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subharmonic function

   Also found in: Wikipedia 0.01 sec.
subharmonic function [¦səb·här′män·ik ′fəŋk·shən]
(mathematics)
A continuous function is subharmonic in a regionRof the plane if its value at any pointz0ofRis less than or equal to its integral along a circle centered atz0.


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Specific topics explored include zeros of functions in weighted and Bergman spaces, Blaschke-type conditions for analytic and subharmonic functions, interpolation sequences for the Bernstein algebra, differentiability of functions of contractions, and free interpolation in the Nevanlinna class.
Lyubarskii, Frames in the Bargmann space of entire functions and subharmonic functions.
0] in C it follows that [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (63) For a description of subharmonic functions and their properties, see for example [13].
 
 
 
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