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Motion Planning around Obstacles with Convex Optimization by Marcucci et al, 2023

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Motion Planning around Obstacles with Convex Optimization

This repository contains the code to reproduce the examples in the paper Motion Planning around Obstacles with Convex Optimization by Tobia Marcucci, Mark Petersen, David von Wrangel, and Russ Tedrake.

Recommended: Mature implementation in Drake.

Since the publication of this paper, we have made a mature software implementation (with numerous improvements) of the GCS Trajectory Optimization algorithm available in Drake. Most all of the examples from this paper have been reproduced and improved using the Drake implementation; they can be found linked from these course notes.

To use GCS Trajectory Optimization in your own code, we recommend that you use the version in Drake which is being actively developed and improved.

Running via Deepnote

Most of the examples and reproductions can be run on Deepnote.

After duplicating the project into your own account, be sure to run the MosekLicenseUpload.ipynb notebook to make your Mosek License available for solving the optimization problems.

Note: The Bimanual reproductions do not yet work on Deepnote and the UAV and Maze reproductions have been shrunk in size to avoid hitting memory limits on Deepnote.

Running locally

Option 1: Docker

We provide a dockerfile with a custom build of Drake that entails sampling based planners for the comparison. Note that the docker does not include a build of Gurobi, which has been only used in the Iris region generation.

Pull the docker:

docker pull wrangelvid/drake:gcs-science-robotics

Run the docker:

docker run -i -p 7000:7000 -p 8888:8888 -w /gcs-science-robotics -t wrangelvid/drake:gcs-science-robotics

In another shell, copy over your mosek license:

docker cp [PATH_TO_MOSEK.lic] [container_id]:/tmp/mosek.lic

Once the docker has been build and run, you can run the examples with jupyter notebooks:

In the docker run the jupyter server:

jupyter notebook --ip 0.0.0.0 --no-browser --allow-root --NotebookApp.token=''

On your machine go to http://localhost:8888/ You will find the reproduction notebooks in the reproduction folder.

Note: The instructions here use port 7000 for meshcat (robot visualization) and 8888 for jupyter. If these ports are already in use on your machine, you can change the -p flag in the docker run command above; for instance use -p 7001:7000 to map the docker port 7000 to your localhost 7001 for meshcat.

Option 2: Local Installation

If you want to compare GCS to sampling based planners (such as PRM), you'll need to install a custom fork of Drake that includes bindings for sampling based planners. To do this run the following, including any of the proprietary solvers you have access to. You may build it with Gurobi.

Note: This branch is not being actively maintained and will become more and more difficult to build as the surrounding libraries continue to evolve. To use Graphs of Convex Sets (GCS) Trajectory Optimization in your own code, we recommend that you use the version in Drake which is being actively developed and improved.

git clone -b gcs-science-robotics git@github.com:wrangelvid/drake.git
mkdir drake-build
cd drake-build
cmake -DWITH_MOSEK=ON [-DWITH_GUROBI=ON -DWITH_ROBOTLOCOMOTION_SNOPT=ON] ../drake
make -j

Then add the built bindings to your Python Path using

For Ubuntu 20.04:

cd drake-build
export PYTHONPATH=${PWD}/install/lib/python3.8/site-packages:$PYTHONPATH

For macOS:

cd drake-build
export PYTHONPATH=${PWD}/install/lib/python3.9/site-packages:$PYTHONPATH

We have used Mosek to solve most of the examples. To solve using Mosek, you'll need to give Drake access to a Mosek license file as described here. Mosek provides a personal academic license for free.

You will also need to install gcs-science-robotics and its dependencies. From inside this repository, run the following:

pip install -e .

Once all the dependencies have been installed, you can run the examples with jupyter notebooks which can be launched by calling

jupyter-notebook

from inside this repository.

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Motion Planning around Obstacles with Convex Optimization by Marcucci et al, 2023

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