Add to ORKGLet S = S(n) denote the infinite surface with n ends, n \in N, accumulated by genus. For n \geq 6, we show that the mapping class group of S is topologically generated by five involutions. When n \geq 3, it is topologically generated by six involutions.Comment: 14 pages, 9 figures. Comments welcome!. arXiv admin note: text overlap with arXiv:2301.08780 by other author
We study stable commutator length on mapping class groups of certain infinite-type surfaces. In part...
We prove that the mapping class group of a closed connected orientable surface of genus at least eig...
This thesis investigates mapping class groups of infinite-type surfaces, also called big mapping cla...
The mapping class group of a surface has been well studied, particularly for compact surfaces and al...
The work of Mann and Rafi gives a classification surfaces $\Sigma$ when $\textrm{Map}(\Sigma)$ is gl...
Let Modg,b denote the mapping class group of a surface of genus g with b punctures. Luo asked in [T...
We prove that every infinite type surface without boundary and finite genus has a Riemann surface st...
We show that the pure mapping class group is uniformly perfect for a certain class of infinite type ...
We completely classify the locally finite, infinite graphs with pure mapping class groups admitting ...
AbstractLet Modg,b denote the mapping class group of a surface of genus g with b punctures. Luo aske...
In this note we make progress toward a conjecture of Durham–Fanoni–Vlamis, showing that every infini...
We study the large-scale geometry of mapping class groups of surfaces of infinite type, using the fr...
Hyperelliptic mapping class groups are defined either as the centralizers of hyperelliptic involutio...
or any surface ¿ of infinite topological type, we study the Torelli subgroup J(¿) of the mapping cla...
We survey recent developments on mapping class groups of surfaces of infinite topological type
We study stable commutator length on mapping class groups of certain infinite-type surfaces. In part...
We prove that the mapping class group of a closed connected orientable surface of genus at least eig...
This thesis investigates mapping class groups of infinite-type surfaces, also called big mapping cla...
The mapping class group of a surface has been well studied, particularly for compact surfaces and al...
The work of Mann and Rafi gives a classification surfaces $\Sigma$ when $\textrm{Map}(\Sigma)$ is gl...
Let Modg,b denote the mapping class group of a surface of genus g with b punctures. Luo asked in [T...
We prove that every infinite type surface without boundary and finite genus has a Riemann surface st...
We show that the pure mapping class group is uniformly perfect for a certain class of infinite type ...
We completely classify the locally finite, infinite graphs with pure mapping class groups admitting ...
AbstractLet Modg,b denote the mapping class group of a surface of genus g with b punctures. Luo aske...
In this note we make progress toward a conjecture of Durham–Fanoni–Vlamis, showing that every infini...
We study the large-scale geometry of mapping class groups of surfaces of infinite type, using the fr...
Hyperelliptic mapping class groups are defined either as the centralizers of hyperelliptic involutio...
or any surface ¿ of infinite topological type, we study the Torelli subgroup J(¿) of the mapping cla...
We survey recent developments on mapping class groups of surfaces of infinite topological type
We study stable commutator length on mapping class groups of certain infinite-type surfaces. In part...
We prove that the mapping class group of a closed connected orientable surface of genus at least eig...
This thesis investigates mapping class groups of infinite-type surfaces, also called big mapping cla...