Les travaux de Nabutovsky et Weinberger sur la complexité de l'espace des variétés riemanniennes

Laurent Bessières

Séminaire de théorie spectrale et géométrie (2000-2001)

  • Volume: 19, page 77-91
  • ISSN: 1624-5458

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Bessières, Laurent. "Les travaux de Nabutovsky et Weinberger sur la complexité de l'espace des variétés riemanniennes." Séminaire de théorie spectrale et géométrie 19 (2000-2001): 77-91. <http://eudml.org/doc/114460>.

@article{Bessières2000-2001,
author = {Bessières, Laurent},
journal = {Séminaire de théorie spectrale et géométrie},
keywords = {complexity; algorithm; Riemannian manifold; diameter functional},
language = {fre},
pages = {77-91},
publisher = {Institut Fourier},
title = {Les travaux de Nabutovsky et Weinberger sur la complexité de l'espace des variétés riemanniennes},
url = {http://eudml.org/doc/114460},
volume = {19},
year = {2000-2001},
}

TY - JOUR
AU - Bessières, Laurent
TI - Les travaux de Nabutovsky et Weinberger sur la complexité de l'espace des variétés riemanniennes
JO - Séminaire de théorie spectrale et géométrie
PY - 2000-2001
PB - Institut Fourier
VL - 19
SP - 77
EP - 91
LA - fre
KW - complexity; algorithm; Riemannian manifold; diameter functional
UR - http://eudml.org/doc/114460
ER -

References

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  2. [BMR] J. BEMELMANS, M. MIN-OO, E. RUH, Smoothing riemannian metrics, Math. Z., 188 ( 1984), 69-74. Zbl0536.53044MR767363
  3. [Cha] I. CHAVEL, Riemannian geometry :a modem introduction, Cambridge University Press, 1995. Zbl0819.53001MR2229062
  4. [Che] J. CHEEGER, Finiteness theorems for riemannian manifolds, Amer. J.Math., 92 ( 1970), 61-74 . Zbl0194.52902MR263092
  5. [D] M. DAVIS, Computability and unsolvability, Dover Publications, New York 1982. Zbl0553.03024
  6. [F] K. FUKAYA, Hausdorff con vergence of riemannian manifolds and its applications, in "Recent topics in differential and analytic geometry", ed. T. Ochiai, Adv. Stud. Pure Math. 18-I, Academic Press, Boston, 1990. Zbl0754.53004MR1145256
  7. [NW] A. NABUTOVSKY, S. WEINBERGER, Variational problems for Riemannian Functionals and arithmetic group, à paraître aux Publications Math, de l'IHES. Zbl1003.58007
  8. [GLP] M. GROMOV, J. LAFONTAINE, P. PANSU, Structure métrique pour les variétés riemanniennes, 1981. Zbl0509.53034
  9. [G] M. GROMOV, Volume and bounded cohomology. Publications Math, de l'IHES, 56 ( 1982), 5-99. Zbl0516.53046MR686042
  10. [P] S. PETERS, Convergence of Riemannian manifolds, Comp. Math., 62 ( 1987), 3-16. Zbl0618.53036MR892147
  11. [R] J.J. ROTMAN, Introduction to the theory of groups, Springer, 1995. Zbl0810.20001MR1307623
  12. [ZL] A.K. ZVONKIN, L.A. LEVIN, The complexity of finite objecst and the development of the concepts of information and randomness by means of the theory of the algorithms, Russ. Math. Surv. 25(6) ( 1970), 83-129. Zbl0222.02027MR307889

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