We study C 2 extremal quasiconformal mappings in space and establish necessary and sufficient conditions for a \u27localized\u27 form of extremality in the spirit of the work of G. Aronsson on absolutely minimizing Lipschitz extensions. We also prove short-time existence for smooth solutions of a gradient flow of QC diffeomorphisms associated to the extremal problem
These lecture focus on two vector-valued extremal problems which have a common feature in that the c...
AbstractThis paper deals with the extremals of some functionals defined on a given homotopy class of...
Abstract. We show that two rational maps which are K-quasiconformally combinatorially equivalent are...
AbstractWe study C2 extremal quasiconformal mappings in space and establish necessary and sufficient...
AbstractWe study C2 extremal quasiconformal mappings in space and establish necessary and sufficient...
By the Riemann-mapping theorem, one can bijectively map the interior of an $n$-gon $P$ to that of an...
Extremal mappings have been one of the main topics in the theory of quasiconformal mappings since it...
Extremal mappings have been one of the main topics in the theory of quasiconformal mappings since it...
Extremal mappings have been one of the main topics in the theory of quasiconformal mappings since it...
By the Riemann-mapping theorem, one can bijectively map the interior of an $n$-gon $P$ to that of an...
AbstractThis paper deals with the extremals of some functionals defined on a given homotopy class of...
Concerning the problem of extremality of quasiconformal mappings with dilatation bounds, we discuss ...
By considering the explicit form of the quasiconformal mapping Fxk) of the complex plane with comple...
In this paper we give a short survey on a problem on extremal quasiconformal extensions. It had been...
These lecture focus on two vector-valued extremal problems which have a common feature in that the c...
These lecture focus on two vector-valued extremal problems which have a common feature in that the c...
AbstractThis paper deals with the extremals of some functionals defined on a given homotopy class of...
Abstract. We show that two rational maps which are K-quasiconformally combinatorially equivalent are...
AbstractWe study C2 extremal quasiconformal mappings in space and establish necessary and sufficient...
AbstractWe study C2 extremal quasiconformal mappings in space and establish necessary and sufficient...
By the Riemann-mapping theorem, one can bijectively map the interior of an $n$-gon $P$ to that of an...
Extremal mappings have been one of the main topics in the theory of quasiconformal mappings since it...
Extremal mappings have been one of the main topics in the theory of quasiconformal mappings since it...
Extremal mappings have been one of the main topics in the theory of quasiconformal mappings since it...
By the Riemann-mapping theorem, one can bijectively map the interior of an $n$-gon $P$ to that of an...
AbstractThis paper deals with the extremals of some functionals defined on a given homotopy class of...
Concerning the problem of extremality of quasiconformal mappings with dilatation bounds, we discuss ...
By considering the explicit form of the quasiconformal mapping Fxk) of the complex plane with comple...
In this paper we give a short survey on a problem on extremal quasiconformal extensions. It had been...
These lecture focus on two vector-valued extremal problems which have a common feature in that the c...
These lecture focus on two vector-valued extremal problems which have a common feature in that the c...
AbstractThis paper deals with the extremals of some functionals defined on a given homotopy class of...
Abstract. We show that two rational maps which are K-quasiconformally combinatorially equivalent are...