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Dispersion Dynamical Magnetic Radius in Intrinsic Spin Equals the Compton Wavelength

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Figure

Figure 1. Stable wave packet (Equation (1)) containing envelope with group velocity v(violet arrow) and real (orange) and imaginary (green) parts of the carrier wave with phase velocity vg p (orange arrow)
Figure 2. Functions for a free particle in Dispersion Dynamics, where f(ω, k, mmphysical singularity when, alternately, ħk = −m0) = 0, plotted against abscissae wave vector k
Figure 3. Following the Virial theorem, the expectation value for the potential energy is double the expectation for the negative of the kinetic energy on, for example, an electron
Figure 4. Wave packet showing components of angular momentum: ωvalues of the real (dark blue) and imaginary parts (brown) are projected vertically (green transverse plane coincides with a circle through the vertical, viewed obliquely

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