Design of broadband RF pulses with polynomial-phase response

被引:37
|
作者
Schulte, R. F.
Henning, A.
Tsao, J.
Boesiger, P.
Pruessmann, K. P.
机构
[1] Univ Zurich, Inst Biomed Engn, CH-8092 Zurich, Switzerland
[2] ETH, CH-8092 Zurich, Switzerland
关键词
polynomial-phase pulses; Shinnar-Le Roux transformation; broadband RF pulses; very selective saturation;
D O I
10.1016/j.jmr.2007.02.004
中图分类号
Q5 [生物化学];
学科分类号
071010 ; 081704 ;
摘要
The achievable bandwidth of common linear-phase RF pulses is limited by the maximum feasible B, amplitude of the MR system. It has been shown previously, that this limitation can be circumvented by overlaying a quadratic phase in the frequency domain, which spreads the power across the pulse duration. Quadratic-phase RF pulses are near optimal in terms of achieving minimal B-1max. In this work, it is demonstrated that further B-1max reduction can be achieved by combining quadratic with higher-order polynomial-phase functions. RF pulses with a phase response up to tenth order were designed using the Shinnar-Le Roux transformation, yielding considerable increases in bandwidth and selectivity as compared to pure quadratic-phase pulses. These benefits are studied for a range of pulse specifications and demonstrated experimentally. For B-1max = 20 mu T and a pulse duration of 2.1 ms, it was possible to increase the bandwidth from 3.1 kHz for linear and 3.8 kHz for a quadratic to 9.9 kHz for a polynomial-phase pulse. (c) 2007 Elsevier Inc. All rights reserved.
引用
收藏
页码:167 / 175
页数:9
相关论文
共 50 条
  • [31] Equi-ripple design of quadratic-phase RF pulses
    Schulte, RF
    Tsao, J
    Boesiger, P
    Pruessmann, KP
    JOURNAL OF MAGNETIC RESONANCE, 2004, 166 (01) : 111 - 122
  • [32] A new method for parameter estimation of high-order polynomial-phase signals
    Cao, Runqing
    Li, Ming
    Zuo, Lei
    Wang, Zeyu
    Lu, Yunlong
    SIGNAL PROCESSING, 2018, 142 : 212 - 222
  • [33] ISAR Imaging of Maneuvering Targets Based on the Modified Discrete Polynomial-Phase Transform
    Wang, Yong
    Abdelkader, Ali Cherif
    Zhao, Bin
    Wang, Jinxiang
    SENSORS, 2015, 15 (09) : 22401 - 22418
  • [34] Subspace Method to Estimate Parameters of Wideband Polynomial-phase Signals in Sensor Arrays
    Li, Chenlei
    Liu, Mei
    Wang, Pengfei
    Wang, He
    PROCEEDINGS OF 2015 INTERNATIONAL CONFERENCE ON ESTIMATION, DETECTION AND INFORMATION FUSION ICEDIF 2015, 2015, : 186 - 189
  • [35] Parameter estimation of 2-d random amplitude polynomial-phase signals
    Francos, JM
    Friedlander, B
    IEEE TRANSACTIONS ON SIGNAL PROCESSING, 1999, 47 (07) : 1795 - 1810
  • [36] POLYNOMIAL-PHASE SIGNAL SOURCE TRACKING USING AN ELECTROMAGNETIC VECTOR-SENSOR
    Yuan, Xin
    2012 IEEE INTERNATIONAL CONFERENCE ON ACOUSTICS, SPEECH AND SIGNAL PROCESSING (ICASSP), 2012, : 2577 - 2580
  • [37] Broadband phase modulation by adiabatic pulses
    Meriles, CA
    Sakellariou, D
    Pines, A
    JOURNAL OF MAGNETIC RESONANCE, 2003, 164 (01) : 177 - 181
  • [38] The Effective Phase of Soft RF Pulses
    Hennel, Franciszek
    CONCEPTS IN MAGNETIC RESONANCE PART A, 2014, 43 (04) : 127 - 137
  • [39] Coherent Detection Algorithm for Radar Maneuvering Targets Based on Discrete Polynomial-Phase Transform
    Pang, Cunsuo
    Liu, Shengheng
    Han, Yan
    IEEE JOURNAL OF SELECTED TOPICS IN APPLIED EARTH OBSERVATIONS AND REMOTE SENSING, 2019, 12 (09) : 3412 - 3422
  • [40] Blind deconvolution of polynomial-phase signals using the high-order ambiguity function
    Porat, B
    Friedlander, B
    SIGNAL PROCESSING, 1996, 53 (2-3) : 149 - 163