We study the dependence of the Hausdoroff dimension of the limit set of a hyperbolic Fuchsian group on the geometry of the associated Riemann surface. In particular, we study the type and location of extrema subject to restriction on the total length of the boundary geodesics. In addition, we compare different algorithms used for numerical computations
This paper presents an eigenvalue algorithm for accurately computing the Hausdorff dimension of limi...
We study the effects of curved background geometries on the critical behavior of scalar field theory...
We study the non-simple closed geodesics of the Riemann surfaces of signature (0, 3). In the aim of ...
Using McMullen's Hausdorff dimension algorithm, we study numerically the dimension of the limit set ...
This paper presents an eigenvalue algorithm for accurately computing the Hausdorff dimension of limi...
We investigate the terms arising in an identity for hyperbolic surfaces proved by Luo and Tan, namel...
We investigate the terms arising in an identity for hyperbolic surfaces proved by Luo and Tan, namel...
It is a theorem of Bers that any closed hyperbolic surface admits a pants decomposition consisting o...
We consider (local) parameterizations of Teichmüller space Tg,n (of genus g hyperbolic surfaces with...
Abstract. This paper presents an eigenvalue algorithm for accurately computing the Hausdorff di-mens...
This paper presents an eigenvalue algorithm for accurately computing the Hausdorff dimension of limi...
Abstract. It is a theorem of Bers that any closed hyperbolic surface admits a pants decom-position c...
This paper investigates the behavior of the Hausdorff dimensions of the limit sets \(\Lambda_n\) and...
Let $M$ be a closed hyperbolic 3-manifold. Let $\nu_{Gr(M)}$ denote the probability volume (Haar) me...
Abstract. Let Γ be a convex co-compact quasi-Fuchsian Kleinian group. We define the distortion funct...
This paper presents an eigenvalue algorithm for accurately computing the Hausdorff dimension of limi...
We study the effects of curved background geometries on the critical behavior of scalar field theory...
We study the non-simple closed geodesics of the Riemann surfaces of signature (0, 3). In the aim of ...
Using McMullen's Hausdorff dimension algorithm, we study numerically the dimension of the limit set ...
This paper presents an eigenvalue algorithm for accurately computing the Hausdorff dimension of limi...
We investigate the terms arising in an identity for hyperbolic surfaces proved by Luo and Tan, namel...
We investigate the terms arising in an identity for hyperbolic surfaces proved by Luo and Tan, namel...
It is a theorem of Bers that any closed hyperbolic surface admits a pants decomposition consisting o...
We consider (local) parameterizations of Teichmüller space Tg,n (of genus g hyperbolic surfaces with...
Abstract. This paper presents an eigenvalue algorithm for accurately computing the Hausdorff di-mens...
This paper presents an eigenvalue algorithm for accurately computing the Hausdorff dimension of limi...
Abstract. It is a theorem of Bers that any closed hyperbolic surface admits a pants decom-position c...
This paper investigates the behavior of the Hausdorff dimensions of the limit sets \(\Lambda_n\) and...
Let $M$ be a closed hyperbolic 3-manifold. Let $\nu_{Gr(M)}$ denote the probability volume (Haar) me...
Abstract. Let Γ be a convex co-compact quasi-Fuchsian Kleinian group. We define the distortion funct...
This paper presents an eigenvalue algorithm for accurately computing the Hausdorff dimension of limi...
We study the effects of curved background geometries on the critical behavior of scalar field theory...
We study the non-simple closed geodesics of the Riemann surfaces of signature (0, 3). In the aim of ...