AbstractIn two recent papers, "A Simpler Proof of a Theorem of Steinmetz" (1989, J. Math. Anal. Appl.143, 290-294) and "An Extension of a Theorem of Steinmetz" (1991, J. Math. Anal. Appl.156, 287-292), the present authors gave a new proof of Steinmetz′s theorem that avoided use of the Second Fundamental Theorem of Nevanlinna. It was also shown in the second paper how to generalize Steinmetz′s theorem to handle the case where the inner function is not precisely the same in all cases. In this paper we shall extend these results even further
AbstractWe give a common proof of several results on Steinhaus sets in Rd for d⩾2 including the fact...
In 1920 the Polish mathematician Hugo Steinhaus (1887-1972) proved that the distance set of a subset...
AbstractThis paper will do the following: (1) Establish a (better than) Thue-Siegel-Roth-Schmidt the...
Abstract. The Levy-Steinitz theorem, which is a higher dimensional analogue of the classical Riemann...
Abstract. We generalize a classical Steinhaus theorem replac-ing addition by any two variable functi...
AbstractThe theory of inner functions plays an important role in the study of bounded analytic funct...
The classical Steinitz theorem states that if the origin belongs to the interior of the convex hull ...
AbstractThe main result of this paper is an n-dimensional version of the Steinhaus' chessboard theor...
AbstractAn inconclusive proof in a 1937 paper by G. Chogoshvili spawned an interesting dimensiontheo...
Abstract. The Banach-Steinhaus theorem, also known as Uniform Boundedness Principle, has a standard ...
Abstract. In this note the author presents a new proof for the theorem of I. Patrascu
AbstractIf X⊂Y are two classes of analytic functions in the unit disk D and θ is an inner function, ...
We study a class of inner functions introduced by Gorkin, Mortini, and Nikolski, and motivated by Ba...
This paper is devoted to the analysis of the generalised form of the Nguyen-Fullér-Keresztfalvi theo...
The contributions of N. G. de Bruijn to regular variation, and recent developments in this \u85eld, ...
AbstractWe give a common proof of several results on Steinhaus sets in Rd for d⩾2 including the fact...
In 1920 the Polish mathematician Hugo Steinhaus (1887-1972) proved that the distance set of a subset...
AbstractThis paper will do the following: (1) Establish a (better than) Thue-Siegel-Roth-Schmidt the...
Abstract. The Levy-Steinitz theorem, which is a higher dimensional analogue of the classical Riemann...
Abstract. We generalize a classical Steinhaus theorem replac-ing addition by any two variable functi...
AbstractThe theory of inner functions plays an important role in the study of bounded analytic funct...
The classical Steinitz theorem states that if the origin belongs to the interior of the convex hull ...
AbstractThe main result of this paper is an n-dimensional version of the Steinhaus' chessboard theor...
AbstractAn inconclusive proof in a 1937 paper by G. Chogoshvili spawned an interesting dimensiontheo...
Abstract. The Banach-Steinhaus theorem, also known as Uniform Boundedness Principle, has a standard ...
Abstract. In this note the author presents a new proof for the theorem of I. Patrascu
AbstractIf X⊂Y are two classes of analytic functions in the unit disk D and θ is an inner function, ...
We study a class of inner functions introduced by Gorkin, Mortini, and Nikolski, and motivated by Ba...
This paper is devoted to the analysis of the generalised form of the Nguyen-Fullér-Keresztfalvi theo...
The contributions of N. G. de Bruijn to regular variation, and recent developments in this \u85eld, ...
AbstractWe give a common proof of several results on Steinhaus sets in Rd for d⩾2 including the fact...
In 1920 the Polish mathematician Hugo Steinhaus (1887-1972) proved that the distance set of a subset...
AbstractThis paper will do the following: (1) Establish a (better than) Thue-Siegel-Roth-Schmidt the...