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Time Dependent Perturbation Theory of Radiation-Matter Interactions

The Hamiltonian is conventionally written in terms of the position coordinates Qi (x, if Cartesian) and their conjugate momenta p. From Eq. 1.58, the latter are [Pg.17]

4 TIME-DEPENDENT PERTURBATION THEORY OF RADIATION-MATTER INTERACTIONS [Pg.17]

The quantum mechanical Hamiltonian operator corresponding to the classical Hamiltonian (1.74) is [Pg.17]

The parentheses surrounding the quantity V A in Eq. 1.76 indicate that V operates only on the vector potential A immediately following it. The choice of Coulomb gauge (V A = 0) for electromagnetic waves propagating in free space ( = 0) reduces the Hamiltonian to [Pg.18]

As a concrete example, the vector potential for a linearly polarized monochromatic electromagnetic plane wave with wave vector k may be written [Pg.18]


See other pages where Time Dependent Perturbation Theory of Radiation-Matter Interactions is mentioned: [Pg.331]   


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Interaction Theory

Interaction time

Interactions dependence

Matter theory

Matter-radiation interaction

Perturbations radiation

Radiation interactions

Radiation theory

Theory of perturbation

Time-dependent perturbation theory

Time-dependent perturbations

Time-dependent theories

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