New Approaches to Fuzzy-Rough Feature Selection
By Richard Jensen, Qiang Shen. IEEE transactions on fuzzy systems, 2009
566 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Information Systems, Management Science and Operations Research
View Paper: https://www.semanticscholar.org/paper/f7ae5d7c3bb6ba22557af13d30dd24570618d395
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
In Information Systems
In Management Science and Operations Research
- Qing Xu
- Jianhua Dai
- Qiang Shen
- Pradipta Maji
- Partha Garai
- Ren-hong Diao
- Eric Wai Ting Ngai
- James Nga-Kwok Liu
Citations in the corpus
- Fuzzy–Rough Simultaneous Attribute Selection and Feature Extraction Algorithm (2013, methodology): “The generalized theories of rough-fuzzy computing have been applied successfully to feature selection of real valued data set [7], [11], [14], [15], [16], [17], [18].”
- Filter Bank Common Spatial Pattern (FBCSP) in Brain-Computer Interface (2008, methodology): “The new Fuzzy-Rough set-based Feature Selection (FRFS2) algorithm [23],[24] that is based on the filter approach is used in this paper.”
- Anomaly detection in wireless sensor networks: A survey (2011, background): “, 2005), and fuzzy and rough sets (Jensen and Shen, 2009).”
- Application of decision-making techniques in supplier selection: A systematic review of literature (2013, methodology): “Such methods had been successfully applied for attribute reduction (Tsang, Chen, Yeung, Wang, & Lee, 2008), feature selection (Jensen & Shen, 2009), classification and prediction (Chai & Liu, 2012).”
- Attribute selection based on information gain ratio in fuzzy rough set theory with application to tumor classification (2013, methodology): “Therefore, it has been playing an important role in attribute selection (also called attribute reduction or feature selection ) [18] [24] [29] [31] [40] [45] [48] [49] [57] [60].”
- Joint Embedding Learning and Sparse Regression: A Framework for Unsupervised Feature Selection (2014, unknown): “Jensen and Shen et al have also proposed a lot of promising feature selection approaches based on rough set and fuzzy rough set theory [20], [21].”
- Feature Selection With Harmony Search (2012, methodology): “The following defines the fuzzy lower and upper approximations: μRP X(x) = inf y∈U I (μRP (x, y), μX(y)) (3) μRP X(x) = sup y∈U T (μRP (x, y), μX(y)) (4) where I is a fuzzy implicator, T is a t-norm, and RP is the fuzzy similarity relation induced by the subset of features P μRP (x, y) = Ta∈P {μRa(x”