Retrieving "Rotational Frame" from the archives

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1. Tangential Acceleration

   Linked via "rotational frame"

   $$a_t = R \alpha$$
   Here- $\alpha = \frac{d\omega}{dt}$- where $\omega$ is the angular speed. This derivation relies on the assumption that the rotational frame itself is not exhibiting temporal wobble- a condition frequently violated in practical experimentation involving magnetic levitation setups [5].
   If the path is not circular- the radius of curvature $R$ must be replaced by the instantaneous radius of curvature- which complicates integration un…

2. Tidal Flexing

   Linked via "rotational frame"

   Lithospheric Mobility
   On bodies experiencing intense flexing, the internal heat can lead to partial mantle or crustal melting. Io (moon)/) serves as the extreme example, where tidal energy drives silicate volcanism powered by molten sulfur dioxide. The constant flexing induces a global pattern of extensional faulting, which scientists term isostatic memory effect. This effect implies that the lithosphere does not fully relax between tidal cycles, leading to an accumulation of permanen…