activity
20152026
most citedEffective Sample Size for Importance Sampling based on discrepancy measures

203 citations · 1.6k across the 78 of their papers we have counts for

collaborators
Showing 2026Show all

13 papers · 1 filter

stat.ML2026

Amortised adaptive importance sampling

Arran Carter, Víctor Elvira, Esmeralda S. Whitammer

Monte Carlo sampling algorithms aim to produce samples from a target distribution with a given unnormalised probability density function. The high cost of running Monte Carlo algor…

cs.CR2026

When Do Differentially Private Inputs Protect Graph Shift Operators?

Andrew Campbell, Chenyue Zhang, Hang Liu +3

We study the differential privacy (DP) of a graph shift operator (GSO) when an analyst observes the output of a graph filter. In particular, we study the setting in which the input…

stat.CO2026

Repulsive normalizing flow mixtures for adaptive importance sampling: reliability analysis of complex systems

Sara Helal, Victor Elvira

Accurate rare-event estimation can be computationally expensive. Classical adaptive importance sampling (IS) schemes often rely on restrictive proposal families and can struggle un…

stat.ML2026

Beyond Effective Sample Size: Effective Number of Proposals for Adaptive Importance Sampling

Ali Mousavi, Victor Elvira

Population-based adaptive importance sampling (AIS) methods use a set of proposal densities to approximate complex target distributions. Their performance is commonly assessed thro…

stat.ML2026

Scalable estimation of VARMA models

Daniel Paulin, Victor Elvira

Vector autoregressive moving-average (VARMA) models have long been considered impractical beyond moderate dimensions: the likelihood is non-convex, the parametrization is identifie…

math.ST2026

Importance sampling for Bayesian inference: polynomial-dimension dependent error bounds

Fabián González, Víctor Elvira, Joaquín Míguez

Many Bayesian inference problems involve high-dimensional models where the performance of standard importance sampling (IS) methods often degrades rapidly as the dimensionality inc…

stat.CO2026

Truncated Neural Likelihood Estimation for Simulation-Based Inference in State-Space Models

Kostas Tsampourakis, Víctor Elvira

State-space models (SSMs) are powerful probabilistic tools for modeling time-varying systems with latent dynamics. Inference in SSMs involves the estimation of latent states and pa…

stat.CO2026

A Gaussian Sum Filter for Unifying Gaussian and Particle Filters

Kostas Tsampourakis, Víctor Elvira

State-space models (SSMs) are a broad class of probabilistic models for dynamical systems with many applications in engineering and science. Bayesian filtering is analytically trac…

cs.LG2026

How to Approximate Inference with Subtractive Mixture Models

Lena Zellinger, Nicola Branchini, Lennert De Smet +3

Classical mixture models (MMs) are widely used tractable proposals for approximate inference settings such as variational inference (VI) and importance sampling (IS). Recently, mix…

math.ST2026

Effective sample size approximations as entropy measures

L. Martino, V. Elvira

In this work, we analyze alternative effective sample size (ESS) metrics for importance sampling algorithms, and discuss a possible extended range of applications. We show the rela…

eess.IV2026

Efficient Plug-and-Play method for Dynamic Imaging Via Kalman Smoothing

Benjamin Hawkes, Mike Davies, Victor Elvira +1

State-space models (SSM) are common in signal processing, where Kalman smoothing (KS) methods are state-of-the-art. However, traditional KS techniques lack expressivity as they do…

cs.LG2026★ 1 cited

Signature-Kernel Based Evaluation Metrics for Robust Probabilistic and Tail-Event Forecasting

Benjamin R. Redhead, Thomas L. Lee, Peng Gu +2

Probabilistic forecasting is increasingly critical across high-stakes domains, from finance and epidemiology to climate science. However, current evaluation frameworks lack a conse…

cs.LG2026

Discrete diffusion samplers and bridges: Off-policy algorithms and applications in latent spaces

Arran Carter, Sanghyeok Choi, Kirill Tamogashev +2

Sampling from a distribution known up to a normalising constant is an important and challenging problem in statistics. Recent years have seen the…