| Literature DB >> 33553360 |
Kai Chen1, Xiao Zhai1, Kaiqiang Sun2, Haojue Wang3, Changwei Yang1, Ming Li1.
Abstract
Machine learning (ML), as an advanced domain of artificial intelligence (AI), is progressively changing our view of the world. By implementing its algorithms, our ability to detect previously undiscoverable patterns in data has the potential to revolutionize predictive analytics. Scoliosis, as a relatively specialized branch in the spine field, mainly covers the pediatric, adult and the elderly populations, and its diagnosis and treatment remain difficult. With recent efforts and interdisciplinary cooperation, ML has been widely applied to investigate issues related to scoliosis, and surprisingly augment a surgeon's ability in clinical practice related to scoliosis. Meanwhile, ML models penetrate in every stage of the clinical practice procedure of scoliosis. In this review, we first present a brief description of the application of ML in the clinical practice procedures regarding scoliosis, including screening, diagnosis and classification, surgical decision making, intraoperative manipulation, complication prediction, prognosis prediction and rehabilitation. Meanwhile, the ML models and specific applications adopted are presented. Additionally, current limitations and future directions are briefly discussed regarding its use in the field of scoliosis. We believe that the implementation of ML is a promising revolution to assist surgeons in all aspects of clinical practice related to scoliosis in the near future. 2021 Annals of Translational Medicine. All rights reserved.Entities:
Keywords: Scoliosis; clinical practice; machine learning (ML); revolution
Year: 2021 PMID: 33553360 PMCID: PMC7859734 DOI: 10.21037/atm-20-5495
Source DB: PubMed Journal: Ann Transl Med ISSN: 2305-5839
Figure 1The demonstration of the application of ML in the clinical practice of scoliosis.
The application of machine learning in the clinical practice of scoliosis
| Study | Year | Number of data | Algorithms applied | Objectives | Outcome presentation |
|---|---|---|---|---|---|
| Screening, diagnosis and classification | |||||
| Jaremko ( | 2000 | 57 curves | ANN, linear regression | Predicting rib deformity | ANN showed good sensitivity and PPV |
| Jaremko ( | 2001 | 65 radiograph- pairs | ANN | Estimating spinal deformity from torso surface cross | Distinguished a Cobb angle greater than 30° with excellent sensitivity and specificity |
| Ramirez ( | 2006 | 111 patients | SVM | Assessing the severity of IS from surface topography | Satisfactory accuracy in testing |
| Lin ( | 2008 | 37 spinal deformity patterns | A multilayer feed-forward, back-propagation ANN | Identifying the King classification patterns of the scoliosis | Excellent identification rate for one or two hidden layers |
| Duong ( | 2010 | 200 radiographs | SVM | Automatically detecting scoliotic curves | Statistically similar to the manually identified curve |
| Adankon ( | 2012 | 165 AIS patients | Least-squares SVM | To determine scoliosis curve types using noninvasive surface acquisition | Excellent overall accuracy of the system |
| Menon ( | 2014 | 62 cases of AIS | – | Retrieving images of similar cases of AIS | – |
| Birtane ( | 2014 | 25 scoliosis models and | Two steps: (I) rule-based imaging processing and enhancing technologies; (II) a rule-based fuzzy classifier | Classifying the spine patterns using the King-Moe classification | Excellent success rate on scoliosis models and good success rate on real scoliosis X-rays |
| Thong ( | 2016 | 663 patients | A stacked autoencoder consisting of a specific ANN architecture; k-means++ clustering algorithm | Performing a 3D morphological analysis of spine | The model can simplify the complex nature of 3D spine models as well as preserve the intrinsic properties |
| Bertoncelli ( | 2018 | 120 patients | A predictive model based on a logistic regression algorithm | Validating the performance of a clinical prediction model | Good average accuracy, sensitivity, and specificity |
| García-Cano ( | 2018 | 150 AIS patients | Random forests | Predicting spinal curve progression | The estimated shape differs from the real curvature by Cobb angles in the proximal thoracic, main thoracic, and thoraco-lumbar/lumbar sections |
| García-Cano ( | 2018 | 962 3D spine models | Dynamic ensemble selection | Assessing curve types | A mean accuracy of 0.7766 and a mean log loss of 0.5623 |
| Greer ( | 2018 | 10,000 images | A convolutional network and a second fully connected network | Diagnosing scoliosis using a self-contained ultrasound device | The mean error is 2.0°, the standard deviation is 3.7°, and the 95th percentile error is 5.8° |
