@article{CM_1985__56_2_153_0,
author = {Adachi, Toshiaki and Sunada, Toshikazu},
title = {Energy spectrum of certain harmonic mappings},
journal = {Compositio Mathematica},
volume = {56},
year = {1985},
pages = {153-170},
mrnumber = {809864},
zbl = {0578.58009},
language = {en},
url = {http://dml.mathdoc.fr/item/CM_1985__56_2_153_0}
}
Adachi, Toshiaki; Sunada, Toshikazu. Energy spectrum of certain harmonic mappings. Compositio Mathematica, Tome 56 (1985) pp. 153-170. http://gdmltest.u-ga.fr/item/CM_1985__56_2_153_0/
[1] and : Geometry of Manifold, Academic Press: New York and London (1964). | MR 169148 | Zbl 0132.16003
[2] and : Gromov's almost flat manifolds, Asterisque 81 (1981). | MR 619537 | Zbl 0459.53031
[3] and : Harmonic mappings of Riemannian manifold, Amer. J. Math. 86 (1964) 109-160. | MR 164306 | Zbl 0122.40102
[4] and : A report on harmonic maps, Bull. London Math. Soc. 10 (1978) 1-68. | MR 495450 | Zbl 0401.58003
[5] : Inégalité isoperimetrique sur les variétés compactes sans bord, to appear.
[6] : On the length spectra of certain compact manifolds of negative curvature J. Diff. Geom. 12 (1977) 403-424. | MR 650997 | Zbl 0365.53016
[7] : Structures metriques sur les variétés riemannienes (rédigé par J. Lafontaine et P. Pansu), Cedic, Paris (1982). | MR 682063 | Zbl 0509.53034
[8] : On homotopic harmonic maps, Can. J. Math. 19 (1967) 673-687. | MR 214004 | Zbl 0148.42404
[9] : Equivariant Morse theory and closed geodesics, preprint. | MR 739783 | Zbl 0561.58007
[10] : Über die Isometriegruppe einer kompakten Mannigfaltigkeit mit negativer Krümmung, Helv. Phys. Acta 45 (1972) 277-288.
[11] : Über die Isometriegruppe bei kompakten Mannigfaltigkeiten negativer Krümmung, Comment. Math. Helv. 48 (1973) 14-30. | MR 328819 | Zbl 0258.53040
[12] , and : Finiteness and rigidities theorem for holomorphic mappings, Michigan Math. J. 28 (1981) 289-295. | MR 629361 | Zbl 0459.32011
[13] and : Foundations of Differential Geometry, John Wiley & Sons: New Nork (1963). | Zbl 0119.37502
[14] : Harmonic mappings of uniform bounded dilatation, Topology 16 (1977) 199-201. | MR 448412 | Zbl 0343.53029
[15] : On the Sobolev constant and the p-spectrum of a compact Riemannian manifolds, Ann. scient. Éc. Norm. Sup. 13 (1980) 451-469. | Numdam | MR 608289 | Zbl 0466.53023
[16] : The isometry groups of compact manifolds with non-positive curvature, Proc. Japan Acad. 51 (1975) 790-794. | MR 397616 | Zbl 0341.53026
[17] : Topological entropy for geodesic flows, Ann. of Math. 110 (1979) 567-573. | MR 554385 | Zbl 0426.58016
[18] : Applications of ergodic theory to the investigation of manifolds of negative curvature, Funct. Analy. and Appl. 3 (1969) 335-336. | MR 257933 | Zbl 0207.20305
[19] and : Minimal varieties and harmonic maps in tori, Comment. Math. Helu. 50 (1975) 249-265. | MR 390974 | Zbl 0326.53055
[20] and : Finiteness of the family of rational and meromorphic mappings into algebraic varieties, Amer. J. Math. 104 (1982) 887-900. | MR 667540 | Zbl 0502.14002
[21] : The Ahlfors-Schwarz lemma in several complex variables, Comment. Math. Helv. 55 (1980) 547-558. | MR 604712 | Zbl 0484.53053
[22] and : Compact group actions and the topology of manifolds with non-positive curvature, Topology 18 (1979) 361-380. | MR 551017 | Zbl 0424.58012
[23] : Holomorphic mappings into a compact quotient of symmetric bounded domain, Nagoya Math. J. 64 (1976) 159-175. | MR 419848 | Zbl 0352.32030
[24] : Rigidity of certain harmonic mappings, Invent. Math. 51 (1979) 297-307. | MR 530636 | Zbl 0418.31005
[25] : Tchebotarev's density theorem for closed geodesics in a compact locally symmetric space of negative curvature, preprint.
[26] : Geodesic flows and geodesic random walks, to appear in Advanced Studies in Pure Math. 3. | MR 758647 | Zbl 0599.58037
[27] : Morse theory by perturbation methods with applications to harmonic maps, Trans. AMS. 267 (1981) 569-583. | MR 626490 | Zbl 0509.58012
[28] and , On the orders of the automorphism groups of certain projective manifolds, Progress in Math. 14 (1981) 145-158. | MR 642855 | Zbl 0483.32016
[29] and : An analogue of the prime number theorem for closed orbits of Axion A flows, preprint. | MR 727704 | Zbl 0537.58038
[30] : Totally geodesic maps, J. Differential Geom. 4 (1970) 73-79. | MR 262984 | Zbl 0194.52901