On stationary solutions of two-dimensional Euler Equation
Nadirashvili Nikolai
TL;DR
This paper investigates the geometric structure and stability characteristics of steady solutions to the two-dimensional Euler equations, providing insights into the behavior of ideal fluid flows.
Contribution
It offers new analysis of streamline geometry and stability criteria for steady Euler solutions in two dimensions.
Findings
Characterization of streamline geometry
Stability conditions for steady flows
Insights into fluid flow behavior
Abstract
We study the geometry of streamlines and stability properties for steady state solutions of the Euler equations for ideal fluid.
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Taxonomy
TopicsNavier-Stokes equation solutions · Fluid Dynamics and Turbulent Flows · Computational Fluid Dynamics and Aerodynamics