A Ranking-Based, Balanced Loss Function Unifying Classification and Localisation in Object Detection
Abstract
We propose average Localisation-Recall-Precision (aLRP), a unified, bounded, balanced and ranking-based loss function for both classification and localisation tasks in object detection. aLRP extends the Localisation-Recall-Precision (LRP) performance metric (Oksuz et al., 2018) inspired from how Average Precision (AP) Loss extends precision to a ranking-based loss function for classification (Chen et al., 2020). aLRP has the following distinct advantages: (i) aLRP is the first ranking-based loss function for both classification and localisation tasks. (ii) Thanks to using ranking for both tasks, aLRP naturally enforces high-quality localisation for high-precision classification. (iii) aLRP provides provable balance between positives and negatives. (iv) Compared to on average ~6 hyperparameters in the loss functions of state-of-the-art detectors, aLRP Loss has only one hyperparameter, which we did not tune in practice. On the COCO dataset, aLRP Loss improves its ranking-based predecessor, AP Loss, up to around 5 AP points, achieves 48.9 AP without test time augmentation and outperforms all one-stage detectors. Code available at: https://github.com/kemaloksuz/aLRPLoss .
Cite
Text
Oksuz et al. "A Ranking-Based, Balanced Loss Function Unifying Classification and Localisation in Object Detection." Neural Information Processing Systems, 2020.Markdown
[Oksuz et al. "A Ranking-Based, Balanced Loss Function Unifying Classification and Localisation in Object Detection." Neural Information Processing Systems, 2020.](https://mlanthology.org/neurips/2020/oksuz2020neurips-rankingbased/)BibTeX
@inproceedings{oksuz2020neurips-rankingbased,
title = {{A Ranking-Based, Balanced Loss Function Unifying Classification and Localisation in Object Detection}},
author = {Oksuz, Kemal and Cam, Baris Can and Akbas, Emre and Kalkan, Sinan},
booktitle = {Neural Information Processing Systems},
year = {2020},
url = {https://mlanthology.org/neurips/2020/oksuz2020neurips-rankingbased/}
}