Statistical Mechanics of Two-Dimensional Euler Equations and Jupiter's Great Red SPOT.

Physics – Condensed Matter – Statistical Mechanics

Scientific paper

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Scientific paper

For the first time, we construct a statistical mechanics for the two-dimensional Euler fluid which respects all conservation laws. We derive mean-field equations for the equilibrium, and show that they are exact. Our methods ought to apply to a wide variety of Hamiltonian systems possessing an infinite family of Casimirs. We illustrate our theory by a comparison to numerical simulations of Jupiter's Great Red Spot.

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