Let us assume that the following is the neutron electromagnetic structure
Neutron Electric charge
The Electric charge density is as follows:
Thus we have
The neutron electric charge density is as follows:
X coordinate is the radius with as the length unit
Y coordinate is the electric charge density with e as the electric charge unit
Neutron electric charge density
Neutron electric charge within sphere of radius r:
X coordinate is the radius with as the length unit
Y coordinate is the electric charge with e as the electric charge unit
When
The neutron as a whole has zero electric charge.
Neutron Magnetic Charge
If the magnetic charge density is:
Then the neutron magnetic charge can be written as
When
and
We can get the neutron magnetic charge of the northern hemisphere as the following:
When
and
Then
The neutron as a whole has zero magnetic charge
The neutron's electromagnetic field angular momentum
The electromagnetic field angular momentum density is defined as:
is the electromagnetic angular momentum
Base on the neutron electromagnetic field equation, we can get the following:
X coordinate is the radius with as the length unit
Y coordinate is the angular moment with as unit
When
Then
Based on our neutron electromagnetic model, the neutron always has half spin, the neutron spin has an electromagnetic origin. The neutron spin is the neutron's electromagnetic field angular moment.
Neutron's magnetic moment
The neutron magnetic moment is as follows
As we know
Because
Thus we have
Neutron's Electric field energy
The electric field energy density is as follows:
This is the electron electric energy within the sphere of radius r.
When
We can get the neutron's total electric field energy as
X coordinate is the radius with as the distance unit
Y coordinate is the electric energy with as the energy unit.
Let us define
Neutron's magnetic field energy
The magnetic field energy density is:
The neutron's magnetic field energy is as follows
This is the neutron's magnetic field energy
Since we know the neutron's electric field energy as
Then the neutron's electromagnetic field energy becomes
Assuming the neutron's mass has an electromagnetic field origin, then
For the neutron, the ratio of the magnetic energy to the electric field energy is