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Sur l’existence et la stabilité de solutions du problème de Cauchy dans certains espaces fonctionnels

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dc.contributor.author Boukarou, Aissa
dc.date.accessioned 2022-02-02T08:54:01Z
dc.date.available 2022-02-02T08:54:01Z
dc.date.issued 2021
dc.identifier.uri https://dspace.univ-ghardaia.edu.dz/xmlui/handle/123456789/602
dc.description.abstract The main objective of this thesis is to study the well-posedness and temporal regularity in Gevrey spaces and anisotropic Gevrey spaces for some partial differential equations. This thesis is divided into two parts: First one is to study the local and global well-posedness for the Kawahara equation and the m-Korteweg-de Vries system with the initial data in analytical Gevrey spaces. In addition, the Gevrey regularity of the solutions in variable time is provided. The second part consists in studying the local well-posedness and the time regularity for the Kadomtsev-Petviashvili I equation and the global well-posedness for the Kadomtsev Petviashvili II equation with initial data in anisotropic Gevrey space EN_en
dc.publisher university ghardaia EN_en
dc.subject Approximate conservation law, Uniform radius of spatial analyticity, Well-posedness , Gevrey spaces, Bourgain spaces, Time regularity EN_en
dc.subject Loi de conservation , l’analyticité , bien posé, les espaces de Gevrey, les espaces de Bourgain, la régularité temporelle EN_en
dc.subject قانون الحفظ التقريبي ، نصف القطر الموحد للتحليل المكاني ، مساحات جوفري ، فضاء بورقن ، انتظام الوقت EN_en
dc.title Sur l’existence et la stabilité de solutions du problème de Cauchy dans certains espaces fonctionnels EN_en
dc.type Thesis EN_en


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