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تحميل الدليل التدريبي

أسئلة شائعة


Articles:

Title: Ensembles localement pics dans les bords faiblement pseudoconvexes de Cn.

Published in C. R. Acad. Sci. Paris. Volume 344, issue 5, 1 March 2007, pages 295-298.

Abstract: We give some sufficient conditions for a C(omega) (resp. C(infinity))-totally real, complex-tangential, (n-1)-dimensional submanifold in a weakly pseudoconvex boundary of class C(omega)(resp. C(infinity)) to be a local peak set for the class O (resp. A(infinity)). Moreover, we give a result about interpolation submanifolds for the class A(infinity).

Title: Local Peak Sets in Weakly Pseudoconvex Boundaries in Cn.

Published in Annales of Mathematics of Faculty of Toulouse, Serie 6, 18, no 3, 2009, pages 577-598.

Abstract: We give a sufficient condition for a C(omega) (resp. C(infinity))-totally real, complex-tangential,(n-1)-dimensional submanifold in a weakly pseudoconvex boundary of class C(omega)(resp. C(infinity)) to be a local peak set for the class O (resp. A(infinity)). Moreover, we give a consequence of it for Catlin's multitype.

Title: Local Peak Sets in Product Weakly Pseudoconvex Domains in Cn.

In preparation.     

Thesis:

Title (English): Local Peak Sets in Weakly Pseudoconvex Boundaries in Cn.

Title (French): Ensembles localement pics dans les bords faiblement pseudoconvexes de Cn.

 

Books:

Tiltle: Complex Analysis for One Complex Variable.

Editor: School of Engineering of Monastir (ENIM), Tunisia.   

 
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