AbstractApplying the Klein modelD2 of the hyperbolic plain and identifying the geodesics inD2 with their poles in the projective plane, the author has developed a method for determining infinite binary trees in the Markov spectrum for a Fuchsian group. In the present paper this method is applied to the groups generated by reflections in the sides of a rectangular triangle in the hyperbolic plane. The complete description of the discrete part of the Markov spectrum for any Hecke group is given
We construct a four-parameter family of Markov processes on infinite Gelfand–Tsetlin schemes that pr...
AbstractWe construct a four-parameter family of Markov processes on infinite Gelfand–Tsetlin schemes...
We construct a four-parameter family of Markov processes on infinite Gelfand–Tsetlin schemes that pr...
AbstractApplying the Klein modelD2 of the hyperbolic plain and identifying the geodesics inD2 with t...
We generalize the classical Fourier analysis of Gelfand pairs to the setting of groups acting not tr...
We generalize the classical Fourier analysis of Gelfand pairs to the setting of groups acting not tr...
Modular forms are important in different areas of mathematics and theoretical physics. The theory is...
Modular forms are important in different areas of mathematics and theoretical physics. The theory is...
AbstractWe generalize the classical Fourier analysis of Gelfand pairs to the setting of groups actin...
We study the global behaviour of trees of Markoff triples over the complex numbers. We relate this t...
We first demonstrate a family of isomorphisms between complex hyperbolic triangle groups and outline...
We study some arithmetic properties of Triangle Groups, a family of Fuchsian groups that generalize ...
In this paper we extend the theory of conformal graph directed Markov systems to what we call confor...
We construct and study the unique random tiling of the hyperbolic plane into ideal hyperbolic triang...
Abstract. In this paper we extend the theory of conformal graph directed Markov systems to what we c...
We construct a four-parameter family of Markov processes on infinite Gelfand–Tsetlin schemes that pr...
AbstractWe construct a four-parameter family of Markov processes on infinite Gelfand–Tsetlin schemes...
We construct a four-parameter family of Markov processes on infinite Gelfand–Tsetlin schemes that pr...
AbstractApplying the Klein modelD2 of the hyperbolic plain and identifying the geodesics inD2 with t...
We generalize the classical Fourier analysis of Gelfand pairs to the setting of groups acting not tr...
We generalize the classical Fourier analysis of Gelfand pairs to the setting of groups acting not tr...
Modular forms are important in different areas of mathematics and theoretical physics. The theory is...
Modular forms are important in different areas of mathematics and theoretical physics. The theory is...
AbstractWe generalize the classical Fourier analysis of Gelfand pairs to the setting of groups actin...
We study the global behaviour of trees of Markoff triples over the complex numbers. We relate this t...
We first demonstrate a family of isomorphisms between complex hyperbolic triangle groups and outline...
We study some arithmetic properties of Triangle Groups, a family of Fuchsian groups that generalize ...
In this paper we extend the theory of conformal graph directed Markov systems to what we call confor...
We construct and study the unique random tiling of the hyperbolic plane into ideal hyperbolic triang...
Abstract. In this paper we extend the theory of conformal graph directed Markov systems to what we c...
We construct a four-parameter family of Markov processes on infinite Gelfand–Tsetlin schemes that pr...
AbstractWe construct a four-parameter family of Markov processes on infinite Gelfand–Tsetlin schemes...
We construct a four-parameter family of Markov processes on infinite Gelfand–Tsetlin schemes that pr...