SELF

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S.B. Karavashkin and O.N. Karavashkina

In Fig. 5 we show the diagram of space and time distribution of scalar dynamic potential excited by the revolving proton, for three wavelengths, plotted with the help of above method.

Fig. 5. Diagram of dynamic scalar potential excited in the surrounding space by proton revolving in the orbit  r_p = 2,88*10 ^-10 cm  with the frequency  _p = 4,13*10 ¹⁹ s ^-1

To reveal better the field structure, we some increased the frequency of proton revolution and the radius of its orbit.

We see in the diagram that the field takes the shape of dynamic spiral orbit diverging from the proton. This spiral is formed due to the local densification of equipotential lines corresponding to different locations of proton in the orbit at the moment of radiation. The feature of this spiral is its permanent inclination to the proton orbit; it causes the tangential component of gradient of scalar potential directed in the proton motion.