Geodesic
Invariants of twist-wise flow equivalence
Sullivan, Michael1
1 Department of Mathematics (4408), Southern Illinois University, Carbondale, IL 62901
Electronic research announcements of the American Mathematical Society, Tome 03 (1997), pp. 126-130 Cet article a éte moissonné depuis la source American Mathematical Society

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Twist-wise flow equivalence is a natural generalization of flow equivalence that takes account of twisting in the local stable manifold of the orbits of a flow. Here we announce the discovery of two new invariants in this category.
DOI : 10.1090/S1079-6762-97-00037-1

Sullivan, Michael 1

1 Department of Mathematics (4408), Southern Illinois University, Carbondale, IL 62901 
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Sullivan, Michael. Invariants of twist-wise flow equivalence. Electronic research announcements of the American Mathematical Society, Tome 03 (1997), pp. 126-130. doi: 10.1090/S1079-6762-97-00037-1

[1] Bowen, Rufus, Franks, John Homology for zero-dimensional nonwandering sets Ann. of Math. (2) 1977 73 92

[2] Franks, John Flow equivalence of subshifts of finite type Ergodic Theory Dynam. Systems 1984 53 66

[3] Huang, Danrung Flow equivalence of reducible shifts of finite type Ergodic Theory Dynam. Systems 1994 695 720

[4] Huang, Danrun Flow equivalence of reducible shifts of finite type and Cuntz-Krieger algebras J. Reine Angew. Math. 1995 185 217

[5] Lind, Douglas, Marcus, Brian An introduction to symbolic dynamics and coding 1995

[6] Newman, Morris Integral matrices 1972

[7] Parry, Bill, Sullivan, Dennis A topological invariant of flows on 1-dimensional spaces Topology 1975 297 299

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