Sphärische Mittelwerte in kompakten harmonischen Riemannschen Mannigfaltigkeiten
Article
Received:
- 33 Downloads
- 9 Citations
Preview
Unable to display preview. Download preview PDF.
Literatur
- [1]Allamigeon, A. C.: Propriétés globales des espaces harmoniques. C. R. Acad. Sci (Paris)252, 1093–1095 (1961).Google Scholar
- [2]Friedman, A.: Functiontheoretic charakterisation of Einstein and harmonic spaces. Trans. Am. Math. Soc.101, 240–258 (1961).Google Scholar
- [3]—— The wave equation for differential forms. Pacific J. Math.11, 1267–1279 (1961).Google Scholar
- [4]Günther, P.: Über einige spezielle Probleme aus der Theorie der linearen partiellen Differentialgleichungen 2. Ordnung. Ber. Verh. Sächs. Akad. Wiss. Leipzig,102, Heft 1 (1957).Google Scholar
- [5]Helgason, S.: Differential geometry and symmetric spaces. New York 1962.Google Scholar
- [6]—— The Radon transform on euclidean spaces, compact two-point homogeneous spaces and Grassmann manifolds. Acta Math.113, 153–180 (1965).Google Scholar
- [7]John, F.: Plane waves and spherical means applied to partial differential equations. New York 1955.Google Scholar
- [8]Kamke, E.: Gewöhnliche Differentialgleichungen. Lösungen und Lösungsmethoden. Leipzig 1944.Google Scholar
- [9]Koksma, J. F.: Diophantische Approximationen. Ergebn. Math.4, Berlin, 1936.Google Scholar
- [10]Olevsky, M.: Quelques théorèmes de la moyenne dans les espaces à courbure constante. Dokl. Akad. Nauk UdSSR45, 95–98 (1944).Google Scholar
- [11]de Rham, G.: Variétés differéntiables. Paris 1955.Google Scholar
- [12]
- [13]Weinstein, A.: Spherical means in spaces of constant curvature. Ann. di Mat. (IV)60, 87–92 (1963).Google Scholar
Copyright information
© Springer-Verlag 1966