Picture for Prashant Doshi

Prashant Doshi

University of Georgia

FRESHR-GSI: A Generalized Safety Model and Evaluation Framework for Mobile Robots in Multi-Human Environments

Add code
Jan 07, 2025
Viaarxiv icon

Inversely Learning Transferable Rewards via Abstracted States

Add code
Jan 03, 2025
Viaarxiv icon

Visual IRL for Human-Like Robotic Manipulation

Add code
Dec 16, 2024
Viaarxiv icon

IRL for Restless Multi-Armed Bandits with Applications in Maternal and Child Health

Add code
Dec 11, 2024
Viaarxiv icon

Analyzing Human Perceptions of a MEDEVAC Robot in a Simulated Evacuation Scenario

Add code
Oct 24, 2024
Figure 1 for Analyzing Human Perceptions of a MEDEVAC Robot in a Simulated Evacuation Scenario
Figure 2 for Analyzing Human Perceptions of a MEDEVAC Robot in a Simulated Evacuation Scenario
Viaarxiv icon

Open Human-Robot Collaboration using Decentralized Inverse Reinforcement Learning

Add code
Oct 02, 2024
Figure 1 for Open Human-Robot Collaboration using Decentralized Inverse Reinforcement Learning
Figure 2 for Open Human-Robot Collaboration using Decentralized Inverse Reinforcement Learning
Figure 3 for Open Human-Robot Collaboration using Decentralized Inverse Reinforcement Learning
Figure 4 for Open Human-Robot Collaboration using Decentralized Inverse Reinforcement Learning
Viaarxiv icon

MVSA-Net: Multi-View State-Action Recognition for Robust and Deployable Trajectory Generation

Add code
Nov 18, 2023
Viaarxiv icon

A Novel Variational Lower Bound for Inverse Reinforcement Learning

Add code
Nov 10, 2023
Viaarxiv icon

Latent Interactive A2C for Improved RL in Open Many-Agent Systems

Add code
May 09, 2023
Viaarxiv icon

IRL with Partial Observations using the Principle of Uncertain Maximum Entropy

Add code
Aug 15, 2022
Figure 1 for IRL with Partial Observations using the Principle of Uncertain Maximum Entropy
Figure 2 for IRL with Partial Observations using the Principle of Uncertain Maximum Entropy
Figure 3 for IRL with Partial Observations using the Principle of Uncertain Maximum Entropy
Figure 4 for IRL with Partial Observations using the Principle of Uncertain Maximum Entropy
Viaarxiv icon