1 citations · 1 across the 3 of their papers we have counts for
4 papers
Weak-Strong Uniqueness and the d'Alembert Paradox
Hao Quan, Gregory L. Eyink
We prove conditional weak-strong uniqueness of the potential Euler solution for external flow around a smooth body in three space dimensions, within the class of viscosity weak sol…
Weak-Strong Uniqueness and Extreme Wall Events at High Reynolds Number
Gregory L. Eyink, Hao Quan
Singular or weak solutions of the incompressible Euler equations have been hypothesized to account for anomalous dissipation at very high Reynolds numbers and, in particular, to ex…
Onsager Theory of Turbulence, the Josephson-Anderson Relation, and the D'Alembert Paradox
Hao Quan, Gregory L. Eyink
The Josephson-Anderson relation, valid for the incompressible Navier-Stokes solutions which describe flow around a solid body, instantaneously equates the power dissipated by drag…
Inertial Momentum Dissipation for Viscosity Solutions of Euler Equations: External Flow Around a Smooth Body
Hao Quan, Gregory L. Eyink
We study the local balance of momentum for weak solutions of incompressible Euler equations obtained from the zero-viscosity limit in the presence of solid boundaries, taking as an…