Parameterizing the global attractor of the navier-stokes equations by nodal values
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In this paper we give an affirmative answer to the conjecture of Foias and Temam that the elements of the global attractor of the two dimensional Navier Stokes equations are uniquely determined by their nodal values at a finite number of points in the underlying physical domain. This is kind of a sampling theorem for the elements of the the global attractor of the Navier Stokes equations. © 1995, Taylor & Francis Group, LLC. All rights reserved.
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