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Zhang, Pıng

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https://hdl.handle.net/20.500.12416/9185
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Zhang, Ping
Job Title
Arş. Gör.
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Matematik
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Former Staff
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Journal of Knot Theory and Its Ramifications1
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    Article
    Citation - WoS: 3
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    Automorphisms of Braid Groups on Closed Surfaces Which Are Not S2, T2, P2 or the Klein Bottle
    (World Scientific Publ Co Pte Ltd, 2006) Zhang, Ping
    Consider a surface braid group of n strings as a subgroup of the isotopy group of homeomorphisms of the surface permuting n fixed distinguished points. Each automorphism of the surface braid group (respectively, of the special surface braid group) is shown to be a conjugate action on the braid group (respectively, on the special braid group) induced by a homeomorphism of the underlying surface if the closed surface, either orientable or non-orientable, is of negative Euler characteristic. In other words, the group of automorphisms of such a surface braid group is isomorphic to the extended mapping class group of the surface with n punctures, while the outer automorphism group of the surface braid group is isomorphic to the extended mapping class group of the closed surface itself.