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Analyzing multivariate time series data is important to predict future events and changes of complex systems in finance, manufacturing, and administrative decisions. The expressiveness power of Gaussian Process (GP) regression methods has…

机器学习 · 统计学 2019-05-23 Anh Tong , Jaesik Choi

Latent feature models are a powerful tool for modeling data with globally-shared features. Nonparametric exchangeable models such as the Indian Buffet Process offer modeling flexibility by letting the number of latent features be unbounded.…

统计方法学 · 统计学 2015-08-27 Finale Doshi-Velez , Sinead A. Williamson

We propose a non-linear, Bayesian non-parametric latent variable model where the latent space is assumed to be sparse and infinite dimensional a priori using an Indian buffet process prior. A posteriori, the number of instantiated…

机器学习 · 统计学 2022-05-30 Michael Minyi Zhang

We present a novel extension of multi-output Gaussian processes for handling heterogeneous outputs. We assume that each output has its own likelihood function and use a vector-valued Gaussian process prior to jointly model the parameters in…

机器学习 · 统计学 2019-01-04 Pablo Moreno-Muñoz , Antonio Artés-Rodríguez , Mauricio A. Álvarez

Deep generative models (DGMs) have brought about a major breakthrough, as well as renewed interest, in generative latent variable models. However, DGMs do not allow for performing data-driven inference of the number of latent features…

机器学习 · 计算机科学 2018-04-03 Sotirios P. Chatzis

Matrix factorisation methods decompose multivariate observations as linear combinations of latent feature vectors. The Indian Buffet Process (IBP) provides a way to model the number of latent features required for a good approximation in…

机器学习 · 统计学 2017-04-14 Matthew C. Pearce , Simon R. White

The purpose of this work is to describe a unified, and indeed simple, mechanism for non-parametric Bayesian analysis, construction and generative sampling of a large class of latent feature models which one can describe as generalized…

统计理论 · 数学 2014-12-23 Lancelot F. James

This paper presents a Bayesian nonparametric latent feature model specially suitable for exploratory analysis of high-dimensional count data. We perform a non-negative doubly sparse matrix factorization that has two main advantages: not…

机器学习 · 计算机科学 2018-07-02 Melanie F. Pradier , Viktor Stojkoski , Zoran Utkovski , Ljupco Kocarev , Fernando Perez-Cruz

We build upon probabilistic models for Boolean Matrix and Boolean Tensor factorisation that have recently been shown to solve these problems with unprecedented accuracy and to enable posterior inference to scale to Billions of observation.…

机器学习 · 统计学 2019-07-02 Tammo Rukat , Christopher Yau

Computer experiments involving both qualitative and quantitative (QQ) factors have attracted increasing attention. Gaussian process (GP) models have proven effective in this context by choosing specialized covariance functions for QQ…

统计方法学 · 统计学 2026-02-19 Linsui Deng , C. F. Jeff Wu

This work considers estimation and forecasting in a multivariate, possibly high-dimensional count time series model constructed from a transformation of a latent Gaussian dynamic factor series. The estimation of the latent model parameters…

统计方法学 · 统计学 2025-04-07 Younghoon Kim , Marie-Christine Düker , Zachary F. Fisher , Vladas Pipiras

We propose a nonparametric Bayesian factor regression model that accounts for uncertainty in the number of factors, and the relationship between factors. To accomplish this, we propose a sparse variant of the Indian Buffet Process and…

机器学习 · 计算机科学 2009-08-06 Piyush Rai , Hal Daumé

We are often interested in explaining data through a set of hidden factors or features. When the number of hidden features is unknown, the Indian Buffet Process (IBP) is a nonparametric latent feature model that does not bound the number of…

机器学习 · 计算机科学 2012-05-14 Finale Doshi-Velez , Zoubin Ghahramani

A nonparametric Bayesian extension of Factor Analysis (FA) is proposed where observed data $\mathbf{Y}$ is modeled as a linear superposition, $\mathbf{G}$, of a potentially infinite number of hidden factors, $\mathbf{X}$. The Indian Buffet…

应用统计 · 统计学 2011-07-29 David Knowles , Zoubin Ghahramani

A latent force model is a Gaussian process with a covariance function inspired by a differential operator. Such covariance function is obtained by performing convolution integrals between Green's functions associated to the differential…

机器学习 · 统计学 2021-04-20 Cristian Guarnizo , Mauricio A. Álvarez

Latent feature models are attractive for image modeling, since images generally contain multiple objects. However, many latent feature models ignore that objects can appear at different locations or require pre-segmentation of images. While…

计算机视觉与模式识别 · 计算机科学 2012-07-03 Ke Zhai , Yuening Hu , Sinead Williamson , Jordan Boyd-Graber

Feature allocation models are an extension of Bayesian nonparametric clustering models, where individuals can share multiple features. We study a broad class of models whose probability distribution has a product form, which includes the…

统计方法学 · 统计学 2025-11-12 Lorenzo Ghilotti , Federico Camerlenghi , Tommaso Rigon

Nonparametric Bayesian models are often based on the assumption that the objects being modeled are exchangeable. While appropriate in some applications (e.g., bag-of-words models for documents), exchangeability is sometimes assumed simply…

机器学习 · 计算机科学 2012-06-18 Kurt T. Miller , Thomas Griffiths , Michael I. Jordan

We propose a Bayesian nonparametric approach to the problem of jointly modeling multiple related time series. Our approach is based on the discovery of a set of latent, shared dynamical behaviors. Using a beta process prior, the size of the…

统计方法学 · 统计学 2011-11-21 Emily B. Fox , Erik B. Sudderth , Michael I. Jordan , Alan S. Willsky

Indian Buffet Process based models are an elegant way for discovering underlying features within a data set, but inference in such models can be slow. Inferring underlying features using Markov chain Monte Carlo either relies on an…

机器学习 · 统计学 2017-03-13 Michael M. Zhang , Avinava Dubey , Sinead A. Williamson
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