Initialization matters: Orthogonal Predictive State Recurrent Neural Networks
By Krzysztof Marcin Choromanski, Carlton Downey, Byron Boots. 2018
22 citations recorded by the source corpus.
Subfields: Model Architectures
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Model Architectures
- Tri Dao
- Adrian Weller
- Valerii Likhosherstov
- Xingyou Song
- Jared Davis
- Krzysztof Marcin Choromanski
- David Dohan
- Afroz Mohiuddin
Citations in the corpus
- Rethinking Attention with Performers (2020, methodology): “It turns out that: The proof of that fact can be found in the supplement of (Choromanski et al., 2018b), yet we provide it below for completeness and the convenience of the Reader: Lemma 3.”
- Recurrent Neural Filters: Learning Independent Bayesian Filtering Steps for Time Series Prediction (2019, methodology): “Predictive state RNNs (PSRNN) (Choromanski et al., 2018; Downey et al., 2017; Venkatraman et al., 2017) use an alternative formulation of the Bayes filter, utilising a state representation that corresponds to the statistics of a distribution for future observations.”
- Masked Language Modeling for Proteins via Linearly Scalable Long-Context Transformers (2020, methodology): “ORFs were introduced to reduce the variance of Monte Carlo estimators [56, 13, 12, 10, 41, 9, 11] and we show in Secs.”
- Learning with Hyperspherical Uniformity (2021, background): “There are quite a number of relational regularizations that have been used in neural networks, such as orthogonality regularization [4, 52, 67, 32, 15], unitary constraint [34, 81, 3], decorrelation [67, 16, 85], spectral regularization [86], low-rank regularization [76], angular constraint [84, 44]”
- Demystifying Orthogonal Monte Carlo and Beyond (2020, methodology): “Monte Carlo (MC) methods are widely applied in machine learning in such domains as: dimensionality reduction [1, 3, 2], scalable kernel methods with random feature maps [34], generative modeling and variational autoencoders via sliced Wasserstein distances [36], approximating Gaussian smoothings in ”