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Pashootan Vaezipoor

6 accepted papers

2024

Reward Machines for Deep RL in Noisy and Uncertain Environments

NeurIPS 2024poster

Reward Machines provide an automaton-inspired structure for specifying instructions, safety constraints, and other temporally extended reward-worthy behaviour. By exposing the underlying structure of a reward function, they enable the decomposition of an RL task, leading to impressive gains in sampl…

2022

Augment with Care: Contrastive Learning for Combinatorial Problems

ICML 2022spotlight

Supervised learning can improve the design of state-of-the-art solvers for combinatorial problems, but labelling large numbers of combinatorial instances is often impractical due to exponential worst-case complexity. Inspired by the recent success of contrastive pre-training for images, we conduct a…

2022

Finding Backdoors to Integer Programs: A Monte Carlo Tree Search Framework

AAAI 2022technical

In Mixed Integer Linear Programming (MIP), a (strong) backdoor is a ``small" subset of an instance's integer variables with the following property: in a branch-and-bound procedure, the instance can be solved to global optimality by branching only on the variables in the backdoor. Constructing datase…

2022

Learning to Follow Instructions in Text-Based Games

NeurIPS 2022accept

Text-based games present a unique class of sequential decision making problem in which agents interact with a partially observable, simulated environment via actions and observations conveyed through natural language. Such observations typically include instructions that, in a reinforcement learning…

2021

LTL2Action: Generalizing LTL Instructions for Multi-Task RL

ICML 2021spotlight

We address the problem of teaching a deep reinforcement learning (RL) agent to follow instructions in multi-task environments. Instructions are expressed in a well-known formal language {–} linear temporal logic (LTL) {–} and can specify a diversity of complex, temporally extended behaviours, includ…

2021

Learning Branching Heuristics for Propositional Model Counting

AAAI 2021technical

Propositional model counting, or #SAT, is the problem of computing the number of satisfying assignments of a Boolean formula. Many problems from different application areas, including many discrete probabilistic inference problems, can be translated into model counting problems to be solved by #SAT…

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