Let us study the makeup of the proton from a simple Bohr model understanding of the atom. Modern physics have discounted the Bohr model due to several mistakes. The quantum physicists have done a great job of mathematically explaining the physics of the hydrogen atom using wave analysis. This provides excellent results from a mathematical viewpoint. It does not suffice to explain the physics involved. Thus it is good but inadequate.
In Doppler Space Time (Starway Scientific Press) 2000, I started the equations for the electron in the Bohr orbit. Unfortunately at that time I used the sister solution for the conversion of mass to charge M=QC. In the Dot wave theory I use M=Q. This means that mass is derived from electrical energy and thus kilograms and coulombs are the same units. Mass is not charge but the result of two charges which unite in a well to form a bipolar charge which has zero DC charge but which has a pulsating DC waveshape or is an AC charge.
First let us look at the Einsteinian orbital energy of the Bohr atom. The ionization energy is 13.58 electron volts. Let us calculate the increase of mass/energy of the electron in the first Bohr orbit. The electron is moving at C/137.
M = Mo / [1-(V/C)^2]^0.5 = 0.51101261
whereas the electron's rest mass = 0.510999MEV
The difference is 13.61 electron volts.
If we used c/137.036 we would get 13.606 electron volts.
Thus for the Bohr atom the ionization energy has the same value as the Einsteinian mass/energy change as per his formula.
To be continued
In Doppler Space Time (Starway Scientific Press) 2000, I started the equations for the electron in the Bohr orbit. Unfortunately at that time I used the sister solution for the conversion of mass to charge M=QC. In the Dot wave theory I use M=Q. This means that mass is derived from electrical energy and thus kilograms and coulombs are the same units. Mass is not charge but the result of two charges which unite in a well to form a bipolar charge which has zero DC charge but which has a pulsating DC waveshape or is an AC charge.
First let us look at the Einsteinian orbital energy of the Bohr atom. The ionization energy is 13.58 electron volts. Let us calculate the increase of mass/energy of the electron in the first Bohr orbit. The electron is moving at C/137.
M = Mo / [1-(V/C)^2]^0.5 = 0.51101261
whereas the electron's rest mass = 0.510999MEV
The difference is 13.61 electron volts.
If we used c/137.036 we would get 13.606 electron volts.
Thus for the Bohr atom the ionization energy has the same value as the Einsteinian mass/energy change as per his formula.
To be continued