^2

10 citations · 18 across the 6 of their papers we have counts for

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math.AP2015★ 2 cited

Strong trajectory and global $W^{1, p}$ -attractors for the damped-driven Euler system in $R^{2}$

V. V. Chepyzhov, A. A. Ilyin, S. V. Zelik

We consider the damped and driven two-dimensional Euler equations in the plane with weak solutions having finite energy and enstrophy. We show that these (possibly non-unique) solu…

math.AP2015★ 10 cited

Infinite energy solutions for Dissipative Euler equations in R^2

Vladimir Chepyzhov, Sergey Zelik

We study the Euler equations with the so-called Ekman damping in the whole 2D space. The global well-posedness and dissipativity for the weak infinite energy solutions of this prob…

Strong trajectory and global W1,p-attractors for the damped-driven Euler system in R2

Infinite energy solutions for Dissipative Euler equations in R^2

Strong trajectory and global $W^{1, p}$ -attractors for the damped-driven Euler system in $R^{2}$