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Jie-Hong R. Jiang

8 accepted papers

2024

Knowledge Compilation for Incremental and Checkable Stochastic Boolean Satisfiability

IJCAI 2024poster

Knowledge compilation has proven effective in (weighted) model counting, uniquely supporting incrementality and checkability. For incrementality, compiling an input formula once suffices to answer multiple queries, thus reducing the total solving effort. For checkability, the compiled formula is ame…

2024

Unifying Decision and Function Queries in Stochastic Boolean Satisfiability

AAAI 2024technical

Stochastic Boolean satisfiability (SSAT) is a natural formalism for optimization under uncertainty. Its decision version implicitly imposes a final threshold quantification on an SSAT formula. However, the single threshold quantification restricts the expressive power of SSAT. In this work, we enric…

2023

SharpSSAT: A Witness-Generating Stochastic Boolean Satisfiability Solver

AAAI 2023technical

Stochastic Boolean satisfiability (SSAT) is a formalism allowing decision-making for optimization under quantitative constraints. Although SSAT solvers are under active development, existing solvers do not provide Skolem-function witnesses, which are crucial for practical applications. In this work,…

2022

Encoding Probabilistic Graphical Models into Stochastic Boolean Satisfiability

IJCAI 2022poster

Statistical inference is a powerful technique in various applications. Although many statistical inference tools are available, answering inference queries involving complex quantification structures remains challenging. Recently, solvers for Stochastic Boolean Satisfiability (SSAT), a powerful form…

2021

A Sharp Leap from Quantified Boolean Formula to Stochastic Boolean Satisfiability Solving

AAAI 2021technical

Stochastic Boolean Satisfiability (SSAT) is a powerful representation for the concise encoding of quantified decision problems with uncertainty. While it shares commonalities with quantified Boolean formula (QBF) satisfiability and has the same PSPACE-complete complexity, SSAT solving tends to be mo…

2021

Dependency Stochastic Boolean Satisfiability: A Logical Formalism for NEXPTIME Decision Problems with Uncertainty

AAAI 2021technical

Stochastic Boolean Satisfiability (SSAT) is a logical formalism to model decision problems with uncertainty, such as Partially Observable Markov Decision Process (POMDP) for verification of probabilistic systems. SSAT, however, is limited by its descriptive power within the PSPACE complexity class.…

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