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A Variational Principle of Minimum for Navier-Stokes Equation Based on the Symplectic Formalism

Offered By: Conference GSI via YouTube

Tags

Navier Stokes Equations Courses Fluid Dynamics Courses Partial Differential Equations Courses Mathematical Physics Courses Calculus of Variation Courses

Course Description

Overview

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Explore a 24-minute conference talk from GSI that delves into the fascinating world of fluid dynamics, focusing on a variational principle of minimum for the Navier-Stokes equation. Discover how the symplectic formalism is applied to this fundamental equation in fluid mechanics, providing new insights into its mathematical structure and potential applications. Gain a deeper understanding of the complex relationships between fluid flow, pressure, and viscosity as the speaker presents their innovative approach to analyzing and solving this important equation.

Syllabus

A variational principle of minimum for Navier Stokes equation based on the symplectic formalism


Taught by

Conference GSI

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