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Ashkan Jasour

16 accepted papers

2025

Max Entropy Moment Kalman Filter for Polynomial Systems with Arbitrary Noise

NeurIPS 2025poster

Designing optimal Bayes filters for nonlinear non-Gaussian systems is a challenging task. The main difficulties are: 1) representing complex beliefs, 2) handling non-Gaussian noise, and 3) marginalizing past states. To address these challenges, we focus on polynomial systems and propose the Max Entr…

Cited by 0SourceScholar
2025

Risk-Aware Integrated Task and Motion Planning for Versatile Snake Robots Under Localization Failures

ICRA 2025

Snake robots enable mobility through extreme terrains and confined environments in terrestrial and space applications. However, robust perception and localization for snake robots remain an open challenge due to the proximity of the sensor payload to the ground coupled with a limited field of view.

Cited by 0SourceScholar
2023

Convex Geometric Motion Planning on Lie Groups via Moment Relaxation

RSS 2023poster

This paper reports a novel result: with proper robot models on matrix Lie groups, one can formulate the kinodynamic motion planning problem for rigid body systems as \emph{exact} polynomial optimization problems that can be relaxed as semidefinite programming (SDP). Due to the nonlinear rigid body d…

Cited by 19SourcePDFScholar
2023

Moment-Based Kalman Filter: Nonlinear Kalman Filtering with Exact Moment Propagation

ICRA 2023poster

This paper develops a new nonlinear filter, called Moment-based Kalman Filter (MKF), using the exact moment propagation method. Existing state estimation methods use linearization techniques or sampling points to compute approximate values of moments. However, moment propagation of probability distr…

Cited by 5SourcecodeScholar
2023

Non-Gaussian Uncertainty Minimization Based Control of Stochastic Nonlinear Robotic Systems

IROS 2023poster

In this paper, we consider the closed-loop control problem of nonlinear robotic systems in the presence of probabilistic uncertainties and disturbances. More precisely, we design a state feedback controller that minimizes deviations of the states of the system from the nominal state trajectories due…

Cited by 1SourceScholar
2023

Real-Time Tube-Based Non-Gaussian Risk Bounded Motion Planning for Stochastic Nonlinear Systems in Uncertain Environments via Motion Primitives

IROS 2023poster

We consider the motion planning problem for stochastic nonlinear systems in uncertain environments. More precisely, in this problem the robot has stochastic nonlinear dynamics and uncertain initial locations, and the environment contains multiple dynamic uncertain obstacles. Obstacles can be of arbi…

Cited by 2SourceScholar
2022

A Closed-Form Uncertainty Propagation in Non-Rigid Structure From Motion

RA-L 2022

Semi-Definite Programming (SDP) with low-rank prior has been widely applied in Non-Rigid Structure from Motion (NRSfM). A low-rank constraint avoids the inherent ambiguity of the basis number selection in conventional base-shape or base-trajectory methods. Despite SDP-based NRSfM’s efficiency, it re

Cited by 4SourcecodeScholar
2022

HYPER: Learned Hybrid Trajectory Prediction via Factored Inference and Adaptive Sampling

ICRA 2022poster

Modeling multi-modal high-level intent is important for ensuring diversity in trajectory prediction. Existing approaches explore the discrete nature of human intent before predicting continuous trajectories, to improve accuracy and support explainability. However, these approaches often assume the i…

Cited by 33SourceScholar
2022

Non-Gaussian Risk Bounded Trajectory Optimization for Stochastic Nonlinear Systems in Uncertain Environments

ICRA 2022poster

We address the risk bounded trajectory optimization problem of stochastic nonlinear robotic systems. More precisely, we consider the motion planning problem in which the robot has stochastic nonlinear dynamics and uncertain initial locations, and the environment contains multiple dynamic uncertain o…

Cited by 37SourcecodeScholar
2022

TIP: Task-Informed Motion Prediction for Intelligent Vehicles

IROS 2022poster

When predicting trajectories of road agents, motion predictors often approximate the future distribution by a limited number of samples. This constraint requires the predictors to generate samples that best support the task given task specifications. However, existing predictors are often optimized…

Cited by 15SourceScholar
2021

Convex Risk Bounded Continuous-Time Trajectory Planning in Uncertain Nonconvex Environments

RSS 2021poster

In this paper; we address the trajectory planning problem in uncertain nonconvex static and dynamic environments that contain obstacles with probabilistic location; size; and geometry. To address this problem; we provide a risk bounded trajectory planning method that looks for continuous-time trajec…

2020

Fast Risk Assessment for Autonomous Vehicles Using Learned Models of Agent Futures

RSS 2020poster

This paper presents fast non-sampling based methods to assess the risk of trajectories for autonomous vehicles when probabilistic predictions of other agents’ futures are generated by deep neural networks (DNNs). The presented methods address a wide range of representations for uncertain predictions…

2020

Non-Gaussian Chance-Constrained Trajectory Planning for Autonomous Vehicles Under Agent Uncertainty

RA-L 2020

Agent behavior is arguably the greatest source of uncertainty in trajectory planning for autonomous vehicles. This problem has motivated significant amounts of work in the behavior prediction community on learning rich distributions of the future states and actions of agents. However, most current w

Cited by 87SourceScholar
2020

Provably Safe Trajectory Optimization in the Presence of Uncertain Convex Obstacles

IROS 2020poster

Real-world environments are inherently uncertain, and to operate safely in these environments robots must be able to plan around this uncertainty. In the context of motion planning, we desire systems that can maintain an acceptable level of safety as the robot moves, even when the exact locations of…

Cited by 17SourceScholar
2019

Chance Constrained Motion Planning for High-Dimensional Robots

ICRA 2019poster

This paper introduces Probabilistic Chekov (p-Chekov), a chance-constrained motion planning system that can be applied to high degree-of-freedom (DOF) robots under motion uncertainty and imperfect state information. Given process and observation noise models, it can find feasible trajectories which…

Cited by 42SourceScholar