AbstractThis is an expository paper, developing the basic structure of Thurston's space of measured laminations in a surface
The purpose of this thesis is to establish links between the theory of laminations and the theory of...
For a hyperbolic metric on a 3-dimensional manifold, the boundary of its convex core is a surface wh...
Abstract. Thurston defined invariant laminations, i.e. collec-tions of chords of the unit circle S (...
AbstractThis is an expository paper, developing the basic structure of Thurston's space of measured ...
AbstractIn this paper, we produce an elementary approach to Thurston's theory of measured lamination...
We show that every topological surface lamination of a 3-manifold M is isotopic to one with smoothly...
This work uncovers the tropical analogue, for measured laminations, of the convex hull construction ...
We give the topological obstructions to be a leaf in a minimal lamination by hyperbolic surfaces who...
We prove that for any closed surface of genus at least four, and any punctured surface of genus at ...
Abstract. A lamination is a compact connected metric space, where each point has a neighbor-hood hom...
We use normal surface theory as adapted by Brittenham and Gabai to find a set of branched surfaces t...
Abstract We continue our investigation of the space of geodesic lamina-tions on a surface, endowed w...
We describe spaces of essential finite height (measured) laminations in a surface S using a paramete...
The so-called "pinched disk" model of the Mandelbrot set is due to A. Douady, J. H. Hubbard and W. P...
A lamination of a graph embedded on a surface is a collection of pair-wise disjoint non-contractible...
The purpose of this thesis is to establish links between the theory of laminations and the theory of...
For a hyperbolic metric on a 3-dimensional manifold, the boundary of its convex core is a surface wh...
Abstract. Thurston defined invariant laminations, i.e. collec-tions of chords of the unit circle S (...
AbstractThis is an expository paper, developing the basic structure of Thurston's space of measured ...
AbstractIn this paper, we produce an elementary approach to Thurston's theory of measured lamination...
We show that every topological surface lamination of a 3-manifold M is isotopic to one with smoothly...
This work uncovers the tropical analogue, for measured laminations, of the convex hull construction ...
We give the topological obstructions to be a leaf in a minimal lamination by hyperbolic surfaces who...
We prove that for any closed surface of genus at least four, and any punctured surface of genus at ...
Abstract. A lamination is a compact connected metric space, where each point has a neighbor-hood hom...
We use normal surface theory as adapted by Brittenham and Gabai to find a set of branched surfaces t...
Abstract We continue our investigation of the space of geodesic lamina-tions on a surface, endowed w...
We describe spaces of essential finite height (measured) laminations in a surface S using a paramete...
The so-called "pinched disk" model of the Mandelbrot set is due to A. Douady, J. H. Hubbard and W. P...
A lamination of a graph embedded on a surface is a collection of pair-wise disjoint non-contractible...
The purpose of this thesis is to establish links between the theory of laminations and the theory of...
For a hyperbolic metric on a 3-dimensional manifold, the boundary of its convex core is a surface wh...
Abstract. Thurston defined invariant laminations, i.e. collec-tions of chords of the unit circle S (...
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