Posterior consistency of logistic Gaussian process priors in density estimation
By Surya T. Tokdar, Jayanta Kumar Ghosh. 2007
113 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/9ccca6ca104cfa7207775115a1dcecdfce44b38f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Arno Solin
- Alexander Grigorevskiy
- Andriy Norets
- Justinas Pelenis
- I. Castillo
- Hannes Nickisch
- Surya T. Tokdar
- Joseph B. Kadane
In Statistics and Probability
- Andriy Norets
- Justinas Pelenis
- I. Castillo
- Arno Solin
- Hannes Nickisch
- Surya T. Tokdar
- Joseph B. Kadane
- Kolyan Ray
Citations in the corpus
- POSTERIOR CONSISTENCY IN CONDITIONAL DENSITY ESTIMATION BY COVARIATE DEPENDENT MIXTURES (2011, methodology): “One approach to nonparametric density estimation is based on Gaussian process priors; see, for example, Tokdar and Ghosh (2007), Tokdar (2007), van der Vaart and van Zanten (2008), Liang, Carlin, and Gelfand (2009), and Tokdar, Zhu and Ghosh (2010).”
- On Bayesian supremum norm contraction rates (2013, background): “Ghosal, Ghosh and van der Vaart [12], Scricciolo [28], Tokdar and Ghosh [34], van der Vaart and van Zanten [37], [3], Rivoirard and Rousseau [26], and random dyadic histograms, for random histogram priors see e.”
- State Space Gaussian Processes with Non-Gaussian Likelihood (2018, background): “This model reaches posterior consistency in the limit of bin width going to zero ( N → ∞ ) (Tokdar & Ghosh, 2007).”
- Simultaneous Linear Quantile Regression: A Semiparametric Bayesian Approach (2012, background): “Of importance to us is the result in Tokdar and Ghosh (2007) that the support of ω(i, τ) includes all continuous or piecewise continuous functions.”