Infinite latent feature models and the Indian buffet process
By T. Griffiths, Zoubin Ghahramani. 2005
860 citations recorded by the source corpus.
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- Yoshua Bengio
- Sergey Levine
- Ruslan Salakhutdinov
- Trevor Darrell
- Eric P. Xing
- Dacheng Tao
- Abhinav Kumar Gupta
- Luc Van Gool
Citations in the corpus
- Federated Learning with Matched Averaging (2020, methodology): “…model based on the Beta-Bernoulli process (BBP) (Thibaux & Jordan, 2007), where similarity c(wjl, θi) is the corresponding posterior probability of jth client neuron l generated from a Gaussian with mean θi, and and f(·) are guided by the Indian Buffet Process prior (Ghahramani & Griffiths, 2005).”
- Unsupervised Semantic Parsing of Video Collections (2015, methodology): “In the IBP analogy, each video is a customer and each activity step is a dish in the buffet.”
- Stick-Breaking Variational Autoencoders (2016, methodology): “The best known model of this kind is the infinite binary latent feature model defined by the Indian Buffet Process (Ghahramani & Griffiths, 2005); but its discrete latent variables prevent this model from admitting fully differentiable inference.”
- Exploiting compositionality to explore a large space of model structures (2012, methodology): “To apply the rule G → BG + G or G → GB + G, we perform accelerated collapsed Gibbs sampling (Doshi-Velez and Ghahramani, 2009) over the binary variables in a linear-Gaussian Indian Buffet Process (Griffiths and Ghahramani, 2005)”
- Distributed large-scale natural graph factorization (2013, background): “There exists a wide range of objective functions for graph reconstruction and factorization [13].”
- Sharing Features among Dynamical Systems with Beta Processes (2009, methodology): “In evaluating this expression, we have exploited the exchangeability of the IBP [9], which follows directly f rom the beta process construction [22].”
- Bayesian Nonparametric Weight Factorization for Continual Learning (2020, methodology): “the Indian Buffet Process (IBP) [9] as a prior for task-specific factor selection: r t,k ∼ N (0, 1) (5) v t,i ∼ Beta(α, 1) (6) π t,k = k ∏”
- Learning the Structure of Deep Convolutional Networks (2015, methodology): “Fortunately, model structure learning has been elegantly explored by several generative model priors, such as the Indian Buffet Process (IBP) [9, 1] or Beta Process (BP) [21].”
- Variational Inference for the Indian Buffet Process (2009, methodology): “These approaches include Gibbs sampling (Griffiths and Ghahramani, 2005), which may be augmented with Metropolis split-merge proposals (Meeds et al.”
- Latent feature learning in social media network (2013, background): “We describe this prior as: ZA ~ IBP(a) (6) ZB ~ IBP(ß) (7) where a and ß control the growth rate of the new features.”
- Infinite multiple membership relational modeling for complex networks (2011, unknown): “We learn the effective number of features through the Indian buffet process (IBP) representation [12], which defines a distribution over unbounded binary matrices,”
- Beta-Negative Binomial Process and Poisson Factor Analysis (2011, background): “Unlike the IBP, however, the msIBP predictive posterior distribution of X n +1”
- Generative Modeling of Infinite Occluded Objects for Compositional Scene Representation (2019, methodology): “…be seen as a binary matrix with one row and infinite columns which is obtained using the stick-breaking construction (Teh et al., 2007) for the Indian Buffet Process (IBP) (Ghahramani & Griffiths, 2006; Griffiths & Ghahramani, 2011). zdep is a binary matrix with finite rows and infinite columns.”
- Learning the Structure of Deep Sparse Graphical Models (2009, methodology): “We can use the Indian buffet process (IBP) [Griffiths and Ghahramani, 2006] to allow this matrix to have an infinite number of columns.”