References
J. Bochnak andJ. Siciak, Analytic functions in topological vector spaces.Studia Math. 39 (1971), 77–112.
J. F. Colombeau,Différentiation et bornologie. Thesis, Université de Bordeaux (1973).
A. Grothendieck,Topological vector spaces. Gordon and Breach (1973).
R. S. Hamilton, The inverse function theorem of Nash and Moser.Bull. Amer. Math. Soc. 7 (1982), 65–222.
H. Hauser, La construction de la déformation semi-universelle d’un germe de variété analytique complexe.Ann. Sci. Éc. Norm. Sup. (4)18 (1985), 1–56.
H. Hauser andG. Müller, Analytic curves in power series rings.Compos. Math. 76 (1990), 197–201.
———, Automorphism groups in local analytic geometry, infinite dimensional Rank Theorem and Lie groups.C. R. Acad. Sci. Paris, I. Ser. 313 (1991), 751–756.
———, A Rank Theorem for analytic maps between power series spaces.Publ. Math. IHES 80 (1994), 95–115.
M. Hervé,Analyticity in infinite dimensional spaces. De Gruyter (1989).
M. Jurchescu, On the canonical topology of an analytic algebra and of an analytic module.Bull. Soc. Math. France 93 (1965), 129–153.
J. Leslie, On the group of real analytic diffeomorphisms of a compact real analytic manifold.Trans. Amer. Math. Soc. 274 (1982), 651–669.
J. Mather,Notes on right equivalence. Preprint (1969).
J. Milnor, Remarks on infinite-dimensional Lie groups. In:Relativité, groupes et topologie II. (eds. B. S. DeWitt, R. Stora), Elsevier (1984), 1007–1057.
D. Pisanelli, The proof of the Frobenius theorem in a Banach scale. In:Functional analysis, holomorphy and approximation theory. (ed. G. I. Zapata), Marcel Dekker (1983), 379–389.
---, The proof of the inversion mapping theorem in a Banach scale. In:Complex analysis, functional analysis and approximation theory. (ed. J. Mujica), North-Holland (1986), 281–285.
H. Upmeier,Symmetric Banach manifolds and Jordan C-algebras. North-Holland (1985).
Author information
Authors and Affiliations
Corresponding authors
Rights and permissions
About this article
Cite this article
Hauser, H., Müller, G. Semi-Universal unfoldings and orbits of the contact group. Abh.Math.Semin.Univ.Hambg. 66, 1–9 (1996). https://doi.org/10.1007/BF02940792
Received:
Issue Date:
DOI: https://doi.org/10.1007/BF02940792