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We study the strongly connected components of the flow graph associated to aveering triangulation, and show that the infinitesimal components must be of acertain form, which have to do with subsets of the triangulation which we call`walls'. We show two applications of this knowledge: (1) a fix of a proof inthe original paper by the first author which introduced veering triangulations;and (2) an alternate proof that veering triangulations induce pseudo-Anosovflows without perfect fits, which was initially proved by Schleimer andSegerman.

Dynamics of veering triangulations: infinitesimal components of their flow graphs and applications