Könyv Pointwise Singularities of Plurisubharmonic Functions Celik Halil

Pointwise Singularities of Plurisubharmonic Functions

Szerző: Celik Halil
Nyelv: Angol
Kötés: Puha kötésű
Elérhetőség: Beszállítói készleten
Küldés 5-8 napon belül
15 577 Ft
We study the local behavior of plurisubharmonic functions at singular points by defining the notion...

Információk a könyvről

Szerző
Nyelv
Angol
Kötés
Könyv - Puha kötésű
Kiadva
2015
oldal
104
EAN
9783639674651
ISBN
3639674650
Enbook ID
02820754
Súly
163
Méretek
152 x 229 x 6

Teljes leírás

We study the local behavior of plurisubharmonic functions at singular points by defining the notion of order function for a plurisubharmoic function. This leads us to introduce a new classes of real valued functions, so called G_delta-functions. These functions are characterized as limits of decreasing sequences of lower semicontinuous functions. The order functions are special G_delta-functions which are constant outside a pluripolar set. The constant is the Lelong number. We offer a tecnique to construct plurisubharmonic functions with prescribed order function and prove that for every G_delta-function f equal to a constant outside a countable set there is a maximal plurisubharmonic function whose order function coincides with f. This shows that the space of fundamental solutions to the homogeneous Monge-Ampere equation has very complicated structure. We apply this theory to get the result that the set of all functions that are plurisubharmonic on the unit ball, maximal on the punctured unit ball, with zero boundary values and singularity at zero is infinite dimensional over the set of positive real numbers. This result has no analogue in the complex plane.

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