Aims and Scope of Bayesian Analysis
Bayesian Analysis is an open-access peer-reviewed scientific journal covering theoretical and applied aspects of Bayesian methods. It is published by the International Society for Bayesian Analysis and is hosted at the Project Euclid web site. Less
Key Metrics
CiteScore 

5.2
SJR 

Q1Applied Mathematics

SNIP 

2.25
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Topics Covered on Bayesian Analysis
Bayesian Analysis Journal Specifications
Indexed in the following public directories
Web of Science
Scopus
DOAJ
SJR
| Overview | |
| Publisher | Carnegie Mellon University |
| Language | English |
| Publication Time | 24 |
| Editorial Review Process | Peer review |
| General Details | |
| Language | English |
| Website URL | Visit website |
| Publication Details | |
| Publication Time | 24 |
| Waiver Policy | Visit website |
| Editorial Review Detail | |
| Information for authors | |
| Author instructions | Visit website |
| Copyright Details | Visit website |
| License type | CC BY |
| OA statement | Visit website |
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Recently Published Papers in Bayesian Analysis
Model Selection-Based Estimation for Generalized Additive Models Using Mixtures of g-priors: Towards Systematization
- 1 Mar 2026
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A Finite-Infinite Shared Atoms Nested Model for the Bayesian Analysis of Large Grouped Data Sets
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Fast Power Curve Approximation for Posterior Analyses
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Double Shrinkage Priors for a Normal Mean Matrix
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A Unified Bayesian Framework for Modeling Measurement Error in Multinomial Data
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Bayesian Scalable Precision Factor Analysis for Gaussian Graphical Models
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Model Selection-Based Estimation for Generalized Additive Models Using Mixtures of g-priors: Towards Systematization
- 1 Mar 2026
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A Finite-Infinite Shared Atoms Nested Model for the Bayesian Analysis of Large Grouped Data Sets
- 1 Mar 2026
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Fast Power Curve Approximation for Posterior Analyses
- 1 Mar 2026
- Bayesian Analysis
Double Shrinkage Priors for a Normal Mean Matrix
- 1 Mar 2026
- Bayesian Analysis
A Unified Bayesian Framework for Modeling Measurement Error in Multinomial Data
- 1 Mar 2026
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Bayesian Scalable Precision Factor Analysis for Gaussian Graphical Models
- 1 Mar 2026
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