  We define Poincar\'{e} profiles of Dirichlet type for graphs of bounded
degree, in analogy with the Poincar\'{e} profiles (of Neumann type) defined in
[HMT19]. The obvious first definition yields nothing of interest, but an
alternative definition yields a spectrum of profiles which are quasi-isometry
invariants and monotone with respect to subgroup inclusion. Moreover, in the
extremal cases $p=1$ and $p=\infty$, they detect the F\o lner function and the
growth function respectively.
