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stat.COStatistics

Computation

Computational statistics, MCMC, simulation

92.6COMay 12
Multi-Marginal Couplings for Metropolis-Hastings

Buu Phan, Gergely Flamich, Ashish Khisti et al.

For practitioners using MCMC, this provides a more efficient coupling-based convergence diagnostic that scales better to high dimensions.

91.2MEMay 10
Reinforcement Learning Measurement Model

Wenqian Xu, Feng Ji

For psychometricians and educational test developers, the RLMM enables scalable measurement of latent traits from interactive assessment process data, addressing a key bottleneck in applying MDP-based models to realistic tasks.

94.8NAJun 3
Optimizing Irreversible Perturbations of the Unadjusted Langevin Algorithm

Qianyu Julie Zhu, Youssef Marzouk, Konstantinos Spiliopoulos et al.

For practitioners of Markov chain Monte Carlo, this work provides a principled way to design irreversible perturbations that accelerate convergence while controlling bias, addressing a gap in non-Gaussian and discretized settings.

88.7AIMay 29
VESTA: Visual Exploration with Statistical Tool Agents

William Rudman, Abhishek Divekar, Kanishk Jain et al. · amazon-science

For scientists and researchers needing automated statistical modeling, VESTA addresses the bottleneck of model refinement by enabling active data exploration and tool creation, though the gains are incremental over existing agent-based systems.

90.4NAMay 13
Walk on spheres and Array-RQMC

Valerie N. P. Ho, Art B. Owen

Provides a highly effective variance reduction method for Monte Carlo simulation of Dirichlet boundary value problems, with substantial practical gains.

84.2MLMar 14
Maximin Robust Bayesian Experimental Design

Hany Abdulsamad, Sahel Iqbal, Christian A. Naesseth et al.

This work addresses the problem of robust experimental design for researchers in Bayesian statistics and machine learning, offering a novel method to handle model misspecification, though it is incremental in building on existing information-theoretic concepts.

83.2MLApr 3
Inversion-Free Natural Gradient Descent on Riemannian Manifolds

Dario Draca, Takuo Matsubara, Minh-Ngoc Tran

This work addresses optimization challenges for machine learning models with constrained parameters, such as those in variational inference, by enabling efficient natural gradient descent on manifolds.

84.2MEApr 29
Optimal experimental design: Formulations and computations

Xun Huan, Jayanth Jagalur, Youssef Marzouk

For researchers and practitioners in modeling and prediction across sciences and engineering, this survey provides a comprehensive overview of OED methods and identifies key open problems.