Model Order Estimators Using Optimal and Suboptimal Methods with Numerical Tuning

被引:0
|
作者
Athinarapu, Sravya [1 ]
Paden, John [1 ]
Al-Ibadi, Mohanad [1 ]
Stumpf, Theresa [1 ]
机构
[1] Univ Kansas, Ctr Remote Sensing Ice Sheets, Lawrence, KS 66045 USA
关键词
Synthetic aperture radar imaging; ice remote sensing; tomography; DEM; CRITERIA; SIGNALS;
D O I
暂无
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
The performance of several methods to estimate the number of source signals impinging on a sensor array are compared using a traditional simulator and their performance for synthetic aperture radar tomography is discussed. All methods use a penalty term that increases with model order in order to prevent overestimation. We include both separate estimation of model selection and direction of arrival as well as joint estimation. We formulate a new penalty term, numerically tuned so that it gives optimal performance over our operating conditions, and compare this method as well. Simulation results show that the numerically tuned model selection criteria is optimal and that the typical methods do not do well for low snapshots. We also found that there is little sensitivity to SNR greater than 3 dB when the number of snapshots is high. We discuss some issues to applying the algorithms to data collected by the CReSIS radar depth sounder.
引用
收藏
页码:1537 / 1542
页数:6
相关论文
共 50 条
  • [1] OPTIMAL AND SUBOPTIMAL POSTDETECTION TIMING ESTIMATORS FOR PET
    HERO, AO
    ANTONIADIS, N
    CLINTHORNE, N
    ROGERS, WL
    HUTCHINS, GD
    IEEE TRANSACTIONS ON NUCLEAR SCIENCE, 1990, 37 (02) : 725 - 729
  • [2] Suboptimal control using reduced order model
    Manigandan, T.
    Devarajan, N.
    Sivanandam, S.N.
    Advances in Modelling and Analysis C, 2006, 61 (3-4): : 1 - 17
  • [3] Optimal and Suboptimal Velocity Estimators for ArcSAR With Distributed Target
    Flores Rodriguez, Andrea Carolina
    Fraidenraich, Gustavo
    Soares, Tarcisio A. P.
    Santos Filho, Jose Candido S.
    Miranda, Marco A. M.
    Yacoub, Michel Daoud
    IEEE GEOSCIENCE AND REMOTE SENSING LETTERS, 2018, 15 (02) : 252 - 256
  • [4] Numerical methods for an optimal order execution problem
    Guilbaud, Fabien
    Mnif, Mohamed
    Pham, Huyen
    JOURNAL OF COMPUTATIONAL FINANCE, 2013, 16 (03) : 3 - 45
  • [5] Optimal classes of estimators for population mean using higher order moments
    Bhushan, Shashi
    Kumar, Anoop
    AFRIKA MATEMATIKA, 2025, 36 (01)
  • [6] Optimal and suboptimal separate-bias Kalman estimators for a stochastic bias
    Ignagni, M
    IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 2000, 45 (03) : 547 - 551
  • [7] A robust study on fractional order HIV/AIDS model by using numerical methods
    Roshan, Tasmia
    Ghosh, Surath
    Chauhan, Ram P.
    Kumar, Sunil
    ENGINEERING COMPUTATIONS, 2023, 40 (7/8) : 1545 - 1569
  • [8] On the Solution of the Fractional-Order Pneumonia Model Using Numerical Computational Methods
    Alalyani, Ahmad
    EUROPEAN JOURNAL OF PURE AND APPLIED MATHEMATICS, 2024, 17 (04): : 2763 - 2799
  • [9] Higher-order approximations for Pitman estimators and for optimal compromise estimators
    Ventura, L
    CANADIAN JOURNAL OF STATISTICS-REVUE CANADIENNE DE STATISTIQUE, 1998, 26 (01): : 49 - 55
  • [10] INFERENTIAL CONTROL OF PROCESSES .3. CONSTRUCTION OF OPTIMAL AND SUBOPTIMAL DYNAMIC ESTIMATORS
    JOSEPH, B
    BROSILOW, C
    AICHE JOURNAL, 1978, 24 (03) : 500 - 509