Alternating Minimization Based Trajectory Generation for Quadrotor Aggressive Flight
Zhepei Wang, Xin Zhou, Chao Xu, Jian Chu, and Fei Gao

TL;DR
This paper introduces a fast, efficient framework for generating large-scale, spatial-temporal optimal trajectories for aggressive quadrotor flight, leveraging alternating minimization and polynomial theory.
Contribution
It presents a novel alternating minimization approach that improves computational efficiency and scalability for real-time trajectory planning in aggressive quadrotor flights.
Findings
Outperforms state-of-the-art methods in efficiency and optimality
Demonstrates successful aggressive flight in obstacle-dense environments
Provides theoretical analysis of convergence rates
Abstract
With much research has been conducted into trajectory planning for quadrotors, planning with spatial and temporal optimal trajectories in real-time is still challenging. In this paper, we propose a framework for generating large-scale piecewise polynomial trajectories for aggressive autonomous flights, with highlights on its superior computational efficiency and simultaneous spatial-temporal optimality. Exploiting the implicitly decoupled structure of the planning problem, we conduct alternating minimization between boundary conditions and time durations of trajectory pieces. In each minimization phase, we leverage the algebraic convenience of the sub-problem to escape poor local minima and achieve the lowest time consumption. Theoretical analysis for the global/local convergence rate of our proposed method is provided. Moreover, based on polynomial theory, an extremely fast feasibility…
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Taxonomy
TopicsRobotic Path Planning Algorithms · Guidance and Control Systems · Robotics and Sensor-Based Localization
