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Über selbstadjungierte Huygenssche Differentialgleichungen mit vier unabhängigen Variablen. (German) Zbl 0211.40803

35L10 Second-order hyperbolic equations
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[1] The Cauchy Problem: enthalten in Graviation an introduction to current research, New York 1962.
[2] Courant, Methods of mathematical physics 2 (1962) · Zbl 0849.01022
[3] und , Exact solutions of the gravitational field equation, enthalten in Gravitation an introduction to current research, New York 1962.
[4] Theorie von Raum, Zeit und Gravitation; Berlin 1960.
[5] Günther, der Sächs. Akademie d. Wiss. zu Leipzig, Math.-Nat. Klasse 100 (1952)
[6] Günther, d. Sächs. Akad. d. Wiss. zu Leipzig 102 (1957)
[7] Huygenssche Differentialgleichungen, die zur Wellengleichung infinitesimal benachbart sind; Arch. d. Math. XVI (1965). · Zbl 0149.05901
[8] Günther, Mech. and Analysis 18 pp 103– (1965)
[9] Lectures on Cauchy’s problem in linear partial differential equation; New Haven 1923.
[10] McLenaghan, Cambridge Philos. Soc. 65 pp 139– (1969)
[11] Mathisson, Hadamard relatif a la diffusion des ondes; Acta Math. 71 pp 249– (1939) · JFM 65.0440.04
[12] Einstein – Räume; Berlin 1964 (Übers. aus dem Russischen).
[13] Introduction to gravitational radiation theory; enthalten in Lectures on general relativity, Brandeis summer Institute in theoretical physics (Prentice-Hall; Englewood , 1965).
[14] Riemannsche Geometrie und Tensoranalaysis; Berlin 1959.
[15] Ricci-Calculus, Berlin-Göttingen-Heidelberg 1954.
[16] Sobolew, Mat. Sb. (N. S.) 1 pp 39– (1936)
[17] Ein Beispiel einer huygensschen Differentialgleichung; Göttinger Nachr., 1953, H. 10.
[18] Über huygenssche Differentialgleichungen, die zur Wellengleichung von zweiter Ordnung infinitesimal benachbart sind; Dissertation, Leipzig 1969.
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