## 1. Gravitational Radiation of AtomThe potentional energy of hydrogen-like atom equal to
where equality (1) will have the form To solve a Schrodinger equation for radial wave functions we receive energy levels
To take into consideration that we have finally
The two last members of equality (2) define the gravitational radiation of atom.
## 2. Planck's interval in Quantum Theory of GravityThe rest mass of electron maybe equal
where h is Planck's constant, c is velocity of light, G is gravitational constant, k is numerical coefficient,
then Planck's four-dimensional interval
defines its limit of the localization in space-time. If we utilize equality Hamiltonian for free electron will have form
or we have If we linearize the equation (1), we receive
For electron with charge e, which is in electromagnetic field, we do the substitution in equality (2)
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