Pytrans is a python package for creating static and dynamic potentials for ion traps. Starting from a description of the trap geometry and its electrical properties, it allows finding optimal sets of voltages (often called waveforms if time-dependent) producing the target trapping potential. It allows to evaluate the equilibrium configuration of an ensamble of ions trapped in the resulting potential and to simulate their classical dynamics.
While the solution depends on the specifics of the trap for which it has been generated, pytrans is trap-agnostic: it can model different types of ion traps, wrapping specific data into generic structures that implement waveform generation and analysis in a unified way.
It uses cvxpy as optimization backend, and numpy, scipy and matplotlib for analysis, simulation, and visualization. Pytrans is open source and tested for Python >= 3.10 on all Unix and Windows platforms.
Pytrans is available on PyPI. You can install it via pip by
pip install pytransAdditionally, to use other solvers suported by cvxpy, it is necessary to install additional packages. Follow the installation instructions on https://www.cvxpy.org/install/.
When using pytrans as part of a project, including e.g. one or more trap models and other specific tools, we recommend using a project manager tool like poetry. The pytrans-examples repo is a reference implementation of a poetry project dedicated to generating waveforms for specific ion traps.
Clone a fresh copy of the source repository, perhaps within a virtual environment, and install it in editable mode including both the required and the optional dependencies for code linting and documentation.
git clone https://github.com/tiqi-group/pytrans
cd pytrans
pip install -e .[dev,docs]Pytrans requires python >= 3.10.
The latest documentation can be found on https://pytrans.readthedocs.io.
In pytrans-examples we provide numerous examples of waveform generation and potential analysis in two different types of ion traps.
A typical usage of pytrans involves:
- implementing a model for a specific ion trap
- defining a target potential and setting up an optimization problem to reproduce it in the trap
- analyzing and visualizing the results
Here we find a set of voltages suitable for traping one Ca40 ion in a 3D, segmented, microfabricated Paul trap, in a potential well with an axial oscillation frequency of 1 MHz. Extract from the example notebook 01_static_potential.ipynb.
trap = SegmentedTrap()
n_samples = 1
waveform = init_waveform(n_samples, trap.n_electrodes)
r0 = (0, 0, trap.z0)
axial_curv = freq_to_curv(1e6, ion=Ca40)
objectives = [
obj.GradientObjective(waveform[0], trap, *r0, value=0, ion=Ca40),
obj.HessianObjective(waveform[0], trap, *r0, entries='xx', value=axial_curv, ion=Ca40),
obj.VoltageObjective(waveform, 10, constraint_type='<='),
obj.VoltageObjective(waveform, -10, constraint_type='>='),
]
res = solver(objectives, verbose=True)
waveform = res.waveform.value # optimal value, np arrayAll contributions are welcome! Use the issues to report bugs or feature requests, or add your own code by forking the project and opening a pull request.
Pytrans is open source and released under the GNU Affero General Public License version 3 (AGPLv3).
The project has been developed in the Trapped Ion Quantum Information (TIQI) group at ETH Zurich. Started as a collection of python scripts for generating shuttling waveforms in a specific ion trap, it received contributions from numerous members of the group, ranging from students to PhDs and postdocs. It is currently used to model all the ion traps used in TIQI projects.
Contributors, in a non-strictly-cronological order:
- Vlad Negnevitsky
- Matteo Marinelli
- Francesco Lancellotti
- Robin Ostwald
- Sebastian Heinekamp
- Tobias Sagesser
- Carmelo Mordini
- Yuto Motohashi
- Michalis Theodorou
Articles or theses describing the projects through which this project has been developed, and further references.
- V. Negnevitsky, Feedback-stabilised quantum states in a mixed-species ion system, PhD thesis
- D. Leibfried et al., Quantum dynamics of single trapped ions, https://doi.org/10.1103/RevModPhys.75.281
- J. P. Home, Quantum science and metrology with mixed-species ion chains, https://arxiv.org/abs/1306.5950
The logic of the modular cost function was inspired by the electrode package by Robert Jordens.
About documentation: