A Bohr Phenomenon For Elliptic Equations
Copyright policy )A Bohr Phenomenon For Elliptic Equations
This article is devoted to the generalization of the well-known theorem of Bohr about the existence of a number \(r\in(0,1)\) such that if a power series \(\sum^\infty_{\nu=0}c_\nu z^\nu\) converges in the unit disk and the modulus of its sum is less than 1, then \(\sum^\infty_{\nu=0}|c_\nu z^\nu|<1\) for \(|z|
- Bar-Ilan University Israel
- University of Potsdam Germany
ddc:510, Second-order elliptic equations, harmonic function, separately harmonic functions, Institut für Mathematik, elliptic equations, Applications of functional analysis to differential and integral equations, power series, pluriharmonic functions, Power series, series of functions of several complex variables
ddc:510, Second-order elliptic equations, harmonic function, separately harmonic functions, Institut für Mathematik, elliptic equations, Applications of functional analysis to differential and integral equations, power series, pluriharmonic functions, Power series, series of functions of several complex variables
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