Keywords
- Vector Field
- Integral Curve
- Principal Part
- Morse Theory
- Symmetric Bilinear Form
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References
M. Bunge, Synthetic aspects of C∞-mappings. Journal of Pure and Applied Algebra28 (1983) 41–63
M. Bunge and E.J. Dubuc, Local concepts in S.D.G. and germ representability, in E.G.K. López-Escobar & C. Smith (editors), Mathematical Logic and Theoretical Computer Science, pp. 39–158, M. Dekker, Inc., 1987.
M.Bunge and F.Gago, Synthetic aspects of C∞-mappings,II: Mather's theorem for infinitesimally represented germs. (to appear in the Journal of Pure and Applied Algebra)
F. Gago, Internal Weak Opens, internal stability and Morse Theory for synthetic germs, (manuscripts to be presented as tesis at McGill University).
J. Penon, De l'infinitesimal au local, Thèse de Doctorat d'Etat, Université Paris VII, 1985.
R. Thom and H.I. Levine, Singularities of Differentiable Mappings, I, Bonn 1959, reprinted in C.T.C. Wall (ed.) Proceedings of Liverpool Singularities-Symposium Springer Lecture Notes in Mathematics 192 (1972), 1–89.
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© 1988 Springer-Verlag
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Gago, F. (1988). Morse germs in S.D.G.. In: Borceux, F. (eds) Categorical Algebra and its Applications. Lecture Notes in Mathematics, vol 1348. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0081354
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DOI: https://doi.org/10.1007/BFb0081354
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