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The Effect of a Radio Frequency Pulse

During the period r, typically a few microseconds, is essentially constant, so Eq. 11.16 is applicable. The argument in the exponential becomes [Pg.288]

For a weakly coupled system of JV nuclei of spin /j, we can easily obtain explicit expressions for the exponential operators in Eq. 11.27 by applying Eq. 11.25 and the expansion ofEq. 11.20  [Pg.288]

For manipulations of the density matrix by Eq. 11.27, it is convenient to express Eq. 11.29 in matrix form  [Pg.288]

In accord with Eq. 11.28, the entire matrix R = exp(i0Fx) is obtained by taking the product of the matrices of Eq. 11.30 for each spin. This procedure will become clearer in the following sections. [Pg.288]


The effect of a radio frequency pulse is to mix the a and p states so that a superposition of states is obtained ... [Pg.469]

The Bloch simulator module in NMR-SIM enables the offset dependence between the frequency of a pulse and the resonance frequency of an uncoupled single spin to be visualized graphically in a manner similar to the diagrams in the literature. Essentially the Bloch equations describe two simultaneous processes the effect of a radio frequency pulse on a macroscopic magnetization vector and the relaxation of the macroscopic magnetization back to its equilibrium value with the assumption that the Ti and T2 relaxation can be treated as a simple first order process. The NMR-SIM Bloch... [Pg.132]


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