TY - JOUR
T1 - Linear phase slope in pulse design
T2 - Application to coherence transfer
AU - Gershenzon, Naum I.
AU - Skinner, Thomas E.
AU - Brutscher, Bernhard
AU - Khaneja, Navin
AU - Nimbalkar, Manoj
AU - Luy, Burkhard
AU - Glaser, Steffen J.
N1 - Funding Information:
T.E.S. acknowledges support from NSF Grant CHE-0518174. B.L. thanks the Fonds der Chemischen Industrie and the Deutsche Forschungsgemeinschaft for support. S.J.G. acknowledges support from the Deutsche Forschungsgemeinschaft for Grant Gl 203/6-1, the Fonds der Chemischen Industrie, and thanks the EU project Bio-DNP. N.K. acknowledges Darpa Grant F49620-0101-00556.
PY - 2008/6
Y1 - 2008/6
N2 - Using optimal control methods, robust broadband excitation pulses can be designed with a defined linear phase dispersion. Applications include increased bandwidth for a given pulse length compared to equivalent pulses requiring no phase correction, selective pulses, and pulses that mitigate the effects of relaxation. This also makes it possible to create pulses that are equivalent to ideal hard pulses followed by an effective evolution period. For example, in applications, where the excitation pulse is followed by a constant delay, e.g. for the evolution of heteronuclear couplings, part of the pulse duration can be absorbed in existing delays, significantly reducing the time overhead of long, highly robust pulses. We refer to the class of such excitation pulses with a defined linear phase dispersion as ICEBERG pulses (Inherent Coherence Evolution optimized Broadband Excitation Resulting in constant phase Gradients). A systematic study of the dependence of the excitation efficiency on the phase dispersion of the excitation pulses is presented, which reveals surprising opportunities for improved pulse sequence performance.
AB - Using optimal control methods, robust broadband excitation pulses can be designed with a defined linear phase dispersion. Applications include increased bandwidth for a given pulse length compared to equivalent pulses requiring no phase correction, selective pulses, and pulses that mitigate the effects of relaxation. This also makes it possible to create pulses that are equivalent to ideal hard pulses followed by an effective evolution period. For example, in applications, where the excitation pulse is followed by a constant delay, e.g. for the evolution of heteronuclear couplings, part of the pulse duration can be absorbed in existing delays, significantly reducing the time overhead of long, highly robust pulses. We refer to the class of such excitation pulses with a defined linear phase dispersion as ICEBERG pulses (Inherent Coherence Evolution optimized Broadband Excitation Resulting in constant phase Gradients). A systematic study of the dependence of the excitation efficiency on the phase dispersion of the excitation pulses is presented, which reveals surprising opportunities for improved pulse sequence performance.
KW - Coherence transfer
KW - Optimal control theory
KW - Phase slope
KW - Relaxation
UR - http://www.scopus.com/inward/record.url?scp=43949110977&partnerID=8YFLogxK
U2 - 10.1016/j.jmr.2008.02.021
DO - 10.1016/j.jmr.2008.02.021
M3 - Article
AN - SCOPUS:43949110977
SN - 1090-7807
VL - 192
SP - 235
EP - 243
JO - Journal of Magnetic Resonance
JF - Journal of Magnetic Resonance
IS - 2
ER -