
Accession Number : AD0709650
Title : QUASIBOUNDED PHARMONIC FUNCTIONS.
Descriptive Note : Technical rept.,
Corporate Author : CALIFORNIA UNIV LOS ANGELES DEPT OF MATHEMATICS
Personal Author(s) : Wang,Cecilia YuenChiann
Report Date : JUL 1970
Pagination or Media Count : 97
Abstract : Wiener's Pcompactification R* of a Riemann surface, R, is introduced and a theory is developed of bounded and quasibounded solutions of the elliptic partial differential equation delta u = Pu, with P = or > O, P not identically equal to O, in terms of R*, the Pharmonic boundary delta of R, and the Psingular point s. (Author)
Descriptors : (*PARTIAL DIFFERENTIAL EQUATIONS, POTENTIAL THEORY), CONDUCTION(HEAT TRANSFER), HYDRODYNAMICS, ELECTROSTATICS, COMPLEX VARIABLES, MEASURE THEORY, VECTOR SPACES, TOPOLOGY, THEOREMS, THESES
Subject Categories : Theoretical Mathematics
Distribution Statement : APPROVED FOR PUBLIC RELEASE