Random features for Kernel Deep Convex Network
By Po-Sen Huang, Li Deng, Mark Hasegawa-Johnson, Xiaodong He. 2013
42 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Signal Processing
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Citations in the corpus
- Deep Learning: Methods and Applications (2014, methodology): “[171], based on the use of random Fourier features, which possess the strong theoretical property of approximating the Gaussian kernel while rendering efficient computation in both training and evaluation of the K-DSN with large training samples.”
- Predicting speech recognition confidence using deep learning with word identity and score features (2013, methodology): “Kernel Deep Convex Network (K-DCN) was proposed in [10, 11].”
- A Review of Deep Learning Models for Time Series Prediction (2019, methodology): “Motivated by increase the size of the hidden units without increasing the number of parameters to learn, Kernel DSN (KDSN) has been proposed using kernel trick [125].”
- Ensemble deep learning: A review (2021, methodology): “To leverage the memory requirements, random Fourier feature-based kernel deep convex network [82] approximated the Gaussian kernel which reduces the training time and helps in”
- Using deep stacking network to improve structured compressed sensing with Multiple Measurement Vectors (2013, background): “Other applications of DSNs are introduced in [18] and [19].”
- What are Extreme Learning Machines? Filling the Gap Between Frank Rosenblatt’s Dream and John von Neumann’s Puzzle (2015, methodology): “Similarly, there is nothing wrong to have new terms for the variants of ELM (with Fourier series nodes) with significant extensions (such as Random Kitchen Sink (RKS) [10], RKS’ further extension - FastFood [11] and Convex Network [12]) as well as ELM with LMS referred to as No-Prop algorithm [13].”
- Deep learning for monaural speech separation (2014, background): “RELATION TO PREVIOUS WORK Deep learning approaches have yielded many state of the art results by representing different levels of abstraction with multiple nonlinear layers [8, 11, 12].”
- Kernel methods match Deep Neural Networks on TIMIT (2014, unknown): “proposed a kernel deep convex network [10, 11].”