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| HAL: hal-00707521, version 1 |
| arXiv: 1206.2624 |
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| Absence of sufficiently localized traveling wave solutions for the Novikov-Veselov equation at zero energy |
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| Anna Kazeykina 1 |
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| (2012-06-12) |
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| We demonstrate that the Novikov.Veselov equation (a (2+1)-dimensional analog of KdV) at zero energy does not possess solitons with the space localization stronger than O(|x|^{-4}). |
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| 1: | Centre de Mathématiques Appliquées - Ecole Polytechnique (CMAP) |
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Polytechnique - X – CNRS : UMR7641 |
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| Subject | : | Mathematics/Analysis of PDEs Physics/Mathematical Physics Mathematics/Mathematical Physics |
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| hal-00707521, version 1 | |
| http://hal.archives-ouvertes.fr/hal-00707521 | |
| oai:hal.archives-ouvertes.fr:hal-00707521 | |
| From: Anna Kazeykina | |
| Submitted on: Tuesday, 12 June 2012 18:44:22 | |
| Updated on: Tuesday, 12 June 2012 21:05:50 | |
