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20232026
most citedStatic Posterior Inference of Bayesian Probabilistic Programming via Polynomial Solving

1 citations · 1 across the 5 of their papers we have counts for

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5 papers

cs.LO2026

Polynomial Invariants for Probabilistic Transition Systems with Unbounded Support

Anne Schreuder, Lorenz Winkler, Laura Kovács +1

We study the synthesis of polynomial invariants for probabilistic transition systems (PTS) based on martingale theory. We present tractable methods to verify that such polynomials…

stat.ML2026

LazyHMC: Hamiltonian Monte Carlo Simulation for Lazy, Infinite Dimensional Probabilistic Programs

Maria-Nicoleta Crăciun, C. -H. Luke Ong, Tom Schrijvers +1

Hamiltonian Monte Carlo (HMC) is a successful generic inference method in probabilistic programming, but in its ordinary formulation it needs gradients and finite-dimensional param…

cs.PL2025

Quantitative Verification of Omega-regular Properties in Probabilistic Programming

Peixin Wang, Jianhao Bai, Min Zhang +1

Probabilistic programming provides a high-level framework for specifying statistical models as executable programs with built-in randomness and conditioning. Existing inference tec…

cs.LG2024

Unifying Qualitative and Quantitative Safety Verification of DNN-Controlled Systems

Dapeng Zhi, Peixin Wang, Si Liu +2

The rapid advance of deep reinforcement learning techniques enables the oversight of safety-critical systems through the utilization of Deep Neural Networks (DNNs). This underscore…

cs.PL2023★ 1 cited

Static Posterior Inference of Bayesian Probabilistic Programming via Polynomial Solving

Peixin Wang, Tengshun Yang, Hongfei Fu +2

In Bayesian probabilistic programming, a central problem is to estimate the normalised posterior distribution (NPD) of a probabilistic program with conditioning via score (a.k.a. o…