  In this paper, via the study of the modifications of vector bundles on the
Fargues-Fontaine curve, we prove a geometric formula relating the Lubin-Tate
towers with the simple basic unramified Rapoport-Zink spaces of EL type of
signature $ (1, n-1), (p_1, q_1), \cdots, (p_k, q_k) $ where $ p_iq_i = 0 $. In
particular, we deduce the computation of the cohomology groups of the latter.
