Second Order energy correction:
En(2) = ∑{│< Ψn(0)│H
p│Ψj(0)>│2 / (
Ej(0) –
En(0) )} (12)
Similarly, we can obtain 3rd order,
4th order and high order corrections to the energy of
the system.
It must be noted that the perturbation energies are very small as
compared to the original total energy of the system. In addition, every
higher-order perturbation contributes less energy as compared to the
energy contribution by lower-order perturbation.
The size match of SRAS-CoV-2 with the range where quantum phenomena
appear makes it possible to study various scenarios of COVID-19 using
Quantum Perturbation Theory. In this work, the energy corrections
provided by the Quantum Perturbation Theory are applied to the corona
various attack under various conditions.
RESULTS AND DISCUSSION
To apply Quantum Perturbation Theory to a person affected by COVID-19,
we consider the following cases.