Matrix valued Jacobi polynomials

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The Algebra of Differential Operators Associated to a Weight Matrix (2007, background): “The set of those D satisfying (1.1) will be denoted by D(W ). Starting with [15], [16] and [ 10 , 8] one has a growing collection of weight matrices W (x )f or which the algebra D(W ) is not trivial, i.e.”
A survey on orthogonal matrix polynomials satisfying second order differential equations (2005, methodology): “We will take a two-by-two version of the Legendre polynomials obtained by setting and equal to 0 in the construction described in [26].”
The Analytic Theory of Matrix Orthogonal Polynomials (2007, background): “We note, however, that one of the striking developments in recent years has been the discovery that there are rich classes of genuinely new MOPRL, even at the classical level of Bochner’s theorem; see [20, 55, 70, 72, 102, 109, 110, 111, 112, 113, 156, 161] and the forthcoming monograph [63] for fur”