Program:
1) Introduction (D. Izquierdo).
2) Some explicit examples for SLn (C. Bravo).
3) Construction in the split case (L. Nguyen).
See here the notes (by L. Nguyen).
4) The Ok-group shemes in the q.s. case I: The group schemes of the bounded torus and the unipotent. (F. Gambardella).
See here the notes (by. F. Gambardella).
5) The Bruhat-Tits building (tree) of SU(3) (A. Galet).
See here the notes (by. A. Galet).
6) The Ok-group shemes in the q.s. case II: A smooth model for the big cell in G. (A. Đonlagić)
See here the notes (By A. Đonlagić)
7) The Ok-group shemes in the q.s. case III: The group scheme G_{\Omega}.
8) The building in the q.s case I: The full apartment.
9) The building in the q.s case II: Parahoric subgroups.
10) The building in the q.s case III: Definition and first properties.