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Table of contents for this issue | Previous article | Next article Croke, Christopher B. Some isoperimetric inequalities and eigenvalue estimates. Annales scientifiques de l'École Normale Supérieure, Sér. 4, 13 no. 4 (1980), p. 419-435 Full text djvu | pdf | Reviews MR 83d:58068 | Zbl 0465.53032 | 9 citations in Numdam stable URL: http://www.numdam.org/item?id=ASENS_1980_4_13_4_419_0 Bibliography [2] M. BERGER, Some Relations Between Volume, Injectivity Radius, and Convexity Radius in Riemannian Manifolds, Differential Geometry and Relativity, D. Reidel Publishing Co., Dordrecht-Boston, [3] M. BERGER, Une inégalité universelle pour la première valeur propre du laplacien (Bull. Soc. math. Fr., T. 107, Numdam | MR 80f:58046 | Zbl 0399.35080 [4] A. BESSE, Manifolds All of Whose Geodesics are Closed (Ergebnisse der Mathematik, Vol. 93, Springer, Berlin-Heidelberg-New York, [5] R. BISHOP and R. CRITTENDEN, Geometry of Manifolds, Academic Press, [6] J. CHEEGER, A Lower Bound for the Smallest Eigenvalue of the Laplacian, in Problems in Analysis (A Symposium in Honor of S. Bochner, Princeton University Press, Princeton, [7] J. CHEEGER and D. G. EBIN, Comparison Theorems in Riemannian Geometry, North Holland, Amsterdam, [8] S.-Y. CHENG, On the Hayman-Osserman-Taylor Inequality (preprint). [9] L. W. GREEN, Auf Wiedersehenflächen (Ann. of Math., Vol. 78, [10] P. LI, On the Sobolev Constant and the p-Spectrum of a Compact Riemannian Manifold (Ann. scient. Éc. Norm. Sup., T. 13, Numdam | MR 82h:58054 | Zbl 0466.53023 [11] R. OSSERMAN, The Isoperimetric Inequality (Bull. Amer. Math. Soc., Vol. 87, Article | MR 58 #18161 | Zbl 0411.52006 [12] L. A. SANTALÓ, Integral Geometry and Geometric Probability (Encyclopedia of Mathematics and Its Applications), Addison-Wesley, London-Amsterdam-Dom Mills, Ontario-Sydney-Tokyo, [13] S.-T. YAU, Isoperimetric Constants and the First Eigenvalue of a Compact Riemannian Manifold [Ann. scient. Éc. Norm. Sup., (4), T. 8, Numdam | MR 53 #1478 | Zbl 0325.53039 |
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