Signal Processing for Diffuse Correlation Spectroscopy with Support Vector Regression

被引:0
|
作者
Zhang, Peng [1 ]
Gui, Zhiguo [1 ]
Ling, Hao [1 ]
Liu, Jiaxin [1 ]
Zhang, Xiaojuan [1 ]
Liu, Yiming [1 ]
Li, Andi [1 ]
Shang, Yu [1 ]
机构
[1] North Univ China, Shanxi Prov Key Lab Biomed Imaging & Big Data, Taiyuan, Shanxi, Peoples R China
来源
PROCEEDINGS OF THE INTERNATIONAL CONFERENCE ON SENSING AND IMAGING, 2018 | 2019年 / 606卷
基金
中国国家自然科学基金;
关键词
Diffuse correlation spectroscopy; Blood flow index; NL algorithm; Linear regression; Denoising; Support vector regression; BLOOD-FLOW; HEMODYNAMICS; PARAMETERS; ABSORPTION;
D O I
10.1007/978-3-030-30825-4_15
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
Many diseases would lead to abnormal blood flow in biological tissues. In order to extract the blood flow index (BFI) in tissues with heterogeneity and irregular geometry, we previously proposed an innovative Nth linear algorithm (i.e., NL algorithm) for technology of diffuse correlation spectroscopy (DCS), in which the DCS signals are fully utilized through iterative linear regression. With this approach, the BFI calculation is remarkably affected by the performance of linear regression. In this study, we proposed to use the support vector regression (SVR) method to denoise the DCS data by implementing the iterative linear regression. In addition, two other approaches (least-squared regression, least-absolute regression) were compared for quantitative evaluation. The DCS data generated from computer simulations with varied tissue models (i.e., flat tissue, human head, human limb, and mouse head) and those collected from the phantom experiments were utilized to evaluate the three approaches. Both simulation and phantom experiment results show that the SVR method has the best performance among three methods in extracting the BFI values, regardless of the tissue geometry and size.
引用
收藏
页码:173 / 184
页数:12
相关论文
共 50 条
  • [21] Support Vector Regression for GDOP
    Su, Wei-Han
    Wu, Chih-Hung
    ISDA 2008: EIGHTH INTERNATIONAL CONFERENCE ON INTELLIGENT SYSTEMS DESIGN AND APPLICATIONS, VOL 2, PROCEEDINGS, 2008, : 302 - +
  • [22] Robust ε-Support Vector Regression
    Lv, Yuan
    Gan, Zhong
    MATHEMATICAL PROBLEMS IN ENGINEERING, 2014, 2014
  • [23] Relaxed support vector regression
    Orestis P. Panagopoulos
    Petros Xanthopoulos
    Talayeh Razzaghi
    Onur Şeref
    Annals of Operations Research, 2019, 276 : 191 - 210
  • [24] Support vector ordinal regression
    Chu, Wei
    Keerthi, S. Sathiya
    NEURAL COMPUTATION, 2007, 19 (03) : 792 - 815
  • [25] A tutorial on support vector regression
    Smola, AJ
    Schölkopf, B
    STATISTICS AND COMPUTING, 2004, 14 (03) : 199 - 222
  • [26] A tutorial on support vector regression
    Alex J. Smola
    Bernhard Schölkopf
    Statistics and Computing, 2004, 14 : 199 - 222
  • [27] On Lagrangian support vector regression
    Balasundaram, S.
    Kapil
    EXPERT SYSTEMS WITH APPLICATIONS, 2010, 37 (12) : 8784 - 8792
  • [28] Rough ν-support vector regression
    Zhao, Yongping
    Sun, Jianglio
    EXPERT SYSTEMS WITH APPLICATIONS, 2009, 36 (06) : 9793 - 9798
  • [29] Field Support Vector Regression
    Jiang, Haochuan
    Huang, Kaizhu
    Zhang, Rui
    NEURAL INFORMATION PROCESSING, ICONIP 2017, PT I, 2017, 10634 : 699 - 708
  • [30] On Weighted Support Vector Regression
    Han, Xixuan
    Clemmensen, Line
    QUALITY AND RELIABILITY ENGINEERING INTERNATIONAL, 2014, 30 (06) : 891 - 903