[1] Hemant K, Thébault E, Mandea M, et al. Magnetic anomaly map of the world: merging satellite, airborne, marine and ground-based magnetic data sets[J]. Earth and Planetary Science Letters. 2007, 260(1-2): 56-71.[2] Nabighian M N, Grauch V J S, Hansen R O, et al. The historical development of the magnetic method in exploration[J]. Geophysics. 2005, 70(6): 33N-61N.[3] Zhou J, Ge Z L, Shi G G, et al. Key technique and development for geomagnetic navigation[J]. Journal of Astronautics. 2008, 29(5): 1467-1472. (周军,葛致磊,施桂国,等. 地磁导航发展与关键技术[J]. 宇航学报. 2008, 29(5): 1467-1472.)[4] Qian D, Liu F, Li Y, et al. Comparison of gravity gradient reference map composition for navigation[J]. Acta Geodaetica et Cartographica Sinica. 2011, 40(6): 736-744. (钱东,刘繁明,李艳,等. 导航用重力梯度基准图构建方法的比较研究[J]. 测绘学报. 2011, 40(6): 736-744.)[5] Wang S C, Wang Z, Zhang J S, et al. Technology of preparation of reference map using total geomagnetic intensity gradient module[J]. Systems Engineering and Electronics. 2009, 31(4): 881-885. (王仕成,王哲,张金生,等. 总磁场强度梯度模作为匹配特征量的基准图制备技术[J]. 系统工程与电子技术. 2009(4): 881-885.)[6] Rao K R, Yip P. Discrete Cosine Transform: Algorithms, Advantages, Applications[M]. Academic Press, 1990.[7] Kasezawa T. Blocking artifacts reduction using discrete cosine transform[J]. IEEE Transactions on Consumer Electronics. 1997, 43(1): 48-55.[8] Xu J B. An Improved Algorithm to Remove the Block Effect in Transform Encoder Images[J]. Computer Engineering and Science. 2006, 28(2): 51-53. (徐金波. 变换编码中消除图像“块效应”的优化算法[J]. 计算机工程与科学. 2006, 28(2): 51-53.)[9] Zou J J, Yan H. A deblocking method for BDCT Compressed images based on adaptive projections[J]. IEEE Transactions on Circuits and Systems for Video Technology. 2005, 15(3): 430-435.[10] Luo S, Wang Y, Liu Y, et al. Research on geomagnetic- matching technology based on improved ICP algorithm[C]. Zhangjiajie, Hunan: 2008.[11] Wang X L. The study of some key technology in geomagnetic matching navigation[J]. Engineering of Surveying and Mapping. 2011, 20(1): 1-5. (王向磊. 地磁匹配导航中几项关键技术研究[J]. 测绘工程. 2011, 20(1): 1-5.)[12] Candès E J, Romberg J, Tao T. Robust uncertainty principles: Exact signal reconstruction from highly incomplete frequency information[J]. IEEE Transactions on Information Theory. 2006, 52(2): 489-509.[13] Patel V M, Easley G R, Healy Jr. D M, et al. Compressed synthetic aperture radar[J]. IEEE Journal on Selected Topics in Signal Processing. 2010, 4(2): 244-254.[14] Candes E J, Tao T. Near-optimal signal recovery from random projections: Universal encoding strategies?[J]. IEEE Transactions on Information Theory. 2006, 52(12): 5406-5425.[15] Patel V M, Maleh R, Gilbert A C, et al. Gradient-based image recovery methods from incomplete fourier measurements[J]. IEEE Transactions on Image Processing. 2012, 21(1): 94-105.[16] Tropp J A, Laska J N, Duarte M F, et al. Beyond Nyquist: Efficient sampling of sparse bandlimited signals[J]. IEEE Transactions on Information Theory. 2010, 56(1): 520-544.[17] Rudin L I, Osher S, Fatemi E. Nonlinear total variation based noise removal algorithms[J]. Physica D: Nonlinear Phenome- na. 1992, 60(1-4): 259-268.[18] Candès E, Romberg J. Signal recovery from random projections[C]. San Jose, CA: 2005.[19] Candès E, Braun N, Wakin M. Sparse signal and image recovery from compressive samples[C]. Arlington, VA: 2007.[20] Lustig M, Donoho D, Pauly J M. Sparse MRI: The application of compressed sensing for rapid MR imaging[J]. Magnetic Resonance in Medicine. 2007, 58(6): 1182-1195.[21] Tropp J A. Greed is good: Algorithmic results for sparse approximation[J]. IEEE Transactions on Information Theory. 2004, 50(10): 2231-2242.[22] Bioucas-Dias J M, Figueiredo M A T. A new TwIST: Two-step iterative shrinkage/thresholding algorithms for image restoration[J]. IEEE Transactions on Image Processing. 2007, 16(12): 2992-3004.[23] Beck A, Teboulle M. Fast gradient-based algorithms for constrained total variation image denoising and deblurring problems[J]. IEEE Transactions on Image Processing. 2009, 18(11): 2419-2434.[24] Wangmeng Z, Zhouchen L. A Generalized Accelerated Proximal Gradient Approach for Total-Variation-Based Image Restoration[J]. Image Processing, IEEE Transactions on. 2011, 20(10): 2748-2759.[25] Yang J, Zhang Y, Yin W. A fast alternating direction method for TVL1-L2 signal reconstruction from partial Fourier data[J]. IEEE Journal on Selected Topics in Signal Processing. 2010, 4(2): 288-297. |