A study of quasi superharmonic functions in Brelot spaces is intro-duced. A characterization of quasi superharmonic functions, in Brelot spaces, in terms of harmonic and finely harmonic measures is given. We prove that a Borel function is quasi superharmonic function if and only if it is a lower envelope of a class of superharmonic functions. Mathematics Subject Classification: Primary 31B05, Secondary 31D05
Abstract: We recall some of the existing subharmonicity results of separately subharmonic functions,...
Blanchet has shown that hypersurfaces of class C1 are removable singularities for subharmonic functi...
AbstractThis paper answers a question of Fuglede about minimal positive harmonic functions associate...
We study quasi superharmonic functions in Brelot spaces and the relationship between a reduced funct...
summary:In the present paper we study the integral representation of nonnegative finely superharmoni...
In this paper, we give a new definition of the flux of a superharmonic function defined outside a co...
Abstract Wiegerinck has shown that a separately subharmonic function need not be subharmonic. Improv...
We study various boundary and inner regularity questions for p(.)-(super)harmonic functions in Eucli...
Alakhrass M, Hansen W. Infima of superharmonic functions. Arkiv för matematik. 2012;50(2):231-235.Le...
AbstractWe prove that if f is a quasiregular harmonic function, then there exists a number q∈(0,1) s...
We prove a converse of the mean value property for superharmonic and subharmonic functions. The case...
summary:A generalization of Nevanlinna’s First Fundamental Theorem to superharmonic functions on Gre...
AbstractLetΩbe an open subset ofRd(d⩾2). Givenx∈Ω, a Jensenmeasureforxis a Borel probability measure...
We introduce different classical characteristics used to regularize a subharmonic function and compa...
International audienceWe prove a converse of the mean value property for superharmonic and subharmon...
Abstract: We recall some of the existing subharmonicity results of separately subharmonic functions,...
Blanchet has shown that hypersurfaces of class C1 are removable singularities for subharmonic functi...
AbstractThis paper answers a question of Fuglede about minimal positive harmonic functions associate...
We study quasi superharmonic functions in Brelot spaces and the relationship between a reduced funct...
summary:In the present paper we study the integral representation of nonnegative finely superharmoni...
In this paper, we give a new definition of the flux of a superharmonic function defined outside a co...
Abstract Wiegerinck has shown that a separately subharmonic function need not be subharmonic. Improv...
We study various boundary and inner regularity questions for p(.)-(super)harmonic functions in Eucli...
Alakhrass M, Hansen W. Infima of superharmonic functions. Arkiv för matematik. 2012;50(2):231-235.Le...
AbstractWe prove that if f is a quasiregular harmonic function, then there exists a number q∈(0,1) s...
We prove a converse of the mean value property for superharmonic and subharmonic functions. The case...
summary:A generalization of Nevanlinna’s First Fundamental Theorem to superharmonic functions on Gre...
AbstractLetΩbe an open subset ofRd(d⩾2). Givenx∈Ω, a Jensenmeasureforxis a Borel probability measure...
We introduce different classical characteristics used to regularize a subharmonic function and compa...
International audienceWe prove a converse of the mean value property for superharmonic and subharmon...
Abstract: We recall some of the existing subharmonicity results of separately subharmonic functions,...
Blanchet has shown that hypersurfaces of class C1 are removable singularities for subharmonic functi...
AbstractThis paper answers a question of Fuglede about minimal positive harmonic functions associate...