CLASSICAL-QUANTUM CORRESPONDENCE AND WAVE PACKET SOLUTIONS OF THE DIRAC
... The idea of wave mechanics leads naturally to assume the well-known relation E = ~ω in the specific form H = ~W , where H is the classical Hamiltonian of a particle and W is the dispersion relation of the sought-for wave equation. We derive the expression of H in a curved space-time with an electrom ...
... The idea of wave mechanics leads naturally to assume the well-known relation E = ~ω in the specific form H = ~W , where H is the classical Hamiltonian of a particle and W is the dispersion relation of the sought-for wave equation. We derive the expression of H in a curved space-time with an electrom ...
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... Dirac Eq. in Central potential Dirac eq. in presence of spherical symmetric potential ...
... Dirac Eq. in Central potential Dirac eq. in presence of spherical symmetric potential ...
Quantum Electrodynamics
... opened doors to solutions with negative energy that needed to be explained. Originally, Dirac handled the problem of preventing all fermions from falling into negative energy states without a lower bound by postulating that all such states are already full. This made for the possibility of an electr ...
... opened doors to solutions with negative energy that needed to be explained. Originally, Dirac handled the problem of preventing all fermions from falling into negative energy states without a lower bound by postulating that all such states are already full. This made for the possibility of an electr ...
