A note on the reflection principle for the biharmonic equation and the Stokes system (Q1341885)
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scientific article; zbMATH DE number 709456
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | A note on the reflection principle for the biharmonic equation and the Stokes system |
scientific article; zbMATH DE number 709456 |
Statements
A note on the reflection principle for the biharmonic equation and the Stokes system (English)
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11 January 1995
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The reflection principle for the biharmonic equation \(\Delta^ 2 u=0\) and for the Stokes system \(-v \delta u+\nabla p=0\), \(\text{div } u=0\), in the half-space \(\mathbb{R}^ n_ +\) is studied for different types of boundary conditions. The results are applied to problems of uniqueness of weak solutions in weighted \(L^ q\)-spaces.
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uniqueness theorem
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reflection principle
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biharmonic equation
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Stokes system
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uniqueness of weak solutions
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weighted \(L^ q\)-spaces
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0.9045799
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0.88117313
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0.8789236
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0.8630673
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0.8556037
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