Second-Order Total Generalized Variation Regularization for Pansharpening

被引:9
作者
Khademi, Ghassem [1 ]
Ghassemian, Hassan [1 ]
机构
[1] Tarbiat Modares Univ, Fac Elect & Comp Engn, Image Proc & Informat Anal Lab, Tehran 141554843, Iran
关键词
Optimization; Image resolution; Computational modeling; Adaptation models; TV; Numerical models; Sensors; Image fusion; pansharpening; primal-dual algorithm; total generalized variation (TGV); PRIOR MODEL; REGRESSION;
D O I
10.1109/LGRS.2020.3043435
中图分类号
P3 [地球物理学]; P59 [地球化学];
学科分类号
0708 ; 070902 ;
摘要
Pansharpening can be regarded as an inverse problem, where a high-resolution multispectral (MS) image is estimated given a low-resolution MS image and a panchromatic (Pan) image. Considering the effectiveness of total generalized variation (TGV) to regularize ill-posed inverse problems, this letter proposes a variational model in accordance with the observation model based on the satellite imaging system and the second-order TGV. Furthermore, a primalx2013;dual algorithm is adopted to resolve the variational model by splitting it into a sequence of simpler sub-problems, which leads to a more efficient algorithm compared to the other variational methods. In addition, the exploitation of TGV in the variational model allows the presence of the very fine details of the Pan image in the sharpened MS image whereas it is beyond the capabilities of the total variation (TV)-based models. The proposed algorithm is compared with some recent classical and variational pansharpening methods by experiments on two data sets at full and reduced resolution.
引用
收藏
页数:5
相关论文
共 50 条
  • [31] On the Weak Second-order Optimality Condition for Nonlinear Semidefinite and Second-order Cone Programming
    Fukuda, Ellen H.
    Haeser, Gabriel
    Mito, Leonardo M.
    [J]. SET-VALUED AND VARIATIONAL ANALYSIS, 2023, 31 (02)
  • [32] A second-order sequential optimality condition for nonlinear second-order cone programming problems
    Fukuda, Ellen H.
    Okabe, Kosuke
    [J]. COMPUTATIONAL OPTIMIZATION AND APPLICATIONS, 2025, 90 (03) : 911 - 939
  • [33] Multi-Timeslots Data Collection With Low Rank and Modified Second-Order Horizontal Total Variation for Wireless Sensor Networks
    Liu, Xiaochao
    Zhang, Jianping
    Sun, Guiling
    Li, Zhouzhou
    [J]. IEEE ACCESS, 2021, 9 : 7921 - 7929
  • [34] On and Beyond Total Variation Regularization in Imaging: The Role of Space Variance
    Pragliola, Monica
    Calatroni, Luca
    Lanza, Alessandro
    Sgallari, Fiorella
    [J]. SIAM REVIEW, 2023, 65 (03) : 601 - 685
  • [35] Spatially dependent regularization parameter selection for total generalized variation-based image denoising
    Ma, Tian-Hui
    Huang, Ting-Zhu
    Zhao, Xi-Le
    [J]. COMPUTATIONAL & APPLIED MATHEMATICS, 2018, 37 (01) : 277 - 296
  • [36] A primal-dual method for total-variation-based pansharpening
    Khademi, Ghassem
    Ghassemian, Hassan
    [J]. INTERNATIONAL JOURNAL OF REMOTE SENSING, 2021, 42 (06) : 2072 - 2104
  • [37] On generalized Fenchel-Moreau theorem and second-order characterization for convex vector functions
    Phan Nhat Tinh
    Kim, Do Sang
    [J]. FIXED POINT THEORY AND APPLICATIONS, 2013,
  • [38] Superquantile/CVaR risk measures: second-order theory
    Rockafellar, R. Tyrrell
    Royset, Johannes O.
    [J]. ANNALS OF OPERATIONS RESEARCH, 2018, 262 (01) : 3 - 28
  • [39] Implicit surface reconstruction with total variation regularization
    Liu, Yuan
    Song, Yanzhi
    Yang, Zhouwang
    Deng, Jiansong
    [J]. COMPUTER AIDED GEOMETRIC DESIGN, 2017, 52-53 : 135 - 153
  • [40] A p -Adaptive Discontinuous Galerkin Method for Solving Second-Order Seismic Wave Equations
    Huang, Jiandong
    Yang, Dinghui
    He, Xijun
    Wen, Jin
    Bu, Fan
    [J]. IEEE TRANSACTIONS ON GEOSCIENCE AND REMOTE SENSING, 2024, 62