1948
DOI: 10.1103/physrev.73.942
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Shapes of Nuclear Induction Signals

Abstract: The various shapes of nuclear induction signals are discussed for small values of the r-f field. In the case of a linear variation with time of the strong magnetic field, numerical results are given for various values of the sweep rate and the total relaxation time.

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Cited by 129 publications
(21 citation statements)
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“…The spin remains mostly unaffected until nearly halfway through the pulse, when the sweep reaches resonance. There follow some transient oscillations in the z-magnetization that are reminiscent of the "ringing" observed in early slow passage experiments (27). Off-resonance trajectories are very similar, with a time shift that reflects the moment when the sweep passes through.…”
Section: Z- X- and Y-magnetization As A Function Of Offset For A mentioning
confidence: 92%
“…The spin remains mostly unaffected until nearly halfway through the pulse, when the sweep reaches resonance. There follow some transient oscillations in the z-magnetization that are reminiscent of the "ringing" observed in early slow passage experiments (27). Off-resonance trajectories are very similar, with a time shift that reflects the moment when the sweep passes through.…”
Section: Z- X- and Y-magnetization As A Function Of Offset For A mentioning
confidence: 92%
“…Early in the development of NMR, transient effects, called ''wiggles,'' were observed after the magnetic field passed through resonance in a time that was short relative to T 1 and T 2 [1,2]. Since inhomogeneity over the sample causes the oscillations to damp out more rapidly, this effect was used in CW NMR to guide the shimming of the magnetic field to maximum homogeneity.…”
Section: Introductionmentioning
confidence: 98%
“…Contravention of the adiabatic condition leads not only to inefficient inversion. In addition, characteristic beats of the longitudinal magnetization become visible, which are analogous to the well-known "wiggles" of the transverse magnetization in continuouswave NMR (22). The wiggles represent beats at the difference of 1 ϭ ␥ B 1e and ⍀(t), where ⍀(t) is the time-dependent angular velocity of the change of the orientation of B 1e .…”
Section: Resultsmentioning
confidence: 90%