Skip to content

Latest commit

 

History

History
56 lines (41 loc) · 2.59 KB

README.md

File metadata and controls

56 lines (41 loc) · 2.59 KB
Raw

Non-linear inverse optimal control (nioc)

This repository contains code for the NeurIPS 2023 paper "Probabilistic inverse optimal control for non-linear partially observable systems disentangles perceptual uncertainty and behavioral costs" (Straub, Schultheis, Koeppl, Rothkopf).

Install requirements

The easiest way is to create a fresh virtual environment and install the nioc package using pip:

python -m venv env
source env/bin/activate
python -m pip install -e .

Running the example script

python example.py

runs an example that simulates trajectories from the reaching task, estimates the parameters using our method and the baseline, and plots simulated trajectories using the parameter estimates.

Reproducing figures

  • Figure 2 (trajectories and log likelihood): fig2_likelihood.py
  • Figure 4 (light-dark domain): fig4_infoseeking.py

Package nioc

The package nioc contains implementations of

  • Control algorithms nioc.control

    • lqr linear quadratic regulator
    • lqg linear quadratic Gaussian (LQG) control
    • glqg generalized LQG with signal-dependent noise (Todorov, 2005)
    • ilqr iterative LQR (Li & Todorov, 2004)
    • gilqr generalized iterative LQR with signal-dependent noise, also known as fully observable iLQG (Li & Todorov, 2005) , equation numbers in code comments are from Li's PhD thesis (2006)
    • gilqg generalized iterative LQG with signal-dependent noise, also known as partially observable iLQG (Todorov & Li, 2007), equation numbers in comments are from Li's PhD thesis (2007)
    • ilqg_fixed and ilqr_fixed compute one iteration of ilqg or ilqr given a fixed nominal trajectory (see Section 3.3 in the paper)

  • Environments nioc.envs

    • nonlinear_reaching.py non-linear reaching task (Li & Todorov, 2007)
    • navigation.py navigation task
    • classic_control.pendulum.py classic inverted pendulum control problem
    • classic_control.cartpole.py classic cartpole control problem
    • lightdark.py light-dark domain (Platt et al., 2010)

  • Environment wrappers nioc.envs.wrappers

    • FullyObservedWrapper turns a partially observed problem into a fully observed problem
    • EKFWrapper wraps a partially observed problem with an extended Kalman filter (EKF) to turn it into a belief space problem

  • Paramter inference algorithms nioc.infer

    • inv_ilqr.py inverse iterative (generalized) LQR (fully observable)
    • inv_ilqg.py inverse iterative (generalized) LQG (partially observable)
    • inv_maxent.py maximum entropy IOC baseline (Section 4.1)