Flat and Curved Space-Times, Second Edition by George F. R. Ellis, R. M. Williams

By George F. R. Ellis, R. M. Williams

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Nevanlinna, Uber beschr¨ ankte Funktionen, Ann. Acad. Sci. Fenn. Ser. A 32 (1939), no. 7. 164 Ball and Bolotnikov IEOT [35] M. Rosenblum and J. Rovnyak, Hardy classes and operator theory, Oxford University Press, 1985. [36] W. Rudin, F unction theory in the unit ball of Cn , Springer-Verlag, New York, 1980. [37] D. Sarason, Sub-Hardy Hilbert Spaces in the Unit Disk, University of Arkansas Lecture Notes in the Matehmatical Sciences, Wiley, 1994. [38] D. Sarason, Nevanlinna-Pick interpolation with boundary data, Integral Equations and Operator Theory 30(2) (1998), 231-250.

E. T. Jorgensen), Birkh¨ auser–Verlag, Boston, 1994, pp. 15–24. [31] G. Popescu, I nterpolation problems in several variables, J. Math. Anal. , 227 (1998), 227–250. [32] P. Quiggin, For which reproducing kernel Hilbert spaces is Pick’s theorem true? Integral Equations Operator Theory 16 (1993), no. 2, 244–266. [33] I. V. P. Potapov, S even Papers Translated from the Russian, Amer. Math. Soc. Transl. , 1988. ¨ [34] R. Nevanlinna, Uber beschr¨ ankte Funktionen, Ann. Acad. Sci. Fenn. Ser. A 32 (1939), no.

27] A. Kheifets, The abstract interpolation problem and applications, in: Holomorphic spaces (Ed. D. Sarason, S. Axler, J. McCarthy), pages 351–379, Cambridge Univ. Press, Cambridge, 1998. [28] A. Kheifets, Parseval’s equality in the abstract interpolation problem and the coupling of open systems. , Teor. Funktsii, Funktsional. Anal. , 49 (1988), 112– 120, 126; English Translation: J. Soviet Math. 49 (1990), 1114–1120. [29] I. V. Kovalishina, Carath´ eodory–Julia theorem for matrix–functions, Teoriya Funktsii, Funktsianal’nyi Analiz i Ikh Prilozheniya, 43 (1985), 70–82.

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