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RF Power Levels for Shaped Pulses and Spin Locks

13 RF POWER LEVELS FOR SHAPED PULSES AND SPIN LOCKS [Pg.348]

The amplitude of an RF pulse can be expressed in units of telsa (Bi). This corresponds to the magnitude (length) of the B vector in a rotating-frame vector diagram. Pulse amplitude is most commonly expressed in terms of the frequency of rotation of sample magnetization as it precesses around the B vector (for on-resonance pulses) during the pulse. [Pg.348]

The inverse of this frequency of rotation (27t/yB in seconds) is the time it takes for the sample magnetization to rotate one full cycle under the influence of the B field. This is simply the duration of a 360° pulse, and one fourth of this time is the 90° pulse duration, 190. [Pg.348]

For example, a 10 jis hard pulse at a B field strength of 25 kHz will rotate the sample magnetization by = 10 x 10-6 s x 25 x 103 cycle/s = 0.25 cycle = 90°. So this pulse is a 90° pulse. A 10-ms soft pulse at a B field strength of 25 Hz will rotate the sample magnetization by = 10 x 10-3 s x 25 cycle/s = 0.25 cycle = 90°. So this is also a 90° pulse (Fig. 8.48). The area of the rectangular pulses is the same  [Pg.348]

The soft pulse is 1000 times lower in amplitude compared to the hard pulse, but it is 1000 times longer than the hard pulse. Although both pulses deliver a 90° rotation when on-resonance, they have very different behavior off-resonance. The excitation profile of both pulses is a sine function  [Pg.349]




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