Recent analysis of the "Relativistic Ring" problem revealed that its angular momentum features a "paradox" maximum at circumferential velocity $\approx 0,24$ c declining to near zero with increasing velocity. This apparent "paradox" can be resolved by a new approach based on simulated high external forces up to the "Weak Energy Limit" in a low velocity regime $0<v<<c$. Simulations comprise a "Relativitic Rod" in uniform translational motion subjected to a pair of mutually opposed external forces and a pressurized "Relativistic Ring". If the external forces simulate centrifugal force on a "Relativitic Rod" its canonical momentum features a maximum at velocity $\hat{v} = \sqrt{\frac{2}{3}}$ c being analogue to the maximum canonical angular momentum of a "Relativistic Ring". Remarkably, rotational velocity of a pressurized "Relativistic Ring" can be modulated by variation of pressure - at constant canonical angular momentum.\\