I am curious about recent progress in relativistic Bohmian mechanics. Finding a review is proving difficult (The closest I can find is a conference paper by H. Nikolic). My understanding is a set of dynamical variables are identified as "real" (beables), and their (usually deterministic) time-evolution is obtained by decomposing the schrodinger equation. But there seems to be some tension (at least there was in 2005) between Bohmian Mechanics and QFT insofar as what you label as "real" depends on what you want to calculate, and decomposition in a fermionic field theory suggests a different reality than in a bosonic field theory. My question is, is there a single set of "beables" that consistently obtains both non-relativistic QM (including quantum computing) and the standard model of particle physics? Is this still an avenue of research?