On a sharp Moser-Aubin-Onofri inequality for functions on \(S^ 2\) with symmetry. (Q1587556)
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scientific article; zbMATH DE number 1537842
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | On a sharp Moser-Aubin-Onofri inequality for functions on \(S^ 2\) with symmetry. |
scientific article; zbMATH DE number 1537842 |
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On a sharp Moser-Aubin-Onofri inequality for functions on \(S^ 2\) with symmetry. (English)
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3 December 2000
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A conjecture of Chang and Yang is answered in the affirmative in the axially symmetric case. This is related to the Moser-Trudinger inequality. The approach uses the critical point theory.
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Moser-Trudinger inequality
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Sobolev space
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axial symmetry
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critical point
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0.93799883
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0.9131658
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0.8857115
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0.8848962
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0.88378483
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0.8794296
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0.87875235
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0.87744653
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0.8764692
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