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20162019
most citedTopological Symmetries of R^3

2 citations · 4 across the 6 of their papers we have counts for

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math.AT2016

Manifolds with the fixed point property and their squares

Slawomir Kwasik, Fang Sun

The Cartesian squares (powers) of manifolds with the fixed point property (f.p.p.) are considered. Examples of manifolds with the f.p.p. are constructed whose symmetric squares fai…

math.AT2016

Topological Symmetries of R^3, II

Fang Sun

If a fintie group G acts topologically and faithfully on R^3, then G is a subgroup of O(3)

math.AT2016★ 2 cited

Topological Symmetries of R^3

Slawomir Kwasik, Fang Sun

If a finite group acts topologically, faithfully and orientation preservingly on R^3, then it is isomorphic to a subgroup of SO(3).