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CoverDissertationes mathematicae. Vol.466: The complex Monge-Ampère operator in the Cegrell classes / Czyż R. - Warszawa: Institute of mathematics, Polish academy of sciences, 2009. - 73 p. - Ref.: p.78-82. - ISSN 0012-3862
 

Место хранения: 013 | Институт математики СО РАН | Новосибирск | Библиотека

Оглавление / Contents
 
1  Introduction ................................................. 5
2  Preliminaries ................................................ 8
3  The domain of definition of the complex Monge-Ampère
   operator .................................................... 13
4  Maximal plurisubharmonic functions .......................... 22
5  The comparison principle .................................... 29
6  The Dirichlet problem ....................................... 37
   6.1  Regular measures ....................................... 37
   6.2  Singular measures ...................................... 43
   6.3  The general case ....................................... 46
7  Generalized boundary values ................................. 50
   7.1  Monge-Ampère boundary measures ......................... 51
   7.2  Stability of solutions and the complex Monge-Ampère
        type equation .......................................... 56
   7.3  Subextension ........................................... 63
8  The homogeneous Dirichlet problem for pluriharmonic 
   functions ................................................... 67

References ..................................................... 78

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