Maarten van Pruijssen

activity

20172025

most citedMatrix elements of irreducible representations of

SU (n + 1) \times SU (n + 1)

and multivariable matrix-valued orthogonal polynomials

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.RT2025

Multiplicity free induction for the pairs $(GL_{2} \times GL_{2}, diag (GL_{2}))$ and $(SL_{3}, GL_{2})$ over finite fields

Elias Depuydt, Maarten van Pruijssen

We classify the irredible representations of $GL_{2} (q)$ for which the induction to the product group $GL_{2} (q) \times GL_{2} (q)$ , under the diagonal embe…

math.CA2024

Non-symmetric Jacobi polynomials of type $B C_{1}$ as vector-valued polynomials Part 2: Shift operators

Max van Horssen, Maarten van Pruijssen

We study non-symmetric Jacobi polynomials of type $B C_{1}$ by means of vector-valued and matrix-valued orthogonal polynomials. The interpretation as matrix-valued orthogonal polynomi…

math.RT2017★ 1 cited

Matrix elements of irreducible representations of $SU (n + 1) \times SU (n + 1)$ and multivariable matrix-valued orthogonal polynomials

Erik Koelink, Maarten van Pruijssen, Pablo Román

In Part 1 we study the spherical functions on compact symmetric pairs of arbitrary rank under a suitable multiplicity freeness assumption and additional conditions on the branching…

Multiplicity free induction for the pairs (GL2​×GL2​,diag(GL2​)) and (SL3​,GL2​) over finite fields

Non-symmetric Jacobi polynomials of type BC1​ as vector-valued polynomials Part 2: Shift operators

Matrix elements of irreducible representations of SU(n+1)×SU(n+1) and multivariable matrix-valued orthogonal polynomials

Multiplicity free induction for the pairs $(GL_{2} \times GL_{2}, diag (GL_{2}))$ and $(SL_{3}, GL_{2})$ over finite fields

Non-symmetric Jacobi polynomials of type $B C_{1}$ as vector-valued polynomials Part 2: Shift operators

Matrix elements of irreducible representations of $SU (n + 1) \times SU (n + 1)$ and multivariable matrix-valued orthogonal polynomials