| Wu ( | 2018 | 526 X-ray images | A novel multi-view correlation network | Automatically quantitative estimating spinal curvature | 4.04° CMAE in anteroposterior (AP) Cobb angle and 4.07° CMAE in lateral (LAT) Cobb angle estimation |
| Galbusera ( | 2019 | 493 3D reconstructions | A fully CNN featuring an additional differentiable spatial to numerical transform (DSNT) layer | Automatically determining the spine shape and anatomical parameters | The standard errors of the estimated parameters ranged from 2.7° (for the pelvic tilt) to 11.5° (for the L1–L5 lordosis) |
| Yang ( | 2019 | 3,240 patients | A deep learning algorithm combined with Faster-RCNN and Resnet | Automatically screening scoliosis using unclothed back images | PPVs of 85.2% for a curve ≥10° and a specificity of 90.0% when identifying scoliosis and cases with a curve ≥20° |
| Watanabe ( | 2019 | 1,996 pairs of moiré images and standing whole-spine radiographs | CNN | Estimating spinal alignment from moiré images | The MAE per person between the Cobb angle measured by doctors and the estimated Cobb angle was 3.42°. The MAE was 4.38° in normal spines, 3.13° in spines with a slight deformity, and 2.74° in spines with a mild to severe deformity. The MAE of the angle of vertebral rotation was 2.9°±1.4° and was smaller when the deformity was milder |
| Wang ( | 2019 | 526 X-rays | Multiview extrapolation net | Accurately and automatically estimating Cobb angle | 7.81 and 6.26 CMAE in AP and LAT angle estimation |
| Horng ( | 2019 | 35 images | CNN | Proposing an automatic system to measure spine curvature | Excellent results of ICC and Pearson correlation coefficients |
| Pan ( | 2019 | 248 chest X-rays | Mask R-CNN | Automatically measuring the Cobb angle | A high level of sensitivity and a relatively low level of specificity for diagnosing scoliosis |
| Jamaludin ( | 2020 | 12,000 manually annotated images | Machine learning techniques of SpineNet software | Automating the identification of spinal curvature | The final automated model had an excellent sensitivity and specificity |
| Surgical decision making | |||||
| Mezghani ( | 2012 | 1,776 S cases | A topologically ordered self-organizing Kohonen network | Produce two spatially matched maps; determine where the Lenke classes correlate with the fused spine regions | Excellent overall agreement |
| Phan ( | 2013 | 1,776 patients | Kohonen self-organizing maps (SOM) | Reliably classifying AIS cases; analyzing surgeon’s treatment patter | The topographic error for the SOM generated was small |
| Lafage ( | 2018 | – | Machine learning | Optimizing surgical planning and predicting postoperative alignment | The use of powerful computer-assisted tools can change the traditional way of selecting treatment pathways |
| Ames ( | 2019 | 570 patients | Unsupervised machine-based clustering | Optimizing overall quality, value, and safety for ASD surgery | The intersection of patient-based and surgery-based clusters yielded 12 subgroups, with less major complication rates and good 2-year normalized improvement |
| Pasha ( | 2020 | 71 consecutive Lenke 1 B and C AIS patients | A decision tree | Defining criteria for optimal lumbar curve correction | The averages of the optimal versus suboptimal range of SLCC% in the cohort were 72%versus 39% |
| Intraoperative manipulation | |||||
| Benameur ( | 2005 | 30 pairs of radiographic images | A hierarchical statistical modeling | Present a new and accurate 3D reconstruction technique for the scoliotic spine | The mean error is 1.46–1.47 mm for lumbar vertebra and 1.30–1.32 mm for thoracic vertebra |
| Mirzaalian ( | 2013 | 22 vertebrae from 7 patients | Statistical shape modeling and machine learning | Realizing fast and robust 3D Vertebra Segmentation | The results indicate a lower symmetric point-to-mesh surface error |
| Amaritsakul ( | 2013 | 35 screw designs | ANN and genetic algorithm | Optimize design of spinal pedicle screws | The optimal design was inferior to commercial screws |
| Forestier ( | 2017 | – | – | Realizing automatic matching of surgeries to predict surgeons’ next actions | This method outperformed the state-of-the-art method |
| Hetherington ( | 2017 | 20 participants | Deep CNN | Realizing automatic spine level identification system | 88% 20-fold cross-validation accuracy |
| Esfandiari ( | 2018 | 40 clinical X-rays | CNN | Realizing automatic segmentation of pedicle screws | The screw shafts with good accuracy on synthetic X-rays and clinically realistic X-rays |
| Zareie ( | 2018 | 18 3D vertebrae CT images of thoracic and lumbar spine | Multilayer perceptron neural network; pulse coupled neural network and pulse coupled neural networks | Realizing automatic segmentation of vertebrae in 3D CT images | Similar and promising performance in both systems |
