Sub-elliptic global high order Poincaré inequalities in stratified Lie groups and applications (Q996252)
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scientific article; zbMATH DE number 5190789
| Language | Label | Description | Also known as |
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| English | Sub-elliptic global high order Poincaré inequalities in stratified Lie groups and applications |
scientific article; zbMATH DE number 5190789 |
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Sub-elliptic global high order Poincaré inequalities in stratified Lie groups and applications (English)
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13 September 2007
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The authors prove higher order Poincaré inequalities on a stratified Lie group \(\mathbb{G}\), with explicit proof for the particular case of first order Poincaré inequalities. Also, the authors derive a weighted version of higher order Poincaré inequalities on a Lie group \(\mathbb{G}\) under a balance condition of weights. The last part of the paper deals with high order Poincaré inequalities on unbounded extension domains.
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Poincaré inequalities
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Lie groups
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0.8941581
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0.88517195
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0.88195574
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0.87534916
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0.87356824
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0.8726072
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