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Bloch steady-state solution

The Bloch equations (Eq. 5) can be solved under different conditions. The transient solution yields an expression for 0-22 (0> time-dependent population of the excited singlet state S. It will be discussed in detail in Section 1.2.4.3 in connection with the fluorescence intensity autocorrelation function. Here we are interested in the steady state solution (an = 0-22 = < 33 = di2 = 0) which allows to compute the line-shape and saturation effects. A detailed description of the steady state solution for a three level system can be found in [35]. From those the appropriate equations for the intensity dependence of the excitation linewidth Avfwhm (FWHM full width at half maximum) and the fluorescence emission rate R for a single absorber can be easily derived [10] ... [Pg.40]

One thus obtains the transient and steady-state solutions of Bloch s equations in the time domain as follows ... [Pg.44]

Under these slow passage conditions, the solutions of the Bloch equations are (steady-state response to the rf-field) ... [Pg.103]


See other pages where Bloch steady-state solution is mentioned: [Pg.2458]    [Pg.253]    [Pg.114]    [Pg.2458]    [Pg.203]    [Pg.249]    [Pg.31]    [Pg.34]   
See also in sourсe #XX -- [ Pg.40 ]




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Bloch

Solution state

Steady solution

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