| Ebrahmi ( | 2019 | 149 healthy and AIS subjects | A quasi-automated pedicle localization method based on image analysis, machine learning and fast manual identification of a few landmarks | Detecting pedicle and estimating vertebral rotation | Pedicles centers were localized with a better precision of compared with manual identification |
| Huo ( | 2020 | 400 individual vertebral models | A modified PointNet model (CNN) | Automatically recognizing the vertebral pedicle in individual vertebral models and drawing pedicle contours | The final results can be used to simulate the operation of pedicle screw implantation and to provide a reference |
| Complication predictions | |||||
| Scheer ( | 2016 | 510 patients | An ensemble of decision trees using the C5.0 algorithm with 5 different bootstrapped models | To create a preoperative predictive model for proximal junction failure (PJF) | The overall model accuracy indicated a good model fit |
| Scheer ( | 2017 | 557 ADS patients | An ensemble of decision trees utilizing the C5.0 algorithm with 5 different bootstrapped models | To create a preoperative predictive model for major complications | The overall model accuracy indicated a very good model fit |
| Kim ( | 2018 | 4,073 ADS patients | ANN | To predict surgical complications in patients | The ANN outperformed logistic regression in predicting cardiac complication, wound complication, and mortality |
| Yagi ( | 2018 | 145 surgically treated ASD patients | Decision-making trees using the C5.0 algorithm with 10 different bootstrapped models | To fine tune the predictive model for PJF | The predictive model indicated excellent fit |
| Pellisé ( | 2019 | 1,612 ASD patients | Random survival forest algorithm | To develop and validate a prognostic tool for the time-to-event risk of major complications (MCs), hospital readmission (RA), and unplanned reoperation (RO) | Kaplan-Meier estimates showed that longer duration after operation frequently accompanied with high risk of MC |
| Yagi ( | 2018 | 195 surgically treated ASD patients | An ensemble of decision trees utilizing the C5.0 algorithm with 5 different bootstrapped models | To create a predictive model for complications | 92% accurate with an AUROC curve of 0.963 and 84% accuracy in the external validation |
| Hopkins ( | 2020 | 4,046 posterior spinal fusions | Deep neural network (DNN) classification model | To prex surgical site infection | The mean AUC was 0.775 (95% CI: 0.767–0.782) with a median AUC of 0.787. The PPV over all predictions was 92.56% with a negative predictive value (NPV) of 98.45% |
| Prognosis prediction and rehabilitation | |||||
| Chalmers ( | 2015 | 28 braced patients | Conditional fuzzy C-means clustering | To provide meaningful treatment for AIS patients | Sensitivities for the panel and model were excellent |
| Sim ( | 2015 | 10 healthy people and 10 AIS patients | Wavelet neural network | To predict complete GRF and GRM during gait with insole plantar pressure information | The performance of the GRF and GRM prediction models were better than that of previous prediction models |
| Oh ( | 2017 | 234 patients with ASD | An ensemble of 5 different bootstrapped decision trees was constructed using the C5.0 algorithm | To assist in preoperative patient selection | A successful model was constructed to predict which patients would reach ODI MCID |
| Scheer ( | 2018 | 198 ADS patients | Decision trees were constructed using the C5.0 algorithm with five different bootstrapped models. | To create a preoperative predictive model for reaching the ODI MCID for ASD patients | Overall model accuracy was 86.0% |
| Ames ( | 2019 | 561 ADS patients | Elastic net, gradient boosting machines, extreme gradient boosting tree, extreme gradient boosting linear, random forest and elastic net regularized generalized linear models | To create preoperative predictive models for responses to individual SRS-22R questions at 1 and 2 years | The AUROC ranged from 56.5 to 86.9% |
| Ames ( | 2019 | 570 ADS patients | Partitions, elastic net, gradient boosting machines, extreme gradient boosting tree, extreme gradient boosting linear, random forest, and generalized linear modeling | To predict the likelihood of reaching MCID in patient-reported outcomes after ASD surgery | Models with the lowest MAE were selected; R2 values ranged from 20% to 45% and MAE ranged from 8% to 15% depending upon the predicted outcome |
ANN, artificial neural network; AIS, adolescent idiopathic scoliosis; SVM, support vector machine; PPV, positive predictive value; CNN, convolutional neural network; CMCE, circular mean absolute error; ASD, adult spinal deformity; GRF, ground reaction forces; GRM, ground reaction moments; ODI, Oswestry Disability Index; MCID, minimal clinically important difference.