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20152026
most citedA New Proof Rule for Almost-Sure Termination

27 citations · 64 across the 13 of their papers we have counts for

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8 papers · 1 filter

cs.PL2026

Multiobjective Preexpectation Reasoning for Probabilistic Programs

Lena Verscht, Hannah Mertens, Kevin Batz +3

Probabilistic programs with nondeterminism model planning problems in which a strategy resolves the nondeterminism to optimize an expected outcome. We study the multiobjective sett…

cs.PL2026

Caesar: A Deductive Verifier for Probabilistic Programs

Philipp Schröer, Kevin Batz, Umut Yiğit Dural +4

Caesar is a deductive verifier for probabilistic programs. At its core lies HeyVL, a quantitative intermediate verification language based on the real-valued logic HeyLo. HeyVL all…

cs.PL20261 cited

Generating Functions Meet Occupation Measures: Invariant Synthesis for Probabilistic Loops (Extended Version)

Darion Haase, Kevin Batz, Adrian Gallus +4

A fundamental computational task in probabilistic programming is to infer a program's output (posterior) distribution from a given initial (prior) distribution. This problem is cha…

cs.PL202322 cited

A Deductive Verification Infrastructure for Probabilistic Programs (Extended Version)

Philipp Schröer, Kevin Batz, Benjamin Lucien Kaminski +2

This paper presents a quantitative program verification infrastructure for discrete probabilistic programs. Our infrastructure can be viewed as the probabilistic analogue of Boogie…

cs.PL2022

Weighted Programming

Kevin Batz, Adrian Gallus, Benjamin Lucien Kaminski +2

We study weighted programming, a programming paradigm for specifying mathematical models. More specifically, the weighted programs we investigate are like usual imperative programs…

cs.PL2018

How long, O Bayesian network, will I sample thee? A program analysis perspective on expected sampling times

Kevin Batz, Benjamin Lucien Kaminski, Joost-Pieter Katoen +1

Bayesian networks (BNs) are probabilistic graphical models for describing complex joint probability distributions. The main problem for BNs is inference: Determine the probability…