Inequivalent, bordant group actions on a surface
1986 ◽
Vol 99
(2)
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pp. 233-238
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An action of a group, G, on a surface, F, consists of a homomorphismø: G → Homeo (F).We will restrict our discussion to finite groups acting on closed, connected, orientable surfaces, with ø(g) orientation-preserving for all g ε G. In addition we will consider only effective (ø is injective) free actions. Free means that ø(g) is fixed-point-free for all g ε G, g ≠ 1. This paper addresses the classification of such actions.
1990 ◽
Vol 41
(2)
◽
pp. 127-130
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2002 ◽
Vol 121
(3)
◽
pp. 469-507
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1987 ◽
Vol 30
(3)
◽
pp. 435-443
◽
Keyword(s):
1980 ◽
Vol s3-40
(2)
◽
pp. 284-297
◽
Keyword(s):
Keyword(s):