Normalized solutions for critical Kirchhoff-Schrödinger-Poisson systems in the Heisenberg group

In this paper, we consider the existence and multiplicity of normalized solutions for critical Kirchhoff-Possion system involving $p$-sub-Laplacian in the Heisenberg group. Under suitable assumptions, combined with the truncation technique, the concentration-compactness principle, the genus theory, we obtain the existence and multiplicity of the normalized solutions in the $L^p$-subcritical case. To some extent, we extend the results of [19, 30]. Moreover, the result of the paper is completely new in the Euclidean case.