References
- Aronszajn N. Theory of reproducing kernels. Trans. Amer. Math. Soc. 1950;68:337–404.
- Beatrous F. Estimates for derivatives of holomorphic functions in pseudoconvex domains. Math. Z. 1986;191:91–116.
- Zhu K. Holomorphic Besov spaces on bounded symmetric domains. Quart. J. Math. Oxford. 1995;46:239–256.
- Vretare L. Recurrence formulas for zonal polynomials. Math. Z. 1985;188:419–425.
- Zhang G. Some recurrence formulas for spherical polynomials on tube domains. Trans. Amer. Math. Soc. 1995;347:1725–1734.
- Arazy J. A survey of invariant Hilbert spaces of analytic functions on bounded symmetric domains. In: Curto RE, Douglas RG, Pincus JD, Salinas N, editors. Multivariable operator theory. Vol. 185, Contemporary mathematics. Providence (RI): American Mathematical Society; 1995. p. 7–65.
- Yan Z. Invariant differential operators and holomorphic function spaces. J. Lie Theory. 2000;10:1–31.
- Faraut J, Korányi A. Function spaces and reproducing kernels on bounded symmetric domains. J. Funct. Anal. 1990;88:64–89.
- Upmeier H. Toeplitz operators on bounded symmetric domains. Trans. Amer. Math. Soc. 1983;280:221–237.
- Arazy J, Engliš M. Qp-spaces on bounded symmetric domains. J. Funct. Spaces Appl. 2008;6:205–240.
- Arazy J, Zhang G. Homogeneous multiplication operators on bounded symmetric domains. J. Func. Anal. 2003;202:44–66.
- Lions J-L, Magenes E. Problèmes aux limites non homogènes et applications [Non-homogeneous boundary value problems and applications]. Vol. 1. Paris: Dunod; 1968.
- Lassalle M. Une formule de Pieri pour les polynômes de Jack [A Pieri formula for Jack polynomials]. C. R. Acad. Sci. Paris Sér. I Math. 1989;309:941–944.
- Stanley R. Some combinatorial properties of Jack symmetric functions. Adv. Math. 1989;77:76–115.
- MacDonald IG. Symmetric functions and Hall polynomials. 2nd ed. Oxford: Clarendon Press; 1995.
- Zhu K. Holomorphic Besov spaces on bounded symmetric domains II. Indiana Univ. Math. J. 1995;44:1017–1031.