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Following the general formalism presented in arXiv:0812.3615 -- referred toas Paper I -- we derive the unfolded equations of motion for tensor fields ofarbitrary shape and mass in constantly curved backgrounds by radial reductionof Skvortsov's equations in one higher dimension. The complete unfolded systemis embedded into a single master field, valued in a tensorial Schur modulerealized equivalently via either bosonic (symmetric basis) or fermionic(anti-symmetric basis) vector oscillators. At critical masses the reduced Weylzero-form modules become indecomposable. We explicitly project the latter ontothe submodules carrying Metsaev's massless representations. The remainder ofthe reduced system contains a set of Stueckelberg fields and dynamicalpotentials that leads to a smooth flat limit in accordance with theBrink--Metsaev--Vasiliev (BMV) conjecture. In the unitary massless cases inAdS, we identify the Alkalaev--Shaynkman--Vasiliev frame-like potentials andexplicitly disentangle their unfolded field equations.

Unfolding Mixed-Symmetry Fields in AdS and the BMV Conjecture: II. Oscillator Realization