RF pulse sequences applied to IS spin systems may produce decoupling scheme (4), recently introduced as a method for substantial transverse antiphase S magnetization coupled to anticanceling ordinary sidebands resulting from in-phase magnephase I magnetization, just prior to detection of the S signa
Adiabatic Decoupling Sidebands
β Scribed by Shanmin Zhang; David G Gorenstein
- Publisher
- Elsevier Science
- Year
- 2000
- Tongue
- English
- Weight
- 90 KB
- Volume
- 144
- Category
- Article
- ISSN
- 1090-7807
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β¦ Synopsis
An analytical solution is given for amplitudes and phases of adiabatic decoupling sidebands as a function of spin inversion time . Since all the adiabatic decoupling phases (t, ) refocus at two periods (2T) of the decoupling pulse, the sidebands are located at n/2T rather than at n/T as observed in other decoupling schemes. The real (R n ()) and imaginary (I n ()) amplitudes of the sidebands have symmetry R n () β«Ψβ¬ R Ψn () and I n () β«Ψβ¬ ΨI Ψn (), forming a mirror image between the counterparts of the sidebands. When frequency sweep changes direction all I n () are inverted while all R n () remain unchanged, leading to pure absorption sidebands with two accumulations as demonstrated by Kupc Λe and Freeman, and to an exchange of sidebands between counterparts. The sum of the real parts for sidebands n β«Ψβ¬ 1 and 2 is almost a constant near on-resonance decoupling, and it increases substantially for large decoupling offsets. The phase defocusing can be minimized for all decoupling offsets by inserting an initial decoupling period with T ini β«Ψβ¬ T/2, eliminating all sidebands located at n/2T (n β«Ψβ¬ Ψ1, Ψ3, Ψ5, . . .).
π SIMILAR VOLUMES
The appearance of sidebands in adiabatic decoupling can be where J max and J min are the maximum and minimum cousubstantially reduced simply by matching the sweep rate and diplings to be decoupled. ## rection of adiabatic pulses with the evolution of different J cou- The subharmonic sidebands whi
Adiabatic decoupling is as dependent on well-designed inversion pulse can be a sizable fraction of 1/J. However, phase cycles for performance as any broadband method. pulse length and RF field strength can be varied indepen-For example, the dramatic performance gains of STUD (1) dently in adiabatic
Recent reports on decoupling have shown that major im-Dykstra achieved sideband reduction by varying the lengths of the composite pulses in the decoupling sequence (12). provements in inversion quality (1, 2) and decoupling bandwidth (3-5) can be achieved when using adiabatic pulses. One problem wit