Inductive Principles for Restricted Boltzmann Machine Learning
By Benjamin M. Marlin, Kevin Swersky, Nando de Freitas. 2010
167 citations recorded by the source corpus.
Subfields: Probabilistic & Bayesian Methods
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Probabilistic & Bayesian Methods
- Yoshua Bengio
- Kyunghyun Cho
- Aaron C. Courville
- Pascal Vincent
- Tapani Raiko
- L. Yao
- Arash Vahdat
- Ruslan Salakhutdinov
Citations in the corpus
- Neural Autoregressive Distribution Estimation (2016, background): “Other proposals include pseudo-likelihood (Besag, 1975; Marlin et al., 2010), score matching (Hyvärinen, 2005; Hyvärinen, 2007a,b), noise contrastive estimation (Gutmann and Hyvärinen, 2010) and probability flow minimization (Sohl-Dickstein et al.”
- Representation Learning: A Review and New Perspectives (2012, positive): “Marlin et al. (2010) empirically compared all of these methods (except denoising score matching) on a range of classification, reconstruction and density modeling tasks and found that, in general, SML provided the best combination of overall performance and computational tractability.”
- Discrete Variational Autoencoders (2016, methodology): “We train the resulting discrete VAEs on the MNIST [42], OMNIGLOT7 [43], and Caltech-101 Silhouettes datasets [44].”
- VAE with a VampPrior (2017, background): “The results of our approach in comparison to the state-of-the-art methods are gathered in Table 2, 3, 4 and 5 for static and dynamic MNIST, OMNIGLOT and Caltech 101 Silhouettes, respectively.”
- Iterative Neural Autoregressive Distribution Estimator NADE-k (2014, methodology): “We also evaluate the proposed NADE-k on Caltech-101 Silhouettes (Marlin et al., 2010), using the standard split of 4100 training samples, 2264 validation samples and 2307 test samples.”
- DVAE++: Discrete Variational Autoencoders with Overlapping Transformations (2018, methodology): “In addition to statically bina-rized MNIST and OMNIGLOT, we test dynamically bi-narized MNIST (LeCun et al., 1998) and Caltech-101 sil-houettes (Marlin et al., 2010).”
- PixelVAE++: Improved PixelVAE with Discrete Prior (2019, methodology): “The experiments are performed on statically and dynamically [50] binarized MNIST, Omniglot, and Caltech-101 silhouettes [51] and CIFAR-10 [52].”
- Unsupervised Feature Learning and Deep Learning: A Review and New Perspectives (2012, unknown): “Marlin et al. (2010) provides an excellent survey of these methods and their relation to CD and SML.”
- Enhanced Gradient and Adaptive Learning Rate for Training Restricted Boltzmann Machines (2011, methodology): “Remarkably, the classification accuracy improved by more than 5 % over the best result reported by Marlin et al. (2010).”
- Enhanced Gradient for Training Restricted Boltzmann Machines (2013, methodology): “In contrast, Marlin et al. (2010) used an extensive validation to choose the right learning rate and other metaparameters and also applied an advanced optimization method as a fine-tuning method to the initial stochastic gradient descent optimization.”
- Stochastic Ratio Matching of RBMs for Sparse High-Dimensional Inputs (2013, methodology): “This is much more expensive than SML as noted by Marlin et al. (2010).”
- On Autoencoders and Score Matching for Energy Based Models (2011, background): “In such cases, stochastic algorithms can be applied to approximately maximize the likelihood and a variety of algorithms have been described and evaluated (Swersky et al., 2010; Marlin et al., 2010) in the literature including contrastive divergence (CD) (Hinton, 2002), persistent contrastive diverg”
- On Tracking The Partition Function (2011, methodology): “5 Our models consisted of RBMs with 500 hidden units, trained using SML-APT [6] on the MNIST and Caltech Silhouettes [16] datasets.”
- Deep Learning: A Comprehensive Overview on Techniques, Taxonomy, Applications and Research Directions (2021, background): “RBMs are a subset of Boltzmann machines that have a limit on the number of connections between the visible and hidden layers [77].”
- Gradient Estimators for Implicit Models (2017, methodology): “Generalisations of score matching methods are also presented in [24, 25].”