A multiplier version of the Bernstein inequality on the complex sphere
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[1] Volker Schönefeld. Spherical Harmonics , 2019, An Introduction to Radio Astronomy.
[2] Milton Abramowitz,et al. Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables , 1964 .
[3] G. Szegő. Zeros of orthogonal polynomials , 1939 .
[4] Hsien-Chtjng Wang,et al. TWO-POINT HOMOGENEOUS SPACES , 1952 .
[5] A. Bonami,et al. Sommes de Cesàro et multiplicateurs des développements en harmoniques sphériques , 1973 .
[6] T. Koornwinder. The addition formula for jacobi polynomials, 2 : the laplace type integral representation and the product formula , 1972 .
[7] B. A. Taylor,et al. TANGENTIAL MARKOV INEQUALITIES ON REAL ALGEBRAIC VARIETIES , 1998 .
[8] Tom H. Koornwinder,et al. The addition formula for Jacobi polynomials and spherical harmonics : prepublication , 1973 .
[9] Z. Ditzian,et al. Fractional Derivatives and Best Approximation , 1998 .
[10] Bochner-Riesz Summability for analytic functions on the m-complex unit sphere and for cylindrically symmetric functions on R^n-1 x R , 2002, math/0207225.
[11] Jeremy Levesley,et al. Estimates of n-widths of Sobolev's classes on compact globally symmetric spaces of rank one , 2003 .