Path Planning with Motion Primitives in Dynamic Environments: SIPP on Lattices
Marat Agranovskiy · N/A · 2026
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Summary
Autonomous navigation in dynamic environments is a critical challenge, particularly when spaces are shared with other mobile agents whose future trajectories are known. While traditional grid-based planners efficiently find collision-free paths, their reliance on stop-and-turn mechanics over $2^k...
Abstract Summary
Key Points
- Autonomous navigation in dynamic environments is a critical challenge, particularly when spaces a...
- While traditional grid-based planners efficiently find collision-free paths, their reliance on st...
- In this paper, we present an adaptation of Safe Interval Path Planning (SIPP) that operates on st...
- To efficiently handle dynamic environments, we rasterize the spatiotemporal swept volumes of movi...
- We perform a comprehensive comparative analysis between our lattice-based approach and $2^k$-conn...
The Main Part
Consider a mobile agent with a physical footprint approximated by a circle of radius $R$, moving in a 2D workspace $W\subset\mathds{R}^{2}$. The workspace is tessellated into a regular grid with cells $(i,j)\in\mathds{Z}^{2}$. State Representation . The state of the agent is defined by a 3D vector $(x,y,\phi)$, with coordinates $(x,y)\in W$ and heading angle $\phi\in[0,360^{\circ})$.
Results
To empirically evaluate the performance of SIPP across different topological structures, we utilize a simulated differential-drive robot. We benchmark the algorithm using six distinct motion primitive sets 1 1 1 Implementation and visualization source code: https://github.com/PathPlanning/LatticeSIPP .
: SIPP-Basic : A minimal set of kinodynamically smooth motion primitives designed for seamless transitions between discrete states in a 3D space $(i,j,\theta)$ (see Fig. 2 ).
Sources and Demonstrations
Figures are reproduced from Agranovskiy See the full paper for experimental details and the project page, when the paper links one, for demonstrations and videos.
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