Submanifold Sparse Convolutional Networks for Automated 3D Segmentation of Kidneys and Kidney Tumours in Computed Tomography
Sa\'ul Alonso-Monsalve, Leigh H. Whitehead, Adam Aurisano, Lorena Escudero Sanchez

TL;DR
This paper introduces a two-stage sparse convolutional network approach for efficient high-resolution 3D kidney and tumor segmentation in CT scans, achieving competitive accuracy with reduced computational resources.
Contribution
The authors propose a novel two-stage sparse convolutional network method that enables high-resolution 3D segmentation with lower memory and faster inference, outperforming dense models.
Findings
Achieved Dice scores of 95.8% for kidneys + masses and 85.7% for tumours + cysts.
Reduced VRAM usage by up to 75% compared to dense models.
Decreased inference time by up to 60% across tested hardware.
Abstract
Accurate delineation of kidney tumours in Computed Tomography (CT) is essential for downstream quantitative analysis and precision oncology, but manual segmentation is a specialised task, time-consuming and difficult to scale. Automated 3D segmentation remains challenging because CT scans are large volumetric images, making high-resolution dense convolutional networks computationally expensive and often dependent on downsampling or patch-based inference. We propose a two-stage 3D segmentation methodology based on voxel sparsification and submanifold sparse convolutional networks (SSCNs). Stage 1 uses a low-resolution sparse network to identify a region of interest (ROI); Stage 2 applies a high-resolution sparse network for refined segmentation within the cropped ROI. This enables native high-resolution 3D processing while reducing memory use and inference time. We evaluate the method on…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
