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20182022
most citedRapid Convergence of First-Order Numerical Algorithms via Adaptive Conditioning

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

collaborators

6 papers

math.OC2022★ 3 cited

A First-Order Numerical Algorithm without Matrix Operations

Muhammad Adil, Ramtin Madani, Sasan Tavakkol +1

This paper offers a matrix-free first-order numerical method to solve large-scale conic optimization problems. Solving systems of linear equations pose the most computationally cha…

cs.RO2022

Machine Learning Based Relative Orbit Transfer for Swarm Spacecraft Motion Planning

Alex Sabol, Kyongsik Yun, Muhammad Adil +2

In this paper we describe a machine learning based framework for spacecraft swarm trajectory planning. In particular, we focus on coordinating motions of multi-spacecraft in format…

cs.RO2021

Optimal Multi-Robot Motion Planning via Parabolic Relaxation

Changrak Choi, Muhammad Adil, Amir Rahmani +1

Multi-robot systems offer enhanced capability over their monolithic counterparts, but they come at a cost of increased complexity in coordination. To reduce complexity and to make…

math.OC2021★ 3 cited

Rapid Convergence of First-Order Numerical Algorithms via Adaptive Conditioning

Muhammad Adil, Sasan Tavakkol, Ramtin Madani

This paper is an attempt to remedy the problem of slow convergence for first-order numerical algorithms by proposing an adaptive conditioning heuristic. First, we propose a paralle…

cs.RO2020

Multi-Agent Motion Planning using Deep Learning for Space Applications

Kyongsik Yun, Changrak Choi, Ryan Alimo +5

State-of-the-art motion planners cannot scale to a large number of systems. Motion planning for multiple agents is an NP (non-deterministic polynomial-time) hard problem, so the co…

math.OC2018

Convex Relaxation of Bilinear Matrix Inequalities Part II: Applications to Optimal Control Synthesis

Mohsen Kheirandishfard, Fariba Zohrizadeh, Muhammad Adil +1

The first part of this paper proposed a family of penalized convex relaxations for solving optimization problems with bilinear matrix inequality (BMI) constraints. In this part, we…