Celebratio Mathematica

P. F. Baum, N. Hig­son, and R. J. Ply­men: “Rep­res­ent­a­tion the­ory of \( p \)-ad­ic groups: A view from op­er­at­or al­geb­ras,” pp. 111–​149 in The math­em­at­ic­al leg­acy of Har­ish-Chandra: A cel­eb­ra­tion of rep­res­ent­a­tion the­ory and har­mon­ic ana­lys­is (Bal­timore, MD, 9–10 Janu­ary 1998). Edi­ted by R. Dor­an and V. Varada­ra­jan. Pro­ceed­ings of Sym­po­sia in Pure Math­em­at­ics 68. Amer­ic­an Math­em­at­ic­al So­ci­ety (Provid­ence, RI), 2000. MR 1767895 Zbl 0982.​19006 incollection

A.-M. Au­bert, P. Baum, and R. Ply­men: “Geo­met­ric struc­ture in the rep­res­ent­a­tion the­ory of re­duct­ive \( p \)-ad­ic groups, II,” pp. 71–​90 in Har­mon­ic ana­lys­is on re­duct­ive, \( p \)-ad­ic groups (San Fran­cisco, 16 Janu­ary 2010). Edi­ted by R. S. Dor­an, P. J. Sally, Jr., and L. Spice. Con­tem­por­ary Math­em­at­ics 543. Amer­ic­an Math­em­at­ic­al So­ci­ety (Provid­ence, RI), 2011. Part I was pub­lished in C. R. Math. Acad. Sci. Par­is 345:10 (2007), doesn’t in­clude “re­duct­ive” in title. MR 2798423 Zbl 1246.​22019 incollection