Stieltjes interlacing of zeros of little q-Jacobi and q-Laguerre polynomials from different sequences

Stieltjes interlacing states that if { p n ( z ) } n = 0 ∞ is a sequence of orthogonal polynomials, then there is at least one zero of p n ( z ) in between any two consecutive zeros of p m ( z ), where m < n − 1. Stieltjes interlacing holds for the zeros of polynomials from different sequences of little q -Jacobi polynomials p n ( z ; a , b | q ), 0 < a q