Stability of slow flows in a viscous continuum (Q1112654)
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scientific article; zbMATH DE number 4078979
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Stability of slow flows in a viscous continuum |
scientific article; zbMATH DE number 4078979 |
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Stability of slow flows in a viscous continuum (English)
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1987
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The stability of slow flows of viscous materials is studied. It has been determined that the convexity of the potential of mass forces is the necessary condition for an exponential stability of a viscous material with a smooth dissipative potential. An exponentially stable flow is shown to be stable according to Ilyushin-Ishlinskij criterion.
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viscoplastic flows
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initial boundary problem
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homogeneous incompressible viscous medium
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stability of slow flows
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convexity of the potential
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necessary condition for an exponential stability
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smooth dissipative potential
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Ilyushin-Ishlinskij criterion
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0.7527510523796082
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0.7463566064834595
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