Morera Theorems for Spheres through a Point in C N

Author:

Grinberg Eric Liviu,Quinto Eric Todd

Publisher

Springer US

Reference26 articles.

1. Agranovsky, M. (1978). Fourier transform on SL2(ℝ) and Morera type theorems, Soviet Math. Dokl., Vol. 19, (pages 1522-1526).

2. Agranovsky, M., Berenstein, C.A., and Chang, D.C. (1993). Morera Theorem for holomorphic H p spaces in the Heisenberg group, J. reine angew. Math., Vol. 443, (pages 49–89).

3. Agranovsky, M., Berenstein, C.A., Chang, D.C., Pascuas, D. (1991). A Morera type theorem for L2 functions in the Heisenberg group, J. Analyse Math., Vol. 57, (pages 282–296).

4. Berenstein, C. A. (1984). A test for holomorphy in the unit ball of ℂ n , Proc. Amer. Math. Soc., Vol. 90, (pages 88–90).

5. Berenstein, C.A., Chang, D-C., Pasucas, D., and Zalcman, L. (1992). Variations on the theorem of Morera, Contemp. Math., Vol. 137, (pages 63–78).

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