Sassan Mokhtar

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https://sassanmtr.github.io/

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About

Hi, I am a Computer Science master’s graduate specializing in Artificial Intelligence from Freiburg University. My current research focuses on leveraging large language models (LLMs) and vision-language models (VLMs) for industrial applications, with an emphasis on anomaly detection. I am currently an intern at Endress+Hauser, where I am working on developing a text-guided anomaly detection method that incorporates semantic insights from these models.

Previously, I explored computer vision-based approaches in robot manipulation as part of my master’s thesis in the Robot Learning Lab at Freiburg University. This work, accepted as a workshop paper at ICRA, examined 6-DoF grasp estimation of articulated objects and was supervised by Eugenio Chisari, Nick Heppert, and Prof. Abhinav Valada. As a research assistant, I contributed to computer vision datasets for tasks like object detection, pose estimation, depth estimation, and instance segmentation.

Before this, I mainly considered the theoretical aspects of Applied Mathematics. I was a research associate in the Mathematics for Uncertainty Quantification group at RWTH Aachen University, analyzing stochastic differential equations. I hold a master’s degree in Scientific Computing from Heidelberg University, where I specialized in partial differential equation analysis, and a bachelor’s degree in Applied Mathematics from Shiraz University: CV

Publication

CenterArt: Joint Shape Reconstruction and 6-DoF Grasp Estimation of Articulated Objects (ICRA Workshop)

PDF, Code, Poster, Video

Syn-Mediverse: A Multimodal Synthetic Dataset for Intelligent Scene Understanding of Healthcare Facilities (RA-L Journal)

PDF, Website, Video

Selected Projects

Policy Learning for Real-time Generative Grasp Synthesis Slides

Robot Skill Adaptation via Soft Actor-Critic Gaussian Mixture Models Poster

Optimal Importance Sampling Change of Measure for Large Sums of Random Variables Slides, Codes

Risk-Averse Optimal Control Slides

Analysis and Computation of Black-Scholes Equation with Local Volatility PDF