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- W2131159376 abstract "Dedicated to the memory of Professor Peter Hess Abstract. Stability of stationary Navier-Stokes flows inn , n ≥ 3, is discussed in the function space L 1 or H 1 (Hardy space). It is shown that a stationary flow w is stable in H 1 (resp. L 1 )if sup |x |·| w(x)| + sup |x| 2 |∇w(x)| (resp. � w� (n,1) + �∇ w� (n/2,1))is small. Explicit decay rates of the form O(t −β/2 ),0 <β ≤ 1, are deduced for perturbations under additional assumptions on w and on initial data. The proofs of the results heavily rely on the theory of Hardy spaces H p (0 <p ≤ 1) of Fefferman and Stein." @default.
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- W2131159376 date "1997-01-01" @default.
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- W2131159376 title "On L 1 -Stability of Stationary Navier-Stokes Flows inn" @default.
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