Stability of C ∞ mappings, III. Finitely determined map-germs

John N. Mather

Publications Mathématiques de l'IHÉS (1968)

  • Volume: 35, page 127-156
  • ISSN: 0073-8301

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Mather, John N.. "Stability of $C^\infty $ mappings, III. Finitely determined map-germs." Publications Mathématiques de l'IHÉS 35 (1968): 127-156. <http://eudml.org/doc/103885>.

@article{Mather1968,
author = {Mather, John N.},
journal = {Publications Mathématiques de l'IHÉS},
keywords = {topology},
language = {eng},
pages = {127-156},
publisher = {Institut des Hautes Études Scientifiques},
title = {Stability of $C^\infty $ mappings, III. Finitely determined map-germs},
url = {http://eudml.org/doc/103885},
volume = {35},
year = {1968},
}

TY - JOUR
AU - Mather, John N.
TI - Stability of $C^\infty $ mappings, III. Finitely determined map-germs
JO - Publications Mathématiques de l'IHÉS
PY - 1968
PB - Institut des Hautes Études Scientifiques
VL - 35
SP - 127
EP - 156
LA - eng
KW - topology
UR - http://eudml.org/doc/103885
ER -

References

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  1. [1] S. LANG, Introduction to Differentiable Manifolds, New York, Interscience, 1962. Zbl0103.15101MR27 #5192
  2. [2] B. MALGRANGE, Ideals of Differentiable Functions, London, Oxford University Press, 1966. Zbl0177.17902
  3. [3] J. MATHER, Stability of C∞ mappings : I. The division theorem, Annals of Math., vol. 87, 1968, pp. 89-104 ; II. Infinitesimal stability implies stability (to appear in the Annals of Math.). Zbl0159.24902MR38 #726
  4. [4] J.-Cl. TOUGERON, Une généralisation du théorème des fonctions implicites. Équivalence des idéaux de fonctions différentiables, C. R. Acad. Sc., Paris, t. 262, pp. 487-489 and pp. 563-565. Zbl0136.03905MR36 #2170
  5. [5] J.-Cl. TOUGERON, Idéaux de fonctions différentiables, Thèse, Université de Rennes, 1967 (to appear in the Annales de l'Institut Fourier). Zbl0162.18502

Citations in EuDML Documents

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  1. John N. Mather, Stability of C ∞ mappings, IV. Classification of stable germs by R -algebras
  2. Nils Dencker, Preparation theorems for matrix valued functions
  3. John Guckenheimer, Catastrophes and partial differential equations
  4. M. J. Dias Carneiro, Jacob Palis, Bifurcations and global stability of families of gradients
  5. Goo Ishikawa, Families of functions dominated by distributions of C -classes of mappings
  6. Alexandru Buium, Killing divisor classes by algebraisation
  7. Jean-Guy Dubois, Jean-Paul Dufour, Oleg Stanek, La théorie des catastrophes. IV. Déploiements universels et leurs catastrophes
  8. Mário Jorge Dias Carneiro, Singularities of envelopes of families of submanifolds in ℝ N
  9. James Damon, Finite determinacy and topological triviality. II : sufficient conditions and topological stability
  10. F. Pham, Classification des singularités

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