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An Embedding Theorem for Homeomorphisms of the Closed Disc

1970
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Proceedings of the American Mathematical Society
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If/ is an orientation preserving self-homeomorphism of the closed disc D with the property that if x, y(E.D -N, where the set of fixed points N is finite and contained in D-int D, then there exists an arc A CD -N joining x and y such that/n(^4) tends to a fixed point as m->+ », then it is shown that / can be embedded in a continuous flow on D.

doi:10.2307/2036403
fatcat:pbft6jmgu5b27misbbwxz4im5q