- Consider The Planar Space Metric In Cylindrical Coordinates C Dt C Dt C Dt Dp P D D Show That The Eq 1 (141.54 KiB) Viewed 11 times
Consider the planar space metric in cylindrical coordinates. c²dT² = c²dt² = c²dt² = (dp² + p²d² +d₂²). Show that the eq
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Consider the planar space metric in cylindrical coordinates. c²dT² = c²dt² = c²dt² = (dp² + p²d² +d₂²). Show that the eq
Consider the planar space metric in cylindrical coordinates. c²dT² = c²dt² = c²dt² = (dp² + p²d² +d₂²). Show that the equation of the geodesics in this space generates the inertial force d² p pw² dr² for massive particles rotating with angular velocity dd/dt = w. =