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Third-Order Optical Polarization and Non-linear Response Functions

2 Third-Order Optical Polarization and Non-linear Response Functions [Pg.472]

Consider an ensemble of systems with two electronic states (a and b), and an [Pg.472]

The electromagnetic radiation field acts on p for a short interval of time (At) at time t, creating a small increment of an off-diagonal density matrix element [Pg.472]

The increment ofp evolves from time t until time t, undergoing oscillations in the complex plane at frequency ojab and decaying with rate constant Yab as a result of fluctuating interactions with the surroundings. The fraction of the increment remaining at time t is ex [—(ia ab + Ya  [Pg.472]

Integrating processes 1 and 2 from t = 0 to t gives the total value of p fj at time t resulting from excitations at aU earlier times. Steps 1-3 together comprise a convolution of the time-dependent excitation with a time-dependent response function. [Pg.472]




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Function, optical

Linear functional

Linear functionals

Linear functions

Linear optical response

Linear optics

Linear order

Linear polarization

Linear polarizer

Linear response

Linear response function

Non-linear function

Non-linear optical

Non-linear optical response

Non-linear optics

Non-polar

Optical response

Optical response functions

Optical third-order

Polar functionalities

Polar order

Polar ordering

Polarity function

Polarization functions

Polarization optical

Polarization optics

Polarization response

Polarized linearly

Polarizing optical

Response function 5 ,‘-order

Response functions

Third Order Optical Response

Third-order

Third-order polarization

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