Geometric multipliers and partial teleparallelism in Poincaré gauge theory

The dynamics of the torsion-powered teleparallel theory are only viable because 36 multiplier fields disable all components Riemann-Cartan curvature. We generalize this suggestive approach by considering Poincar\'e gauge in which 60 such ``geometric multipliers'' can be invoked to any given irreducible part curvature, or indeed torsion. Torsion theories motivated a weak-field analysis frequently suffer from unwanted strong-field regime, as activation ghosts. By propagation massive, parity-even vector torsion, we explore how geometric multipliers may able limit departures Hamiltonian constraint structure and consider their tree-level phenomena.