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U2 U2-Ne Net: t: A A Bayesi sian n U-Ne Net t Mo Model with - - PowerPoint PPT Presentation

U2 U2-Ne Net: t: A A Bayesi sian n U-Ne Net t Mo Model with th Epistemic Uncert rtainty ty Feedback fo for Photoreceptor Layer Segmentation in Pathological OCT Scans Jos Ignacio Orlando , Philipp Seebck, Hrvoje Bogunovi, Sophie


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U2 U2-Ne Net: t:

A A Bayesi sian n U-Ne Net t Mo Model with th Epistemic Uncert rtainty ty Feedback fo for Photoreceptor Layer Segmentation in Pathological OCT Scans

José Ignacio Orlando, Philipp Seeböck, Hrvoje Bogunović, Sophie Klimscha, Christoph Grechenig, Sebastian Waldstein, Bianca S. Gerendas, Ursula Schmidt-Erfurth

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1.3 billion people

suffering some form of visual impairment

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Age-Related Macular Degeneration (AMD)

Main cause of visual deficiency in industrialized countries Global prevalence of 8.7% within 45-85 years old population

Diabetic Macular Edema (DME)

In 2017, 425 million people worldwide were suffering from diabetes ~10% developed vision-threatening DME

Retinal Vein Occlusion (RVO)

14-19 million people affected worldwide

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AMD DME RVO

Photoreceptor cell death Visual acuity loss

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Optical Coherence Tomography (OCT)

State-of-the-art imaging modality in AMD, RVO and DME

Allows to assess photoreceptor integrity

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Interdigitation Zone (IZ) Outer segment of photo- receptors Ellipsoid Zone (IS/OS)

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Interdigitation Zone (IZ) Outer segment of photo- receptors Ellipsoid Zone (IS/OS)

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Normal photoreceptors Normal photoreceptors

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Abnormal thinning

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Pathological disruption

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Our mid-term goal

(i) Accurate segmentation (ii) Interpretable feedback to correct the results

Understand the pathophysiological processes that cause damage in photoreceptor integrity

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Key challenge

Pathological alterations

Ambiguous appearances turn difficult to produce reliable segmentations Unfeasible to capture every possible pathological feature on a training set

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Bayesian deep learning

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Bayesian deep learning

Model uncertainty

Aleatoric

Task uncertainty, what we don’t know and we will never learn

Epistemic

Model uncertainty, what we don’t know but we can learn given more training data

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Bayesian deep learning

Model uncertainty

Aleatoric Epistemic

Task uncertainty, what we don’t know and we will never learn Model uncertainty, what we don’t know but we can learn given more training data

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Epistemic uncertainty

BDL is used to compute a posterior distribution Approximate distribution learned by variational inference (Gal et al., 2015) Bernoulli distribution to the weights of the i-th convolutional layer using Dropout

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Epistemic uncertainty

Monte Carlo sampling with dropout in test time

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Monte Carlo sampling with dropout in test time

Sampling multiple slightly different

  • utputs

Averaging the outcomes results in better performance Standard deviation allows to retrieve an epistemic uncertainty estimate

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Our approach

Uncertainty U-shaped Network

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Our approach

Uncertainty U-shaped Network

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Our approach

U2-Net

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Standard U-Net + Nearest neighbor upsampling + Leaky ReLUs + Batch norm + Dropout MC sampling with dropout in test time to predict average score map & epistemic uncertainty map

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Materials

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Data set A

Training set Validation Test AMD (early, CNV) 10 volumes 490 B-scans DME 16 volumes 784 B-scans RVO 24 volumes 1176 B-scans Total 50 volumes 2450 B-scans

Split at a patient-basis preserving disease proportion

31 volumes (1519 B-scans) 4 volumes (196 B-scans) 15 volumes (735 B-scans)

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Data set B

Test Late AMD (GA) 10 volumes 490 B-scans

Separate test set

10 volumes (496 B-scans)

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Evaluation metrics

Photoreceptors Disruptions

  • Area under Precision/Recall curve
  • Dice index
  • Area under Precision/Recall curve

(at an A-scan level)

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Baselines

Standard U-Net

(Ronneberger et al., MICCAI 2015) Batch normalization, NN upsampling, dropout in bottleneck

BRU-Net

(Apostolopoulos et al., MICCAI 2017) Branch residual U-Net with dilated convolutions and residual connections

BU-Net

Bayesian U2-Net with aleatoric uncertainty estimates (Inspired in Nair et al., MICCAI 2018)

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Results

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How many MC samples are necessary?

Validation set A Photoreceptors Disruptions

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Quantitative evaluation

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U2-Net B-scan Manual

Test set A – Dice= 0.9624 (B-scan level) – Mean uncertainty: 6.004e-4 (B-scan level)

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Manual / U2-Net

Test set A – Dice= 0.9624 (B-scan level) – Mean uncertainty: 6.004e-4 (B-scan level)

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Test set A – Dice= 0.9624 (B-scan level) – Mean uncertainty: 6.004e-4 (B-scan level)

Epistemic uncertainty estimate

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B-scan Manual U2-Net

Test set A – Dice= 0.9196 (B-scan level) – Mean uncertainty: 6.720e-4 (B-scan level)

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Manual / U2-Net

Test set A – Dice= 0.9196 (B-scan level) – Mean uncertainty: 6.720e-4 (B-scan level)

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Epistemic uncertainty estimate

Test set A – Dice= 0.9196 (B-scan level) – Mean uncertainty: 6.720e-4 (B-scan level)

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B-scan Manual U2-Net

Test set A – Dice= 0.5400 (B-scan level) – Mean uncertainty: 0.0014 (B-scan level)

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Manual / U2-Net

Test set A – Dice= 0.5400 (B-scan level) – Mean uncertainty: 0.0014 (B-scan level)

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Epistemic uncertainty estimate

Test set A – Dice= 0.5400 (B-scan level) – Mean uncertainty: 0.0014 (B-scan level)

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Uncertainty estimates are inversely correlated with performance

Test set A (early AMD, CNV, RVO, DME) Test set B (late AMD, GA)

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Uncertainty estimates are inversely correlated with performance

Test set A (early AMD, CNV, RVO, DME) Test set B (late AMD, GA)

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Conclusions

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First deep learning approach for photoreceptor segmentation in pathological OCT scans Averaging multiple MC samples allows to increase performance in abnormal areas without affecting results in healthy regions Epistemic uncertainty can be used to assess results’ quality and to identify areas that might need for manual correction

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  • ptima.meduniwien.ac.at

Thanks for your attention!

Do you have any questions?

jose.orlando@meduniwien.ac.at @ignaciorlando

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U2 U2-Ne Net: t:

A A Bayesi sian n U-Ne Net t Mo Model with th Epistemic Uncert rtainty ty Feedback fo for Photoreceptor Layer Segmentation in Pathological OCT Scans

José Ignacio Orlando, Philipp Seeböck, Hrvoje Bogunović, Sophie Klimscha, Christoph Grechenig, Sebastian Waldstein, Bianca S. Gerendas, Ursula Schmidt-Erfurth