Semantic Segmentation using Neural Ordinary Differential Equations
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Abstract (arXiv)
The idea of neural Ordinary Differential Equations (ODE) is to approximate the derivative of a function (data model) instead of the function itself. In residual networks, instead of having a discrete sequence of hidden layers, the derivative of the continuous dynamics of hidden state can be parameterized by an ODE. It has been shown that this type of neural network is able to produce the same results as an equivalent residual network for image classification. In this paper, we design a novel neural ODE for the semantic segmentation task. We start by a baseline network that consists of residual modules, then we use the modules to build our neural ODE network. We show that our neural ODE is able to achieve the state-of-the-art results using 57% less memory for training, 42% less memory for testing, and 68% less number of parameters. We evaluate our model on the Cityscapes, CamVid, LIP, and PASCAL-Context datasets.
Key facts. Cited by 6 papers in the map (data through 7 Oct 2026). Builds on 35 of its 47 references that are in the map. First posted on arXiv 18 Sep 2022.
Builds on
35 of 47 references.
References · 35
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23 more
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Citing papers per year: 2023: 3; 2024: 3.
6 papers.
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- 2023Improving Normalization with the James-Stein Estimatorcited by 6
- 2024On the Effect of Image Resolution on Semantic Segmentationcited by 1
- 2024Multi-Scale Semantic Segmentation with Modified MBConv Blockscited by 0
- 2024Early Fusion of Features for Semantic Segmentationcited by 0
- 2024Early Fusion of Features for Semantic Segmentation8 Feb 2024
- 2024On the Effect of Image Resolution on Semantic Segmentation8 Feb 2024
- 2024Multi-Scale Semantic Segmentation with Modified MBConv Blocks7 Feb 2024
- 2023Improving Normalization with the James-Stein Estimator1 Dec 2023
- 2023Sentence Attention Blocks for Answer Grounding20 Sep 2023
- 2023Empowering Visually Impaired Individuals: A Novel Use of Apple Live Photos and Android Motion Photos14 Sep 2023