Q-stack is a stack of codes for dedicated pre- and post-processing tasks for Quantum Machine Learning (QML).
The installation of the library for python use can be done executing one of the following commands:
python -m pip install git+https://github.com/lcmd-epfl/Q-stack.git
python -m pip install "qstack @ git+https://github.com/lcmd-epfl/Q-stack.git"
python -m pip install "qstack[all] @ git+https://github.com/lcmd-epfl/Q-stack.git"The last one is recommended if you do not know which features you wish to use, since they pull the dependencies required with all 'optional' parts of Q-stack.
| feature | capability |
|---|---|
[pyscf] |
quantum-chemical computations, wrappers, and conversion tools |
[qml] |
stucture-based representations such as SLATM, SLATM_d, B2R2 (no quantum chemistry) |
[spahm] |
SPAHM (ε-SPAHM, SPAHM(a,b)) representations |
[cell2mol] |
interface with cell2mol |
[equio] |
interface with metatensor |
[regression] |
tools to run kernel ridge regression (no quantum chemistry) |
[wigner] |
tool to compute Wigner d-matrices for real spherical harmonics |
If you want to be able to edit Q-stack's code after installing, you need to download it yourself, for instance with this series of commands
git clone https://github.com/lcmd-epfl/Q-stack
cd Q-stack
#optionally, run the following line, if you want to be extra-careful about reproducibility, by installing a well-known version of all dependencies
python -m pip install -r requirements.py3.13.txt # (or "requirements.py3.{9,11}.txt" if you have an older version of python and that first file doesn't work)
python -m pip install -e .[all] # note: this translates as "install as '-e'ditable, install from this directory ('.'), with optional feature 'all'"For the optional step above, we also have an environment.yml file available, if you prefer working with conda environments.
Q-stack comes with several example codes that illustrate some of its key capabilities.
Check out the examples/ and tests/ folders:
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Field decomposition:
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Computation of Hirshfeld charges:
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Basis set optimization:
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Generation of the ε-SPAHM representation:
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Generation of the SPAHM(a,b) representations:
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Reaction representations (
$B^2R^2$ and$\mathrm{SLATM}_d$ ): -
Computation of DORI (density overlap regions indicator):
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Interface with cell2mol:
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Parsing ORCA binary output:
Relevant packages incorporated (among others):
- https://github.com/lcmd-epfl/azo-xcite-tools
- https://github.com/lcmd-epfl/SPAHM
- https://github.com/lcmd-epfl/SPAHM-RHO
- https://github.com/lcmd-epfl/RHO-Decomposition
- https://github.com/lcmd-epfl/OTPD-basis
- https://github.com/lcmd-epfl/b2r2-reaction-rep
- https://github.com/lcmd-epfl/ml-density
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A. Fabrizio, A. Grisafi, B. Meyer, M. Ceriotti, and C. Corminboeuf, “Electron density learning of non-covalent systems”, Chem. Sci. 10, 9492 (2019)
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A. Fabrizio, K. R. Briling, D. D. Girardier, and C. Corminboeuf, “Learning on-top: regressing the on-top pair density for real-space visualization of electron correlation”, J. Chem. Phys. 153, 204111 (2020)
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S. Vela, A. Fabrizio, K. R. Briling, and C. Corminboeuf, “Machine-learning the transition density of the productive excited states of azo-dyes” J. Phys. Chem. Lett. 12, 5957–5962 (2021)
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K. R. Briling, A. Fabrizio, and C. Corminboeuf, “Impact of quantum-chemical metrics on the machine learning prediction of electron density”, J. Chem. Phys. 155, 024107 (2021)
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A. Fabrizio, K. R. Briling, and C. Corminboeuf, “SPAHM: the Spectrum of Approximated Hamiltonian Matrices representations”, Digital Discovery 1, 286–294 (2022)
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K. R. Briling, Y. Calvino Alonso, A. Fabrizio, and C. Corminboeuf, “SPAHM(a,b): Encoding the Density Information from Guess Hamiltonian in Quantum Machine Learning Representations”, J. Chem. Theory Comput. 20, 1108–1117 (2024)
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P. van Gerwen, A. Fabrizio, M. Wodrich, and C. Corminboeuf, “Physics-based representations for machine learning properties of chemical reactions”, Mach. Learn.: Sci. Technol. 3, 045005 (2022)
The authors of Q-stack acknowledge the National Centre of Competence in Research (NCCR) "Materials' Revolution: Computational Design and Discovery of Novel Materials (MARVEL)" of the Swiss National Science Foundation (SNSF, grant number 182892) and the European Research Council (ERC, grant agreement no 817977).

