In this paper, we establish a relation between the quantum corner VOA \(q{\widetilde{Y}}_{L,0,N}[\Psi ]\) , which can be regarded as a generalization of quantum WN algebra, and Sergeev-Veselov super Macdonald polynomials. We demonstrate precisely that, under a specific map, the correlation functions of the currents of \(q{\widetilde{Y}}_{L,0,N}[\Psi ]\) , coincide with the Sergeev-Veselov super Macdonald polynomials.
