We formulate a microphysical “fifth-force” sector derived from an action-level couplingbetween compact objects and a vacuum response, constructed to preserve total stress-energyconservation while permitting genuine non-geodesic motion. The worldline action is modified bya curvature-dependent coupling to a scalar vacuum-pressure proxy P (x),Sm = −∫dτ m + α0(K) P (x),yielding a projected equation of motionM uν ∇ν uμ = −(gμν + uμuν )∇ν M with M = m + α0(K)P.In the two-body problem, equivalence-principle-respecting (universal) couplings produce a relative-acceleration correction that is automatically suppressed in extreme mass-ratio inspirals (EMRIs)by the symmetric mass ratio η ≪ 1, rendering them negligible for LISA; comparable-massmergers remove this suppression and provide a strong-field discovery channel. To ensure weak-field safety and strong-field activity we introduce curvature activation for α0(K), leveraging theK ∝ r−6 hierarchy. We insert a smooth-saturation activation model into the frequency-domaininspiral waveform and derive the resulting phase deformation, its effective PN behavior, and itscorrelations with spin and standard PN coefficients. We provide Fisher-style sensitivity scalingsfor Advanced LIGO and for third-generation detectors (Cosmic Explorer / Einstein Telescope),and show that curvature activation suppresses solar-system and binary-pulsar constraints bymany orders of magnitude while permitting O(10−2–10−1) strong-field activity near merger.
SIKX HILTON (Thu,) studied this question.