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carnd-mpc-clojure's Introduction

CarND Model Predictive Control

Udacity - Self-Driving Car NanoDegree

Self-Driving Car Engineer Nanodegree Program


Clojure version of Udacity's MPC project from term 2 of the self-driving car engineer nanodegree. This repository is intended to serve as starter code for other students who wish to complete the project in Clojure.

Why Clojure?

The most common choices for self-driving car development are C++ and Python. Clojure supports a faster development style than either of these languages (especially C++). Compared to C++, Clojure has a much simpler and more flexible syntax, clear error handling, and sophisticated dependency management. Compared to Python, Clojure is much faster (close to C++) and has excellent concurrency support.

Here's a tutorial to help you get started.

Installation

You will neeed to install Leiningen, a Clojure build tool. This is a fairly easy installation process. Just follow the instructions on the Leiningen website.

I also recommend VS Code with the Calva extension as your first Clojure text editor because it is very easy to install and use. Later, you can explore more advanced options like Cursive (IntelliJ), CIDER (Emacs), or Vim.

Usage

You'll find many TODO comments in src/mpc/core.clj indicating parts of the code that you will need to complete. The code already runs as-is, but the car will drive poorly until you make improvements.

You can run the code with the following command. You should also run Udacity's term 2 simulator at the same time and select the "MPC Control" project.

$ lein run

The idea of model predictive control is to describe the problem and desired outcome, then let an optimization library find a good solution to that problem. In this case, we use the figurer library to perform the optimization. You will need to inform figurer about what kind of outcome you want (value function), the available actions and their likelihood of each action (policy function), and the mechanics of this problem (prediction function). Start with simple versions of each of these functions, then enhance these functions to improve your car's steering. For added challenge, see how fast you can go without leaving the track. (Over 100 MPH is possible!)

The result compare to the c++ version

The state variables from the MPC lesson are:

x, y, ψ v cte and eψ

and changed into:

x, y, ψ v vx vy s d vs vd δ dδ in line 47 – 65.

Also I use frenet to convert from x y vx vy into local frenet d s vd vs (line 64, 93) and all waypoints ( line 92).

The model is used for the initial state and every predition step in line 47 – 65 of core.clj.

x [t+1] = x [t] + vx [t] * dt

y [t+1] = y [t] + vy [t] * dt

ψ [t+1] = ψ [t] – v [t] * δ /Lf * dt

v [t+1] = v [t] + a * dt

vx [t+1] = vx [t] cos ψ [t]

yx [t+1] = y x [t] sin ψ [t]

[s d vs vd] = frenet/xyv→sdv ( [global coordinates], x, y, vx, vy )

Where d is -cte and eψ proportional to vd.

Instead of ipopt I used figure in a very early "crude" version 0.1.0. But the results are faster than my C++ version.

Figure is a MCTS - “Monte Carlo Tree Search” algorithm. You can found some details here. figurer In the clojure solution (line 80-86 of core.clj) the translational and the rotational error has to minimize, while the the Euclidean Distance has to maximize. In additional the steering cost and the change of steering was used as well. N was choose to only 4 and dt was also 0.1s. Figure has a police which use probability distribution for the actuators, which represent the uncertainty for the best solution (line 36-49 of core.clj).

This is how it looks like:

Car goes with over 100 mph around the around the well know curve after the bridge:

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