What has my classifier learned? Visualizing the classification rules of bag-of-feature model by support region detection
By Lingqiao Liu, Lei Wang. 2012
27 citations recorded by the source corpus.
Subfields: Computer Vision and Pattern Recognition, Media Technology
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computer Vision and Pattern Recognition
- Wojciech Samek
- K. Müller
- Luc Van Gool
- Andrea Vedaldi
- Grgoire Montavon
- Xiaogang Wang
- Yi Yang
- Dacheng Tao
In Media Technology
- Aditya Khosla
- Lorenzo Torresani
- Antonio Torralba
- Dragomir Anguelov
- Grgoire Montavon
- K. Müller
- Alessandro Bergamo
- Giulia Vilone
Citations in the corpus
- HOGgles: Visualizing Object Detection Features (2013, background): “2 [21] S. Wang, L. Zhang, Y. Liang, and Q. Pan.”
- Analyzing Classifiers: Fisher Vectors and Deep Neural Networks (2015, background): “So do [28] explain predictions for Bag of Word (BoW) features with hard mapping (Vector Quantization) and Histogram Intersection kernels, and [16] identifies image regions critical for the prediction of a linear SVM classifier with max-pooling feature aggregation algorithm.”
- Self-taught object localization with deep networks (2014, background): “Liu and Wang [20] have also analyzed what a classifier has learned but for the specific case of bag of features and SVM.”
- Explainable Artificial Intelligence: a Systematic Review (2020, methodology): “Similarly, the Restricted Support Region Set (RSRS) Detection method [171] visualizes a set of size-restricted and non-overlapping regions of an image that are critical to classification.”
- Interpretable human action recognition in compressed domain (2017, background): “[14] – describing a system to explain models incorporating vector quantization, histogram intersection kernels and SVMs – or the work of [15] – presenting an algorithm for identifying connected image regions (support regions) critical for the prediction of a linear classifier on top of a max-pooling”