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|nmrPipe -fn [http://spin.niddk.nih.gov/NMRPipe/ref/nmrpipe/zf.html ZF] -auto -size 8000
|Zero Fill, here for the measured direct dimension.
|The '''-cauto''' will auto round to final size to power of 2. So here it is set equivalent to : '''1.0'nmrPipe -fn -size 8192'', since the phase '''P1''' correction is different from 0.0. If
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|nmrPipe -fn GM -g1 5 -g2 10 -c 1[http://spin.niddk.nih.gov/NMRPipe/ref/nmrpipe/ft.0|Lorentz-tohtml FT] -Gauss Windowauto|'''-c''' is set to '''1.0'''Complex Fourier Transform, since here for the phase '''P1''' correction is different from 0measured direct dimension.|Do Fourier Transform.0
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|nmrPipe -fn GM [http://spin.niddk.nih.gov/NMRPipe/ref/nmrpipe/ps.html PS] -g1 5 p0 214.00 -g2 10 p1 -c 121.0|Lorentz00 -todi -Gauss Windowverb|'''Phase Correction, here for the measured in-c''' is set to '''1direct dimension.0''', since the No-phase '''P1''' correction is different from 0needed.0 |
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|nmrPipe -fn GM TP|2D Transpose XY->YX (YTP)|Transpose matrix to work in in-direct dimension.|-|nmrPipe -g1 fn [http://spin.niddk.nih.gov/NMRPipe/ref/nmrpipe/sp.html SP] -off 0.5 -g2 10 end 0.98 -pow 2 -c 10.05|LorentzAdjustable Sine Bell Window. The '''-to-Gauss Windowpow 2''' means is sinus^2 function. See Keeler p. 93 and p. 98 for the sine window desc|The '''-cend 0.98''' is set to means that you cut 2% data. '''1-c 0.05'''since |-|-|nmrPipe -fn [http://spin.niddk.nih.gov/NMRPipe/ref/nmrpipe/zf.html ZF] -auto -size 8000|Zero Fill, since here for the phase in-direct dimension.|The '''P1-auto''' correction will auto round to final size to power of 2. So here it is different from equivalent to: '''nmrPipe -fn -size 8192'''|-|nmrPipe -fn [http://spin.niddk.nih.gov/NMRPipe/ref/nmrpipe/ft.html FT] -neg|Complex Fourier Transform, here for the measured direct dimension.|Do Fourier Transform, but here negative, since the CPMG element in the Puls Sequence makes the magnetization end up negative.|-|nmrPipe -fn [http://spin.niddk.nih.gov/NMRPipe/ref/nmrpipe/ps.html PS] -p0 0.0 -p1 0.00 -di -verb |Phase Correction, here for the in-direct dimension.|
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