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Extra resources for A Simple Proof of Rationality of Siegel-Weil Eisenstein Series(en)(33s)

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98 (1997), 253-306. [LR] E. Lapid and S. Rallis, On the local factors of representations of classical groups, in J. , eds, Automorphic Representations, L-functions and Applications: Progress and Prospects, Berlin: de Gruyter, 309-359 (2005). [LZ] S. T. -B. Zhu, Degenerate principal series and local theta correspondence, Trans AMS, 350 (1998) 5017-5046. -S. , 71 (1989) 29-48. -S. Li, Automorphic forms with degenerate Fourier coefficients Am. J. , 119 (1997) 523-578. [MVW] C. Moeglin, M-F. -L. Waldspurger, Correspondances de Howe sur un corps p-adique, Lecture Notes in Mathematics, 1291 (1987) [P] R.

Symp. , XXXIII, part 2 (1979), 313-346. [G] P. Garrett, Archimedean zeta integrals for unitary groups, appendix to this article. [H1] M. Harris, Arithmetic vector bundles and automorphic forms on Shimura varieties II. , 60 (1986), 323-378. [H2] M. Harris, L-functions of 2 by 2 unitary groups and factorization of periods of Hilbert modular forms. JAMS, 6 (1993), 637-719. [H3] M. Reine Angew. , 483, (1997) 75-161. 4 This is not quite right as stated, because the automorphy factor has only been defined on a connected component of the real points of H.

Rallis, On the Weil-Siegel formula, J. reine angew. , 387 (1988) 1-68. [KS] S. S. Kudla, W. J. Sweet, Degenerate principal series representations for U (n, n), Isr. J. , 98 (1997), 253-306. [LR] E. Lapid and S. Rallis, On the local factors of representations of classical groups, in J. , eds, Automorphic Representations, L-functions and Applications: Progress and Prospects, Berlin: de Gruyter, 309-359 (2005). [LZ] S. T. -B. Zhu, Degenerate principal series and local theta correspondence, Trans AMS, 350 (1998) 5017-5046.

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