The boundary value problem for the equations of a second grade fluid in a bounded domain is considered. It is proved that this problem is well-posed for any choice of the normal stress moduli. Finally, we show that such motions are asymptotically conditionally nonlinearly stable, provided alpha1 is greater than zero.
Existence, uniqueness and stability of classical stationary motions of a second grade fluid
COSCIA, Vincenzo;
1994
Abstract
The boundary value problem for the equations of a second grade fluid in a bounded domain is considered. It is proved that this problem is well-posed for any choice of the normal stress moduli. Finally, we show that such motions are asymptotically conditionally nonlinearly stable, provided alpha1 is greater than zero.File in questo prodotto:
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