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Frontiers of Optoelectronics

ISSN 2095-2759

ISSN 2095-2767(Online)

CN 10-1029/TN

Postal Subscription Code 80-976

Front. Optoelectron.    2021, Vol. 14 Issue (3) : 321-328    https://doi.org/10.1007/s12200-020-0978-2
RESEARCH ARTICLE
Identification of Graves’ ophthalmology by laser-induced breakdown spectroscopy combined with machine learning method
Jingjing LI1, Feng CHEN1, Guangqian HUANG2, Siyu ZHANG1, Weiliang WANG1, Yun TANG1, Yanwu CHU1, Jian YAO3, Lianbo GUO1(), Fagang JIANG2()
1. Wuhan National Laboratory for Optoelectronics, Huazhong University of Science and Technology, Wuhan 430074, China
2. Department of Ophthalmology, Union Hospital, Tongji Medical College, Huazhong University of Science and Technology, Wuhan 430022, China
3. School of Remote Sensing and Information Engineering, Wuhan University, Wuhan 430079, China
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Abstract

Diagnosis of the Graves’ ophthalmology remains a significant challenge. We identified between Graves’ ophthalmology tissues and healthy controls by using laser-induced breakdown spectroscopy (LIBS) combined with machine learning method. In this work, the paraffin-embedded samples of the Graves’ ophthalmology were prepared for LIBS spectra acquisition. The metallic elements (Na, K, Al, Ca), non-metallic element (O) and molecular bands ((C-N), (C-O)) were selected for diagnosing Graves’ ophthalmology. The selected spectral lines were inputted into the supervised classification methods including linear discriminant analysis (LDA), support vector machine (SVM), k-nearest neighbor (kNN), and generalized regression neural network (GRNN), respectively. The results showed that the predicted accuracy rates of LDA, SVM, kNN, GRNN were 76.33%, 96.28%, 96.56%, and 96.33%, respectively. The sensitivity of four models were 75.89%, 93.78%, 96.78%, and 96.67%, respectively. The specificity of four models were 76.78%, 98.78%, 96.33%, and 96.00%, respectively. This demonstrated that LIBS assisted with a nonlinear model can be used to identify Graves’ ophthalmopathy with a higher rate of accuracy. The kNN had the best performance by comparing the three nonlinear models. Therefore, LIBS combined with machine learning method can be an effective way to discriminate Graves’ ophthalmology.

Keywords Graves’ ophthalmology      laser-induced breakdown spectroscopy (LIBS)      linear discriminant analysis (LDA)      support vector machine (SVM)      k-nearest neighbor (kNN)      generalized regression neural network (GRNN)     
Corresponding Author(s): Lianbo GUO,Fagang JIANG   
Just Accepted Date: 17 March 2020   Online First Date: 14 April 2020    Issue Date: 30 September 2021
 Cite this article:   
Jingjing LI,Feng CHEN,Guangqian HUANG, et al. Identification of Graves’ ophthalmology by laser-induced breakdown spectroscopy combined with machine learning method[J]. Front. Optoelectron., 2021, 14(3): 321-328.
 URL:  
https://academic.hep.com.cn/foe/EN/10.1007/s12200-020-0978-2
https://academic.hep.com.cn/foe/EN/Y2021/V14/I3/321
Fig.1  Schematic diagram of the experimental setup
Fig.2  Paraffin-embedded samples.
Fig.3  LIBS spectra of two kinds of samples at different bands. (a) 380–410 nm; (b) 570–780 nm
element wavelength/nm
molecular bands C-N 385.09, 385.47, 386.19, 387.14 388.34
C-O 389.31
O 383.03, 383.59
metallic elements Na 588.99, 589.59
K 766.49, 769.90
Al 394.40, 396.15
Ca 393.37, 396.85
Tab.1  Analytical lines used as input variables for the classifier
predicted class true class
TAO normal
TAO 683 209
normal 217 691
Tab.2  Confusion matrix of the LDA model
Fig.4  Parameter optimization process of the SVM model
predicted class true class
TAO normal
TAO 844 11
normal 56 889
Tab.3  Confusion matrix of the SVM model
Fig.5  Parameter optimization process of the kNN model
predicted class true class
TAO normal
TAO 871 33
normal 29 867
Tab.4  Confusion matrix of the kNN model
Fig.6  Parameter optimization process of the GRNN model
predicted class true class
TAO normal
TAO 870 36
normal 30 864
Tab.5  Confusion matrix of the GRNN model
Fig.7  ROC curves obtained with three nonlinear identification model
AUC sensitivity specificity
SVM kNN GRNN SVM kNN GRNN SVM kNN GRNN
test set 0.9791 0.9695 0.9665 0.9378 0.9678 0.9667 0.9878 0.9633 0.9600
training set 1 0.9699 1 1 1 1 1 0.9671 1
Tab.6  Indicators of the nonlinear identification models
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