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By Ball J.A., Bolotnikov V.

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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. 7. 164 Ball and Bolotnikov IEOT [35] M. Rosenblum and J.

Systems, Estimation, and Control 1 (1991), 131164. A. W. Helton, Interpolation problems of Pick-Nevanlinna and Loewner types for meromorphic matrix-functions: parametriztion of the set of all solutions, Integral Equations and Operator Theory 9 (1986), 155-203. [16] J. A. Ball, T. T. Trent and V. A. Kaashoek Anniversary Volume (Workshop in Amsterdam, Nov. 1997), pages 89-138, OT 122, Birkhauser-Verlag, Basel-Boston-Berlin, 2001. [17] V. , to appear. Vol. 46 (2003) Bitangential Interpolation 163 [18] V.

Bolotnikov and H. Dym, On degenerate interpolation, entropy and extremal problems for matrix Schur functions, Integral Equations Operator Theory, 32 (1998), No. 4, 367–435. [19] V. Bolotnikov and H. Dym, On boundary interpolation for matrix Schur functions, Preprint MCS99-22, Department of Mathematics, The Weizmann Institute of Science, Israel. I. V. Gusev and A. Lindquist, From finite covariance windows to modeling filters: a convex optimization approach, SIAM Review 43(4) (2001), 645-675. ¨ [21] C.

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A Bitangential Interpolation Problem on the Closed Unit Ball for Multipliers of the Arveson Space by Ball J.A., Bolotnikov V.


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