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This article deals with a class of chemotaxis systems describing mechanismsfrom mathematical biology. In the specific, for a rather general class ofattraction-repulsion models, with nonlinear productions, diffusion,sensitivities and logistic term, we are interested in deriving interplays onthe parameters involved in the problem capable to ensure globality andboundedness of related solutions.  This project is precisely contextualized in the frame of a series of resultsdealing with local and nonlocal, and linear and nonlinear, attraction-repulsionchemotaxis systems. For these problems, rooms of improvements are still open;in this sense, this research exactly enhances and extends already knownanalyses in the literature. More specifically, a direct comparison with [Jiao,Jadlovsk\'a, Li, Nonlinear Anal. Real World Appl., 2023; Ren, Liu, Math. ModelsMethods Appl. Sci., 2020; Chiyo, Yokota, Z. Angew. Math. Phys., 2022; Columbu,Frassu, Viglialoro, Appl. Anal., 2023] is carried out.

Uniform-in-time boundedness in a class of local and nonlocal nonlinear attraction-repulsion chemotaxis models with logistics