Magnus: neutrino oscillation probabilities for any Hermitian Hamiltonian, any number of flavors, and any matter profile
Magnus: oscillation probabilities for any Hamiltonian, number of flavours and matter profile (Magnus expansion)
Neutrino oscillation probabilities computed with the Magnus expansion, for an arbitrary number of flavors and any Hamiltonian, time-dependent or not. Every truncation of the series lives in the Lie algebra, so the evolution operator it exponentiates is unitary exactly rather than to the accuracy of the truncation.
Get it
| Location | Role | Host | Formats | Size |
|---|---|---|---|---|
| https://doi.org/10.5281/zenodo.23160509 | primary | Zenodo | 88.3 MB, 1 files |
Metadata
| Creators | Bustamante, Mauricio ORCID (University of Copenhagen) |
|---|---|
| Publisher | Zenodo |
| Version | 1.2.0 |
| Published | 2026-10-05 |
| Licence | No licence stated · terms Zenodo licence id: apgl-v3 |
| Access | Open |
| Purpose | Oscillation probabilities |
| Development | unknown |
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Curation
| Status | Curated (candidate: harvested, not reviewed · curated: reviewed metadata · verified: resource downloaded and checked against its paper) |
|---|---|
| Added | 2026-10-23 |
| Curator notes | • metadata harvested from the repository; tags and summary assigned by the curator from title and abstract |