|
[1]
|
黄永东, 程正兴. 带小波紧框架的显式构造方法[J]. 数学物理学报, 2007, 27(1): 7-18.
|
|
[2]
|
黄焱. 基于MRA的三带小波紧框架的参数化研究[D]: [硕士学位论文]. 北京: 北京化工大学, 2012.
|
|
[3]
|
Mallat, S. (1989) A The-ory of Multiresolution Signal Decomposition: The Wavelet Transform. IEEE Transactions, 11, 674-693. [Google Scholar] [CrossRef]
|
|
[4]
|
Zhang, Z. and Saito, N. (2009) Constructions of Periodic Wavelet Frames Using Extension Principles. Applied and Computation Harmonic Analysis, 27, 12-23. [Google Scholar] [CrossRef]
|
|
[5]
|
Dong, B. and Shen, Z. (2010) MRA-Based Wavelet Frames and Applications, IAS/Park City Mathematics Series: The Mathematics of Image Processing, Vol. 19, Park City Mathematics Institute, 7-185.
|
|
[6]
|
Fan, Z., Ji, H. and Shen, Z. (2016) Dual Gramian Analysis: Duality Principle and Unitary Extension Principle. Mathematics of Computation, 85, 239-270. [Google Scholar] [CrossRef]
|
|
[7]
|
Fan, Z., Heinecke, A. and Shen, Z. (2016) Duality for Frames. Journal of Fourier Analysis and Applications, 22, 71-136. [Google Scholar] [CrossRef]
|
|
[8]
|
Christensen, O. (2008) Frames and Bases: An Introductory Course. Birkhauser, Boston. [Google Scholar] [CrossRef]
|
|
[9]
|
Hur, Y. and Lubberts, Z. (2017) New Constructions of Nonseparable Tight Wavelet Frames. Linear Algebra and its Applications, 534, 13-35. [Google Scholar] [CrossRef]
|
|
[10]
|
方清城. MATLAB R2016a 小波分析22个算法实现[M]. 北京: 电子工业出版社, 2018: 338-342.
|
|
[11]
|
郝菁, 崔丽鸿. 构造 带对偶小波紧框架一个充分条件的证明[J]. 北京化工大学学报(自然科学版), 2011, 38(2): 134-138.
|
|
[12]
|
Daubechies, I., Han, B., Ron, A. and Shen, Z.W. (2003) Framelets: MRA-Based Constructions of Wavelet Frames. Applied and Computational Harmonic Analysis, 14, 1-46. [Google Scholar] [CrossRef]
|