Double cosets for $\SU(2)\times...\times\SU(2)$ and outer automorphisms of free groups
Int Math Res Notices (2011) Vol. 2011 2047-2067 Consider the space of double cosets of the product of $n$ copies of $\SU(2)$ with respect to the diagonal subgroup. We get a parametrization of this space, the radial part of the Haar measure, and explicit formulas for the actions of the group of outer...
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| creator | Neretin, Yuri A |
| description | Int Math Res Notices (2011) Vol. 2011 2047-2067 Consider the space of double cosets of the product of $n$ copies of $\SU(2)$
with respect to the diagonal subgroup. We get a parametrization of this space,
the radial part of the Haar measure, and explicit formulas for the actions of
the group of outer automorphisms of the free group $F_{n-1}$ and of the braid
group of $n-1$ strings. |
| doi_str_mv | 10.48550/arxiv.0903.4767 |
| format | Article |
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with respect to the diagonal subgroup. We get a parametrization of this space,
the radial part of the Haar measure, and explicit formulas for the actions of
the group of outer automorphisms of the free group $F_{n-1}$ and of the braid
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with respect to the diagonal subgroup. We get a parametrization of this space,
the radial part of the Haar measure, and explicit formulas for the actions of
the group of outer automorphisms of the free group $F_{n-1}$ and of the braid
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with respect to the diagonal subgroup. We get a parametrization of this space,
the radial part of the Haar measure, and explicit formulas for the actions of
the group of outer automorphisms of the free group $F_{n-1}$ and of the braid
group of $n-1$ strings.</abstract><doi>10.48550/arxiv.0903.4767</doi><oa>free_for_read</oa></addata></record> |
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| subjects | Mathematics - Group Theory Mathematics - Representation Theory |
| title | Double cosets for $\SU(2)\times...\times\SU(2)$ and outer automorphisms of free groups |
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