| Literature DB >> 35013485 |
Sébastien Fischman1, Javiera Pérez-Anker2,3, Linda Tognetti4, Angelo Di Naro4, Mariano Suppa5,6,7, Elisa Cinotti4,6, Théo Viel8, Jilliana Monnier6,9, Pietro Rubegni4, Véronique Del Marmol5, Josep Malvehy2,3, Susana Puig2,3, Arnaud Dubois10, Jean-Luc Perrot11.
Abstract
Diagnosis based on histopathology for skin cancer detection is today's gold standard and relies on the presence or absence of biomarkers and cellular atypia. However it suffers drawbacks: it requires a strong expertise and is time-consuming. Moreover the notion of atypia or dysplasia of the visible cells used for diagnosis is very subjective, with poor inter-rater agreement reported in the literature. Lastly, histology requires a biopsy which is an invasive procedure and only captures a small sample of the lesion, which is insufficient in the context of large fields of cancerization. Here we demonstrate that the notion of cellular atypia can be objectively defined and quantified with a non-invasive in-vivo approach in three dimensions (3D). A Deep Learning (DL) algorithm is trained to segment keratinocyte (KC) nuclei from Line-field Confocal Optical Coherence Tomography (LC-OCT) 3D images. Based on these segmentations, a series of quantitative, reproducible and biologically relevant metrics is derived to describe KC nuclei individually. We show that, using those metrics, simple and more complex definitions of atypia can be derived to discriminate between healthy and pathological skins, achieving Area Under the ROC Curve (AUC) scores superior than 0.965, largely outperforming medical experts on the same task with an AUC of 0.766. All together, our approach and findings open the door to a precise quantitative monitoring of skin lesions and treatments, offering a promising non-invasive tool for clinical studies to demonstrate the effects of a treatment and for clinicians to assess the severity of a lesion and follow the evolution of pre-cancerous lesions over time.Entities:
Mesh:
Year: 2022 PMID: 35013485 PMCID: PMC8748986 DOI: 10.1038/s41598-021-04395-1
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1(a) Representation of a 3D Voronoi Diagram in a cube. (b) Scheme of a StarDist inputs, probability predictions and rays predictions. (c) Representation of skin structure, center to center distance (in green) and border to border distance (in blue). (d) Example of 3D visualisation of StarDist nuclei detection in LC-OCT 3D images.
Demographics of the healthy and pathological populations.
| Healthy | Pathological | Subclinical AK | AK | Bowen | |
|---|---|---|---|---|---|
| Number of patients | 38 | 34 | 18 | 22 | 7 |
| Number of woman (percentage) | 38 (100%) | 10 (29%) | 2 (11%) | 6 (27%) | 2 (28%) |
| Number of lesions | 114 | 71 | 34 | 30 | 7 |
| Age (average ± standard deviation) | 49.6±10.0 | 75.6±9.8 | 77.5±7.6 | 74.7±11.0 | 66±13.3 |
| Head/neck | 90 (78%) | 62 (88%) | 34 (100%) | 26 (87%) | 2 (29%) |
| Trunk | 12 (11%) | 4 (6%) | 0 (0%) | 2 (7%) | 2 (29%) |
| Upper extremities | 12 (11%) | 0 (0%) | 0 (0%) | 0 (0%) | 0 (0%) |
| Lower extremities | 0 (0%) | 4 (6%) | 0 (0%) | 1 (3%) | 3 (42%) |
Cell level metrics, list and descriptions.
| Metric (feature name) | Description | Unit |
|---|---|---|
| Nucleus volume (volume) | Volume of the star-convex polyhedra detected by the StarDist model. | |
| Nucleus compactness (compactness) | A score that captures how close to a perfect sphere the detected nucleus is. It computes the area of a perfect sphere with the same volume as the detected nuclei and divides it by the actual area of the polyhedra: | None |
| Volume over compactness ratio (volume_over_compactness) | Ratio between volume and compactness. | |
| Number of neighbours (nb_neighbours) | Inside the Voronoi graph, this is the number of edges for the node. This is the number of adjacent neighbours for the considered cell. | None |
| Average center to center distance from neighbours (neighbor_dist) | Average distance to cell neighbours, from center to center. This is also a proxy for the entire cell diameter, as the distance between two adjacent cells is the sum of both radiuses, and we perform over multiple neighbours in all directions. (see Fig. | |
| Average border distance to neighbours (border_dist) | Average distance to neighbours, from border of the nucleus to border of the neighbour nucleus. This is a proxy for the cytoplasm thickness(see Fig. | |
| Average border distance over center distance ratio (border_over_neigh_distances) | Accounts for the ratio of the volume taken by the nucleus within the entire cell. A small value indicates a comparatively large nucleus compared to the cytoplasm. | None |
| Neighbours average volumes (neighbours_avg_volumes) | Accounts for the average volume of the surrounding cells. | |
| Neighbours average compactness (neighbours_avg_compactness) | Accounts for the average compactness of the surrounding cells. | None |
| Neighbours standard deviation of volumes (neighbours_std_volumes) | Measures the differences in sizes of the neighbouring cells. | |
| Neighbours standard deviation of compactness (neighbours_std_compactness) | Measures differences in compactness of the neighbouring cells. | None |
| Neighbours volume ratio (volume_neigh_ratio) | Ratio of the nucleus volume to the average volume of its neighbours. | None |
| Neighbours compactness ratio (compactness_neigh_ratio) | Ratio of the nucleus compactness to the average compactness of its neighbours. | None |
Figure 2Global metrics per image with their corresponding t-values and p-values for the T-test for the means of two independent samples of scores.
Figure 4Box plots (min, max, median, q1, q3) of average atypia score per stack for different methods including medical consensus from the reader study. The medical consensus has a much lower AUC score than the other automated methods.
AUC scores for different subsets of the data for different methods (and their Pearson correlation to XGBoost and p-values).
| XGBoost | Simple Rule | Logistic Regression | Isolation Forest | Medical Consensus | Expert 1 | Expert 2 | Expert 3 | |
|---|---|---|---|---|---|---|---|---|
| Healthy vs pathological | 0.982 | 0.965 (0.92, p = 4e | 0.970 (0.98, p = 1.7 | 0.971 (0.88, p = 3.7 | 0.766 (0.66, p = 4 | 0.715 (0.45, p = 9 | 0.745 (0.54, p = 2 | 0.708 (0.47, p = 8 |
| Healthy vs AK and Bowen | 0.991 | 0.968 (0.92, p = 3 | 0.979 (0.98, p = 9.9 | 0.978 (0.89, p = 9.5 | 0.952 (0.75, p = 1 | 0.828 (0.52, p = 4 | 0.924 (0.63, p = 5 | 0.839 (0.53, p = 2 |
| Healthy vs subclinical AK | 0.972 | 0.962 (0.84, p = 1 | 0.960 (0.96, p = 8 | 0.964 (0.78, p = 2 | 0.563 (0.27, p = 6 | 0.592 (0.12, p = 1 | 0.550 (0.21, p = 1 | 0.564 (0.18, p = 1 |
Figure 3Example of atypia detections (in red) and normal nulcei (in green) with the simple rule-based atypia definition for one AK lesion (a) and its perilesional field of cancerization (b).
Figure 5Models atypia definition interpretability: (a) Logistic regression model weights (b) Isolation Forest global feature importance (c) XGBoost Shapley values (d) XGBoost global feature importance.