In this paper we present some results on the asymptotic growth behavior of periodic paravector valued functions that satisfy the Dirac-Hodge equation on upper half-space. We set up a generalization of the classical Valiron inequality for this class of functions and discuss some basic properties
We present some results on the asymptotic growth behavior of periodic k-hypermonogenic functions on ...
Abstract The main objective is to derive a lower bound from an upper one for har-monic functions in ...
A hemivariational inequality involving p-Laplacian is studied under the hypothesis that the nonlinea...
In this paper we present some results on the asymptotic growth behavior of periodic paravector value...
In this paper we analyze the behavior of growth of entire monogenic functions in higher dimensional ...
A class of -potentials represented as the sum of modified Green potential and modified Poisson int...
We study the relation between the growth of a subharmonic functionin the half space Rn+1 + and the s...
AbstractIn this paper we study the asymptotic growth behavior of solutions to the Dirac–Hodge equati...
ABSTRACT: In this paper we shall study the growth and asymptotic behaviour of sub-harmonic functions...
A variational-hemivariational inequality on a vector valued function space is studied with the nonli...
Abstract. We study average growth of the spectral function of the Lapla-cian on a Riemannian manifol...
We study the relation between the growth of a subharmonic func-tion in the half space Rn+1+ and the ...
A hemivariational inequality involving p-Laplacian is studied under the hypothesis that the nonlinea...
In a complete metric space equipped with a doubling measure supporting a $p$-Poincar\'e inequality, ...
AbstractWe solve a problem posed by Bonilla and Grosse-Erdmann (2007) [7] by constructing an entire ...
We present some results on the asymptotic growth behavior of periodic k-hypermonogenic functions on ...
Abstract The main objective is to derive a lower bound from an upper one for har-monic functions in ...
A hemivariational inequality involving p-Laplacian is studied under the hypothesis that the nonlinea...
In this paper we present some results on the asymptotic growth behavior of periodic paravector value...
In this paper we analyze the behavior of growth of entire monogenic functions in higher dimensional ...
A class of -potentials represented as the sum of modified Green potential and modified Poisson int...
We study the relation between the growth of a subharmonic functionin the half space Rn+1 + and the s...
AbstractIn this paper we study the asymptotic growth behavior of solutions to the Dirac–Hodge equati...
ABSTRACT: In this paper we shall study the growth and asymptotic behaviour of sub-harmonic functions...
A variational-hemivariational inequality on a vector valued function space is studied with the nonli...
Abstract. We study average growth of the spectral function of the Lapla-cian on a Riemannian manifol...
We study the relation between the growth of a subharmonic func-tion in the half space Rn+1+ and the ...
A hemivariational inequality involving p-Laplacian is studied under the hypothesis that the nonlinea...
In a complete metric space equipped with a doubling measure supporting a $p$-Poincar\'e inequality, ...
AbstractWe solve a problem posed by Bonilla and Grosse-Erdmann (2007) [7] by constructing an entire ...
We present some results on the asymptotic growth behavior of periodic k-hypermonogenic functions on ...
Abstract The main objective is to derive a lower bound from an upper one for har-monic functions in ...
A hemivariational inequality involving p-Laplacian is studied under the hypothesis that the nonlinea...