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20212025
most citedUpper and Lower Bounds for End-to-End Risks in Stochastic Robot Navigation

3 citations · 4 across the 6 of their papers we have counts for

collaborators

7 papers

eess.SY2025

Strong Duality and Dual Ascent Approach to Continuous-Time Chance-Constrained Stochastic Optimal Control

Apurva Patil, Alfredo Duarte, Fabrizio Bisetti +1

The paper addresses a continuous-time continuous-space chance-constrained stochastic optimal control (SOC) problem where the probability of failure to satisfy given state constrain…

eess.SY2025

Model Predictive Path Integral Control for Roll-to-Roll Manufacturing

Christopher Martin, Apurva Patil, Wei Li +2

Roll-to-roll (R2R) manufacturing is a continuous processing technology essential for scalable production of thin-film materials and printed electronics, but precise control remains…

eess.SY2023

Simulator-Driven Deceptive Control via Path Integral Approach

Apurva Patil, Mustafa O. Karabag, Takashi Tanaka +1

We consider a setting where a supervisor delegates an agent to perform a certain control task, while the agent is incentivized to deviate from the given policy to achieve its own g…

math.OC2023

Risk-Minimizing Two-Player Zero-Sum Stochastic Differential Game via Path Integral Control

Apurva Patil, Yujing Zhou, David Fridovich-Keil +1

This paper addresses a continuous-time risk-minimizing two-player zero-sum stochastic differential game (SDG), in which each player aims to minimize its probability of failure. Fai…

eess.SY2022

Upper Bounds for Continuous-Time End-to-End Risks in Stochastic Robot Navigation

Apurva Patil, Takashi Tanaka

We present an analytical method to estimate the continuous-time collision probability of motion plans for autonomous agents with linear controlled Ito dynamics. Motion plans genera…

math.OC2022★ 1 cited

Chance-Constrained Stochastic Optimal Control via Path Integral and Finite Difference Methods

Apurva Patil, Alfredo Duarte, Aislinn Smith +2

This paper addresses a continuous-time continuous-space chance-constrained stochastic optimal control (SOC) problem via a Hamilton-Jacobi-Bellman (HJB) partial differential equatio…

cs.RO2021★ 3 cited

Upper and Lower Bounds for End-to-End Risks in Stochastic Robot Navigation

Apurva Patil, Takashi Tanaka

We present novel upper and lower bounds to estimate the collision probability of motion plans for autonomous agents with discrete-time linear Gaussian dynamics. Motion plans genera…