Texture Classification from Random Features
By Li Liu, Paul W. Fieguth. IEEE Transactions on Pattern Analysis and Machine Intelligence, 2012
321 citations recorded by the source corpus.
Subfields: Computer Vision and Pattern Recognition
View Paper: https://www.semanticscholar.org/paper/82850b725a3d7d95fc75a3bce228591d92ed5c20
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In Computer Vision and Pattern Recognition
Citations in the corpus
- From BoW to CNN: Two Decades of Texture Representation for Texture Classification (2018, methodology): “For approaches requiring a learned codebook, kmeans clustering [110, 114, 125, 237, 263] and Gaussian Mixture Models (GMM) [34, 36, 107, 91, 179, 209] are the most popular and successful methods.”
- Median Robust Extended Local Binary Pattern for Texture Classification (2016, methodology): “outperformed by dense approaches [41]–[43], upon which we”
- Pairwise Rotation Invariant Co-Occurrence Local Binary Pattern (2014, background): “PRICoLBPg also exceeds the performance of several bag-of-words methods, [43], [44], [5], [45], and [46].”
- Local binary features for texture classification: Taxonomy and experimental study (2017, methodology): “For CUReT, we use the same subset of images as in [18,122].”
- Remote Sensing Image Classification: No Features, No Clustering (2015, methodology): “projection (SRP) of five local features [30], [31] was developed by the same authors, who claimed to achieve significant improvements compared with the the method of [29].”
- Fast Binary Coding for the Scene Classification of High-Resolution Remote Sensing Imagery (2016, methodology): “The noise-like filters shown in (10), called random projection (RP) filters [49], are generated from an independent zero-mean, unit-variance normal distribution.”
- Unsupervised Feature Learning Via Spectral Clustering of Multidimensional Patches for Remotely Sensed Scene Classification (2015, background): “Random projection (RP) [53] is a simple yet effective dimensionality reduction method.”
- Real-Time Compressive Tracking (2012, background): “A typical measurement matrix satisfying the restricted isometry property is the random Gaussian matrix R ∈ Rn×m where rij ∼ N(0, 1), as used in numerous works recently [14, 9, 18].”