Michele Coti Zelati

发表

Enhanced Dissipation, Hypoellipticity, and Anomalous Small Noise Inviscid Limits in Shear Flows

J. Bedrossian, Michele Coti Zelati, 2015, 1510.08098.

Stable mixing estimates in the infinite Péclet number limit

Michele Coti Zelati, 2019, Journal of Functional Analysis.

Singular Limits of Voigt Models in Fluid Dynamics

Ciprian G. Gal, Michele Coti Zelati, C. Gal, 2014, 1408.3497.

Vortex Axisymmetrization, Inviscid Damping, and Vorticity Depletion in the Linearized 2D Euler Equations

V. Vicol, J. Bedrossian, Michele Coti Zelati, 2017, Annals of PDE.

Enhanced Dissipation in the Navier–Stokes Equations Near the Poiseuille Flow

Michele Coti Zelati, T. Elgindi, Klaus Widmayer, 2019, 1901.01571.

On the Theory of Global Attractors and Lyapunov Functionals

Michele Coti Zelati, 2013 .

Enhanced Dissipation, Hypoellipticity, and Anomalous Small Noise Inviscid Limits in Shear Flows

J. Bedrossian, Michele Coti Zelati, 2017, Archive for Rational Mechanics and Analysis.

Multivalued attractors and their approximation: applications to the Navier–Stokes equations

Michele Coti Zelati, F. Tone, 2012, Numerische Mathematik.

On the Theory of Global Attractors and Lyapunov Functionals

Michele Coti Zelati, 2012, Set-Valued and Variational Analysis.

Long-Time Behavior and Critical Limit of Subcritical SQG Equations in Scale-Invariant Sobolev Spaces

Michele Coti Zelati, 2017, Journal of Nonlinear Science.

Sufficient Conditions for Dual Cascade Flux Laws in the Stochastic 2d Navier–Stokes Equations

J. Bedrossian, Michele Coti Zelati, F. Weber, 2020, Archive for Rational Mechanics and Analysis.

Sufficient Conditions for Dual Cascade Flux Laws in the Stochastic 2d Navier–Stokes Equations

J. Bedrossian, Michele Coti Zelati, F. Weber, 2019, Archive for Rational Mechanics and Analysis.

A Sufficient Condition for the Kolmogorov 4/5 Law for Stationary Martingale Solutions to the 3D Navier–Stokes Equations

J. Bedrossian, Michele Coti Zelati, F. Weber, 2018, Communications in Mathematical Physics.

Stationary Structures Near the Kolmogorov and Poiseuille Flows in the 2d Euler Equations

Michele Coti Zelati, T. Elgindi, Klaus Widmayer, 2020, Archive for Rational Mechanics and Analysis.

Enhanced dissipation and Taylor dispersion in higher‐dimensional parallel shear flows

T. Gallay, Michele Coti Zelati, 2021, Journal of the London Mathematical Society.

Global existence for the two-dimensional Kuramoto–Sivashinsky equation with a shear flow

Yuanyuan Feng, A. Mazzucato, Michele Coti Zelati, 2021, Journal of Evolution Equations.

A Noise-Induced Transition in the Lorenz System

Martin Hairer, Michele Coti Zelati, 2020, Communications in Mathematical Physics.

A Sufficient Condition for the Kolmogorov 4/5 Law for Stationary Martingale Solutions to the 3D Navier–Stokes Equations

J. Bedrossian, Michele Coti Zelati, Samuel Punshon-Smith, 2019, Communications in Mathematical Physics.

Invariant Measures for Passive Scalars in the Small Noise Inviscid Limit

Jacob Bedrossian, Nathan Glatt-Holtz, J. Bedrossian, 2015, 1505.07356.

Enhanced Dissipation in the Navier–Stokes Equations Near the Poiseuille Flow

Michele Coti Zelati, T. Elgindi, Klaus Widmayer, 2020, Communications in Mathematical Physics.

On degenerate circular and shear flows: the point vortex and power law circular flows

Michele Coti Zelati, C. Zillinger, 2018, Communications in Partial Differential Equations.

Invariant Measures for the Stochastic One-Dimensional Compressible Navier–Stokes Equations

K. Trivisa, Michele Coti Zelati, N. Glatt-Holtz, 2018, Applied Mathematics & Optimization.

Phase Transition Models in Atmospheric Dynamics

R. Temam, Michele Coti Zelati, A. Bousquet, 2014, Milan Journal of Mathematics.

Singular Limits of Voigt Models in Fluid Dynamics

Michele Coti Zelati, C. Gal, 2015, Journal of Mathematical Fluid Mechanics.

Phase Transition Models in Atmospheric Dynamics

R. Temam, Michele Coti Zelati, A. Bousquet, 2014 .

A Noise-Induced Transition in the Lorenz System

Martin Hairer, Michele Coti Zelati, 2020, Communications in Mathematical Physics.