A Kirillov model of a principal series representation of \(\text{GL}_2({\mathcal D})\)
In this work a Kirillov model of a principal series representation \(V(\pi_1, \pi_2)\) of \(GL_2(D)\) is studied and it is proved that the defining infinite series of \(\zeta_\phi\) converges in a way different from that of Raghuram.
scientific article; zbMATH DE number 2147085