Spectral Projections and Paley–Wiener Theorem for the Unit Ball in $$\mathbb {C}^{n}$$
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Springer Science and Business Media LLC
Link
https://link.springer.com/content/pdf/10.1007/s11785-024-01555-9.pdf
Reference12 articles.
1. Boussejra, A., Intissar, A.: $$L^{2}$$-concrete spectral analysis of the invariant Laplacian in the unit complex ball. J. Funct. Anal. 160, 115–140 (1998)
2. Boussejra, A., Imesmad, N., Ouald, Chaib A.: $$L^{2}$$-Poisson integral representations of eigensections of invariant differential operators on a homogeneous line bundle over the complex Grassmann manifold $$SU(r, r+b)/S(U(r)\times U(r+b))$$. Ann. Glob. Anal. Geom. 61, 399–426 (2022)
3. Boussejra, A., Ouald Chaib, A.: A characterization of the $$L^{2}$$-range of the Poisson transforms on a class of vector bundles over the quaternionic hyperbolic spaces. J. Geom. Phys. 194, 105019 (2023). https://doi.org/10.1016/j.geomphys.2023.105019
4. Bray, W.O.: Generalized spectral projections on symmetric spaces of non compact type: Paley–Wiener theorems. J. Funct. Anal. 135(1), 206–232 (1996)
5. Folland, G.B.: Spherical harmonic expansion of the Poisson–Szego kernel for the ball. Proc. Am. Math. Soc. 47, 401–408 (1975)
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