Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/135319/1/plms0783.pd
Applying the Bonk-Kleiner characterization of Ahlfors 2-regular quasispheres, we show that a metric...
We provide new conditions that ensure that two metric measure spaces are not quasiconformally equiva...
We provide new conditions that ensure that two metric measure spaces are not quasiconformally equiva...
The classical Uniformization Theorem states that every simply connected Riemann surface is conformal...
We establish uniformization results for metric spaces that are homeomorphic to the Euclidean plane ...
We give an alternate proof to the following generalization of the uniformization theorem by B...
Bonk and Kleiner showed that any metric sphere which is Ahlfors 2-regular and linearly locally contr...
We consider extensions of quasiconformal maps and the uniformization theorem to the setting of metri...
The conformal dimension of a metric space measures the optimal dimension of the space under quasisym...
A quasiconformal tree is a metric tree that is doubling and of bounded turning. We prove that every ...
The conformal dimension of a metric space measures the optimal dimension of the space under quasisym...
Abstract. In this paper, we investigate the concept of (dimension) free quasi-conformality in metric...
Doctor of PhilosophyDepartment of MathematicsHrant HakobyanWe study the problem of determining when ...
Doctor of PhilosophyDepartment of MathematicsHrant HakobyanWe study the problem of determining when ...
A classical problem in geometric topology is to recognize when a topological space is a topological ...
Applying the Bonk-Kleiner characterization of Ahlfors 2-regular quasispheres, we show that a metric...
We provide new conditions that ensure that two metric measure spaces are not quasiconformally equiva...
We provide new conditions that ensure that two metric measure spaces are not quasiconformally equiva...
The classical Uniformization Theorem states that every simply connected Riemann surface is conformal...
We establish uniformization results for metric spaces that are homeomorphic to the Euclidean plane ...
We give an alternate proof to the following generalization of the uniformization theorem by B...
Bonk and Kleiner showed that any metric sphere which is Ahlfors 2-regular and linearly locally contr...
We consider extensions of quasiconformal maps and the uniformization theorem to the setting of metri...
The conformal dimension of a metric space measures the optimal dimension of the space under quasisym...
A quasiconformal tree is a metric tree that is doubling and of bounded turning. We prove that every ...
The conformal dimension of a metric space measures the optimal dimension of the space under quasisym...
Abstract. In this paper, we investigate the concept of (dimension) free quasi-conformality in metric...
Doctor of PhilosophyDepartment of MathematicsHrant HakobyanWe study the problem of determining when ...
Doctor of PhilosophyDepartment of MathematicsHrant HakobyanWe study the problem of determining when ...
A classical problem in geometric topology is to recognize when a topological space is a topological ...
Applying the Bonk-Kleiner characterization of Ahlfors 2-regular quasispheres, we show that a metric...
We provide new conditions that ensure that two metric measure spaces are not quasiconformally equiva...
We provide new conditions that ensure that two metric measure spaces are not quasiconformally equiva...
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