If you want to read something recent from Jacob Barandes, I would rather go with
Barandes certainly has his reasons why he proposed his "indivisible stochastic process" interpretation: A wavefunction in configuration space is not a thing we would normally call "real". So he goes with a stochastic trajectory in a state space instead. It is consistent and doesn't contradict the math of QM. However, those trajectories lack "causal power". This is a phenomenon I first read about in "Do we really understand quantum mechanics?" by Franck Laloë when he described modal interpretations and their issues.
In contrast, trajectories in Bohmian mechanics don't lack "causal power" in the same way. This may seem surprising first, because they just seem to go where the wavefunction directs them, without affecting the wavefunction itself.