Compactness for the $${\overline{\partial}}$$ -Neumann problem: a functional analysis approach

Author:

Haslinger Friedrich

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Mathematics

Reference15 articles.

1. Adams, R.A., Fournier, J.J.F.: (2006) Sobolev spaces, Pure and Applied Mathematics, vol 140. Academic Press, Boston

2. Bolley P., Dauge M., Helffer B.: Conditions suffisantes pour l’injection compacte d’espace de Sobolev à poids. Séminaire équation aux dérivées partielles (France), Université de Nantes 1, 1–14 (1989)

3. Brezis H.: Analyse fonctionnelle, théorie et applications. Masson, Paris (1983)

4. Catlin D.W.: Global regularity of the $${\overline{\partial}}$$ -Neumann operator. Proc. Symp. Pure Math. 41, 39–49 (1984)

5. Folland G.B.: Introduction to partial differential equations. Princeton University Press, Princeton (1995)

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3. Sobolev Inequalities and the $$\overline{\partial }$$ ∂ ¯ -Neumann Operator;The Journal of Geometric Analysis;2014-11-25

4. Spectrum of the ¯-Neumann Laplacian on the Fock space;Journal of Mathematical Analysis and Applications;2013-06

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