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Nonlinear similarity of matrices
Authors:
Sylvain E. Cappell and Julius L. Shaneson
Journal:
Bull. Amer. Math. Soc. 1 (1979), 899-902
MSC (1970):
Primary 57E05, 57A15, 15A21; Secondary 54C05, 12A50, 34D05, 22A05, 15A18
MathSciNet review:
546313
Full-text PDF
References |
Similar Articles |
Additional Information
- 1.
V.
I. Arnol′d, Ordinary differential equations, The M.I.T.
Press, Cambridge, Mass.-London, 1973. Translated from the Russian and
edited by Richard A. Silverman. MR 0361233
(50 #13679)
- 2.
Sylvain
E. Cappell and Julius
L. Shaneson, A note on the Smith conjecture, Topology
17 (1978), no. 1, 105–107. MR 0482766
(58 #2819)
- 3.
S. E. Cappell and Julius L. Shaneson, Which groups have pseudo-free actions on spheres (to appear).
- 4.
Sylvain
E. Cappell and Julius
L. Shaneson, Linear algebra and topology,
Bull. Amer. Math. Soc. (N.S.) 1
(1979), no. 4, 685–687. MR 532553
(80f:57016), http://dx.doi.org/10.1090/S0273-0979-1979-14667-6
- 5.
S. E. Cappell and Julius L. Shaneson, Linear representations which are topologically the same (to appear).
- 6.
N.
H. Kuiper and J.
W. Robbin, Topological classification of linear endomorphisms,
Invent. Math. 19 (1973), 83–106. MR 0320026
(47 #8567)
- 7.
H. Poincaré, Sur les courbes définies par les équations différentielles, Oeuvres de H. Poincaré, Vol. I 1928, Gauthier Villars, Paris.
- 8.
G. de Rham, Reidemeister's torsion invariant and rotations of S, Internat. Conf. on Differential Analysis, Oxford Univ. Press, Cambridge, 1964, pp. 27-36.
- 9.
G. de Rham, S. Maumary and M. Kervaire, Torsion et type simple d'homotopie, Lecture Notes in Math., vol. 48, Springer-Verlag, Berlin, New York, 1967.
- 10.
Mel
Rothenberg, Torsion invariants and finite transformation
groups, Algebraic and geometric topology (Proc. Sympos. Pure Math.,
Stanford Univ., Stanford, Calif., 1976), Part 1, Proc. Sympos. Pure Math.,
XXXII, Amer. Math. Soc., Providence, R.I., 1978, pp. 267–311. MR 520507
(80j:57038)
- 11.
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Schultz, On the topological classification of linear
representations, Topology 16 (1977), no. 3,
263–269. MR 0500964
(58 #18449)
- 1.
- V. I. Arnold, Ordinary differential equations, M.I.T. Press, Cambridge, Mass., 1973. MR 361233
- 2.
- S. E. Cappell and Julius L. Shaneson, Pseudo-free group actions. I, Proc. 1978 Aarhus Topology Conf. (to appear). MR 482766
- 3.
- S. E. Cappell and Julius L. Shaneson, Which groups have pseudo-free actions on spheres (to appear).
- 4.
- S. E. Cappell and Julius L. Shaneson, Linear algebra and topology, Bull. Amer. Math. Soc. (N.S.) 1 (1979), 685-687. MR 532553
- 5.
- S. E. Cappell and Julius L. Shaneson, Linear representations which are topologically the same (to appear).
- 6.
- N. Kuiper and J. W. Robbins, Topological classification of linear endomorphisms, Invent. Math. 19 (1973), 83-106. MR 320026
- 7.
- H. Poincaré, Sur les courbes définies par les équations différentielles, Oeuvres de H. Poincaré, Vol. I 1928, Gauthier Villars, Paris.
- 8.
- G. de Rham, Reidemeister's torsion invariant and rotations of S, Internat. Conf. on Differential Analysis, Oxford Univ. Press, Cambridge, 1964, pp. 27-36.
- 9.
- G. de Rham, S. Maumary and M. Kervaire, Torsion et type simple d'homotopie, Lecture Notes in Math., vol. 48, Springer-Verlag, Berlin, New York, 1967.
- 10.
- M. Rothenberg, Torsion invariants and finite transformation groups, Proc. Sympos. Pure Math., vol. 32, Amer. Math. Soc., Providence, R. I., pp. 267-312, 1978. MR 520507
- 11.
- R. Schultz, On the topological classification of linear representations (to appear). MR 500964
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Additional Information
DOI:
http://dx.doi.org/10.1090/S0273-0979-1979-14688-3
PII:
S 0273-0979(1979)14688-3
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