activity
20132026
most citedBalancing Scalability and Uniformity in SAT Witness Generator

82 citations · 369 across the 63 of their papers we have counts for

collaborators

77 papers

cs.AI2026

SAT-RL: Training Language Models for Logical Reasoning with Symbolic Solvers

Jialiang Sun, Kuldeep Meel

Large language models (LLMs) have achieved strong performance in mathematical and logical reasoning, yet they still suffer from the curse of complexity and struggle as problem diff…

cs.CL2026

Provably Tractable NFA-Constrained Language Generation via HMMs

Jialiang Sun, Kuldeep Meel

Constrained generation aims to sample from language models (LMs) conditioned on hard constraints. Existing constrained-generation techniques for nondeterministic finite automaton (…

cs.CR2026

Scaling Zero Knowledge UNSAT Verification via Normalized Chaining

Ashwin Karthikeyan, Ethan Kharitonov, Kuldeep S. Meel +1

Proofs of UNSAT are a standard primitive in formal verification and software assurance. In many real-world settings, the proof itself encodes proprietary or security-sensitive info…

cs.AI2026

Quantifying Sensitivity for Tree Ensembles: A symbolic and compositional approach

Ajinkya Naik, Chaitanya Garg, S. Akshay +2

Decision tree ensembles (DTE) are a popular model for a wide range of AI classification tasks, used in multiple safety critical domains, and hence verifying properties on these mod…

cs.LO2025

The Limitations and Power of NP-Oracle-Based Functional Synthesis Techniques

Brendan Juba, Kuldeep S. Meel

Given a Boolean relational specification between inputs and outputs, the problem of functional synthesis is to construct a function that maps each assignment of the input to an ass…

cs.CR2025

Towards Practical Zero-Knowledge Proof for PSPACE

Ashwin Karthikeyan, Hengyu Liu, Kuldeep S. Meel +1

Efficient zero-knowledge proofs (ZKPs) have been restricted to NP statements so far, whereas they exist for all statements in PSPACE. This work presents the first practical zero-kn…

cs.LO2025

Counting Answer Sets of Disjunctive Answer Set Programs

Mohimenul Kabir, Supratik Chakraborty, Kuldeep S Meel

Answer Set Programming (ASP) provides a powerful declarative paradigm for knowledge representation and reasoning. Recently, counting answer sets has emerged as an important computa…

cs.LO2025

A Simple and Effective ASP-Based Tool for Enumerating Minimal Hitting Sets

Mohimenul Kabir, Kuldeep S Meel

The hitting set problem is a fundamental problem in computer science and mathematics. Given a family of sets over a universe of elements, a minimal hitting set is a subset-minimal…

cs.AI2025

An ASP-Based Framework for MUSes

Mohimenul Kabir, Kuldeep S Meel

Given an unsatisfiable formula, understanding the core reason for unsatisfiability is crucial in several applications. One effective way to capture this is through the minimal unsa…

cs.LG2025

Efficient Certified Reasoning for Binarized Neural Networks

Jiong Yang, Yong Kiam Tan, Mate Soos +2

Neural networks have emerged as essential components in safety-critical applications -- these use cases demand complex, yet trustworthy computations. Binarized Neural Networks (BNN…

cs.LO2025

Scalable Counting of Minimal Trap Spaces and Fixed Points in Boolean Networks

Mohimenul Kabir, Van-Giang Trinh, Samuel Pastva +1

Boolean Networks (BNs) serve as a fundamental modeling framework for capturing complex dynamical systems across various domains, including systems biology, computational logic, and…

cs.DM2025

CNFs and DNFs with Exactly Solutions

L. Sunil Chandran, Rishikesh Gajjala, Kuldeep S. Meel

Model counting is a fundamental problem that consists of determining the number of satisfying assignments for a given Boolean formula. The weighted variant, which computes the weig…

cs.LO2025

On Top-Down Pseudo-Boolean Model Counting

Suwei Yang, Yong Lai, Kuldeep S. Meel

Pseudo-Boolean model counting involves computing the number of satisfying assignments of a given pseudo-Boolean (PB) formula. In recent years, PB model counting has seen increased…

cs.AI2025

Formally Solving Answer-Construction Problems in Lean

Jialiang Sun, Yuzhi Tang, Ao Li +2

Large language models (LLMs) have achieved remarkable progress in formal mathematical reasoning. Mathematical competition problems fall into two broad types: theorem-proving proble…

cs.LO2025

Towards Practical First-Order Model Counting

Ananth K. Kidambi, Guramrit Singh, Paulius Dilkas +1

First-order model counting (FOMC) is the problem of counting the number of models of a sentence in first-order logic. Since lifted inference techniques rely on reductions to varian…

cs.AI2024

Probabilistic Explanations for Linear Models

Bernardo Subercaseaux, Marcelo Arenas, Kuldeep S Meel

Formal XAI is an emerging field that focuses on providing explanations with mathematical guarantees for the decisions made by machine learning models. A significant amount of work…

cs.AI2024

Towards Projected and Incremental Pseudo-Boolean Model Counting

Suwei Yang, Kuldeep S. Meel

Model counting is a fundamental task that involves determining the number of satisfying assignments to a logical formula, typically in conjunctive normal form (CNF). While CNF mode…

cs.DS2024

Engineering an Efficient Approximate DNF-Counter

Mate Soos, Uddalok Sarkar, Divesh Aggarwal +3

Model counting is a fundamental problem in many practical applications, including query evaluation in probabilistic databases and failure-probability estimation of networks. In thi…

cs.AI2024

The Cardinality of Identifying Code Sets for Soccer Ball Graph with Application to Remote Sensing

Anna L. D. Latour, Arunabha Sen, Kaustav Basu +2

In the context of satellite monitoring of the earth, we can assume that the surface of the earth is divided into a set of regions. We assume that the impact of a big social/environ…

cs.LO2024★ 1 cited

On Lower Bounding Minimal Model Count

Mohimenul Kabir, Kuldeep S Meel

Minimal models of a Boolean formula play a pivotal role in various reasoning tasks. While previous research has primarily focused on qualitative analysis over minimal models; our s…

cs.DS2024

#CFG and #DNNF admit FPRAS

Kuldeep S. Meel, Alexis de Colnet

We provide the first fully polynomial-time randomized approximation scheme for the following two counting problems: 1. Given a Context Free Grammar over alphabet , count the…

cs.DS2024

An FPRAS for Model Counting for Non-Deterministic Read-Once Branching Programs

Kuldeep S. Meel, Alexis de Colnet

Non-deterministic read-once branching programs, also known as non-deterministic free binary decision diagrams (nFBDD), are a fundamental data structure in computer science for repr…

cs.LO2023★ 1 cited

Auditable Algorithms for Approximate Model Counting

Kuldeep S. Meel, Supratik Chakraborty, S. Akshay

Model counting, or counting the satisfying assignments of a Boolean formula, is a fundamental problem with diverse applications. Given #P-hardness of the problem, developing algori…

cs.LO2023★ 1 cited

Exact ASP Counting with Compact Encodings

Mohimenul Kabir, Supratik Chakraborty, Kuldeep S Meel

Answer Set Programming (ASP) has emerged as a promising paradigm in knowledge representation and automated reasoning owing to its ability to model hard combinatorial problems from…