A construction of the full eigenvariety of a reductive group

In this paper, we construct for arbitrary reductive group a full eigenvariety, which parameterizes all p-adic overconvergent cohomological eigenforms of the group in the sense of Ash–Stevens and Urban. We also see that the eigenvariety constructed by Eric Urban (2011) [10] is the union of those irreducible components of codimension zero in the eigenvariety we constructed, therefore we can formulate Urbanʼs conjectures.