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Dynamic Residual Filtering with Laplacian Pyramid for Instance Segmentation
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- Authors
- Minsoo Song, Gi-Mun Um, Hee Kyung Lee, Jeongil Seo, Wonjun Kim
- Issue Date
- 2023-11
- Citation
- IEEE Transactions on Multimedia, v.25, pp.1-12
- ISSN
- 1520-9210
- Publisher
- IEEE
- Language
- English
- Type
- Journal Article
- Abstract
- Various studies have been conducted on instance segmentation and made great strides over the past few years. Most recently, instance-specific mask generation via dynamic kernel predictions has shown the significant performance improvement even without bounding boxes as well as anchors. However, this scheme still does not fully consider dynamic properties since the size of the receptive field is not enough to cover the spatially-meaningful range due to memory limitations. Furthermore, the single-fused feature often fails to grasp complicated boundaries for objects of different sizes. In this paper, we propose the dynamic residual filtering method with the Laplacian pyramid, which separately restores the global layout and local boundaries of instance masks. Specifically, we firstly apply the Laplacian pyramid-based decomposition scheme to features encoded from the backbone and subsequently restore sub-band mask residuals from coarse to fine pyramid levels. To do this, we design spatially-aware convolution filters to progressively capture the residual form of mask features at each level of the Laplacian pyramid while holding deformable receptive fields with dynamic offset information. This is fairly desirable since global and local properties of mask features can be accurately restored with keeping the spatial flexibility through the invertible process of the Laplacian reconstruction. Experimental results on the COCO dataset demonstrate that our proposed method achieves the state-of-the-art performance, i.e., 42.7% AP. The code and model are publicly available at:
https://github.com/tjqansthd/LapMask .
- KSP Keywords
- Art performance, Bounding Box, Convolution filters, Decomposition scheme, Different sizes, Dynamic offset, Dynamic properties, Filtering method, Global and local, Laplacian pyramid, Local properties