Add to ORKGIt has been proved, by K. Menger in [3], that all concepts of the Bolyai-Lobachevsky geometry can be defined in terms of the operations “joining” and “intersecting”. In the present paper a similar definition of the orthogonality on hyperbolic plane (being a substitute for the Bolyai -Lobachevsky plane) over a finite field with characteristic different from 2 or over a finite extension of the rational field to a subfield of the real field is given and investigated
Orthogonal rational functions (ORF) on the unit circle generalize orthogonal polynomials (poles at i...
AbstractIn this paper we consider the concept of orthogonality with respect to infinitely many inner...
Orthogonal polynomials on quadratic curves in the plane are studied.These include orthogonal polynom...
In the preceding paper (see [2]) we defined and investigated quasibilinear functionate on vector sp...
summary:In this paper we introduce a new type of orthogonality for real normed planes which coincide...
AbstractBy interpreting J.A. Lester's [9] result on inversive-distance-preserving mappings as an axi...
AbstractBy first obtaining a formula for the characteristic polynomial of the restriction of a linea...
We give a brief survey to some basic elements of the theory of orthogonal rational functions. Two ma...
We give a brief survey to some basic elements of the theory of orthogonal rational functions. Two ma...
AbstractLet E be a finite dimensional vector space over the Galois field GF(2). Let lin(E) denote th...
In Bolyai-Lobachevsky Planes with Finite Lines, B. J. Topel Presented seven axioms for a hyperboli...
RésuméLet F be a field of characteristic not 2. The aim of this paper is to investigate the hyperbol...
AbstractOrthogonality of polynomials in a complex variable has been investigated rather occasionally...
We present explicit constructions of orthogonal polynomials insidequadratic bodies of revolution, in...
Guidelines for an analytical treatment of the small-amplitude orbital motion of a particle of neglig...
Orthogonal rational functions (ORF) on the unit circle generalize orthogonal polynomials (poles at i...
AbstractIn this paper we consider the concept of orthogonality with respect to infinitely many inner...
Orthogonal polynomials on quadratic curves in the plane are studied.These include orthogonal polynom...
In the preceding paper (see [2]) we defined and investigated quasibilinear functionate on vector sp...
summary:In this paper we introduce a new type of orthogonality for real normed planes which coincide...
AbstractBy interpreting J.A. Lester's [9] result on inversive-distance-preserving mappings as an axi...
AbstractBy first obtaining a formula for the characteristic polynomial of the restriction of a linea...
We give a brief survey to some basic elements of the theory of orthogonal rational functions. Two ma...
We give a brief survey to some basic elements of the theory of orthogonal rational functions. Two ma...
AbstractLet E be a finite dimensional vector space over the Galois field GF(2). Let lin(E) denote th...
In Bolyai-Lobachevsky Planes with Finite Lines, B. J. Topel Presented seven axioms for a hyperboli...
RésuméLet F be a field of characteristic not 2. The aim of this paper is to investigate the hyperbol...
AbstractOrthogonality of polynomials in a complex variable has been investigated rather occasionally...
We present explicit constructions of orthogonal polynomials insidequadratic bodies of revolution, in...
Guidelines for an analytical treatment of the small-amplitude orbital motion of a particle of neglig...
Orthogonal rational functions (ORF) on the unit circle generalize orthogonal polynomials (poles at i...
AbstractIn this paper we consider the concept of orthogonality with respect to infinitely many inner...
Orthogonal polynomials on quadratic curves in the plane are studied.These include orthogonal polynom...