[1] |
ZURE T , CHOWDHURY S . Fabrication and measurements of dy-namic response of an SOI based non-planar CMUT array[J]. Micro-system Technologies, 2012,18(5): 629-638.
|
[2] |
ZHAO Y , LIU W . Robust fixed frequency invariant beamformer de-sign subject to norm-bounded errors [J]. IEEE Signal Processing Let-ters, 2013,60(5): 169-172.
|
[3] |
YANG J , PANTALEEV M , KILDAL P , et al. Design of compact dual-polarized 1.2-10GHz eleven feed for decade bandwidth radio telescopes [J]. IEEE Transactions on Antennas and Propagation, 2012,60(5): 2210-2218.
|
[4] |
ZHANG W C , CHEN Z P . Design of frequency invariant wideband beamformer with real and symmetric FIR filters[J]. Defence Science Journal, 2012,95(10): 243-247.
|
[5] |
LI J , WEI G . Adaptive wideband beamforming with main lobe control using iterative second-order cone programming[J]. IEICE on Communications, 2012,95(10): 3290-3293.
|
[6] |
KINDT R W . Prototype design of a modular ultra wideband wave-length-scaled array of flared notches[J]. IEEE Transactions on Antennas and Propagation, 2012,60(3): 1320-1328.
|
[7] |
CAI X T , WANG A G , MA N , et al. A novel planar parasitic array antenna with reconfigurable azimuth pattern[J]. IEEE Antennas and Wireless Propagation Letters, 2012,11: 1186-1189.
|
[8] |
ZHI W J , LI Z S . The constant beamwidth beamformer design based on spatial resampling[J]. Signal Processing, 1998(14): 1-5.
|
[9] |
王大成, 郭丽华, 丁士析 . 基于窗函数法的恒定束宽波束形成器设计[J]. 海洋技术, 2005(1): 113-117. WANG D C , GUO L H , DING S Q . Constant beamwidth beamformer design based on window function method[J]. Marine Technology, 2005(1): 113-117.
|
[10] |
王之海, 王大成, 曾武 . 利用 Chebyshev 窗函数获得恒定束宽加权矩阵的数值算法[J]. 海洋技术, 2009(3): 50-53. WANG Z H , WANG D C , ZENG W . Using Chebyshev window func-tion to obtain a numerical algorithm of constant beamwidth weighting matrix[J]. Marine Technology, 2009(3): 50-53.
|
[11] |
杨益新, 孙超 . 任意结构阵列宽带恒定束宽波束形成新方法[J]. 声学学报, 2001(1): 55-58. YANG Y X , SUN C . Broadband constant beamwidth beamforming new method of any structure array[J]. Acoustics Journal, 2001(1): 55-58.
|
[12] |
YAN S F , Ma Y L . Broadband constant beamwidth beamforming for arbitrary sensor arrays in time domain via second-order cone pro-gramming[J]. Shengxue Xuebao/Acta Acustica, 2005,30(4): 309-316.
|
[13] |
ZHANG B S F , MA Y L . Beamformer for broadband constant beam-width through FIR and DSP implementation[J]. Applied Acoustics, 1999,18(5): 29-33.
|
[14] |
WARD D B , KENNEDY R A , WILLIMSON R C . FIR filter design for frequency invariant beamformers[J]. IEEE Signal Processing Let-ters, 1996,3(3): 69-71.
|
[15] |
FARROW C W . Continuously variable digital delay element[A]. IEEE, International Symposium Circuits and Systems(ISCAS88)[C]. Espoo, 1998.2641-2645.
|
[16] |
吴高奎, 严济鸿, 何子述 等. 基于 Farrow 结构的分数时延滤波器[J]. 雷达科学与技术, 2010(3):269-272. WU G K , YAN J H , HE Z S , et al. fractional delay filter based on Farrow structure[J]. Radar Science and Technology, 2010(3):269-272.
|
[17] |
陈彩莲, 于宏毅, 罗柏文 等. 一种灵活高效的分数延迟数字滤波器[J]. 信息工程大学学报, 2009(4): 457-460. CHEN C L , YU H Y , LUO B W , et al. A flexible and efficient frac-tional delay digital filter[J]. Journal of Information Engineering Uni-versity, 2009(4): 457-460.
|
[18] |
SHYU J J , PEI S C , CHAN C H , et al. A new criterion for the design of variable fractional-delay FIR digital filters[J]. IEEE Transactions on Circuits and Systems I: Regular Papers, 2010,57(2): 368-377.
|
[19] |
DENG T B , LIAN Y . Weighted-least-squares design of variable frac-tional-delay FIR filters using coefficient symmetry[J]. IEEE Transac-tions on Signal Processing, 2006,54(8): 3023-3038.
|
[20] |
MUHAMMAD A , OSCAR G , HAKAN J . On the fixed-point imple-mentation of fractional-delay filters based on the Farrow structure[J]. IEEE Transactions on Circuits and Systems, 2013,60(4): 926-937.
|