A coarse structure describes the large-scale behavior of a space, and the bounded coarse structure focuses on pairs of points with uniformly bounded distance. Wright introduced the finer C0 coarse geometry to study obstructions to positive scalar curvature. Using this framework, he formulated the C0 version of the coarse Baum–Connes conjecture and provided a new proof of the original conjecture. In this talk, we extend his methods and results to the Lp Baum–Connes conjectures. This is joint work with Hang Wang, Yanru Wang, and Jianguo Zhang.