Explicit Description of the Zassenhaus Formula
arXiv:1702.04681 · doi:10.1093/ptep/ptx044
Abstract
We explicitly describe an expansion of as an infinite sum of the products of multiplied by the exponential function of . This is the explicit description of the Zassenhaus formula. We also express the Baker-Campbell-Hausdorff formula in a different manner.
5 pages, version accepted for publication in PTEP
References in corpus (3)
Cited by in corpus (13)
- No time to derive: unraveling total time derivatives in in-in perturbation theory
- Quantum Phase Transition in a Quantum Ising Chain at Nonzero Temperatures
- Phase-space methods for representing, manipulating, and correcting Gottesman-Kitaev-Preskill qubits
- Neutrino propagation when mass eigenstates and decay eigenstates mismatch
- Influence of equilibrium and nonequilibrium environments on macroscopic realism through the Leggett-Garg inequalities
- Analytic treatment of 3-flavor neutrino oscillation and decay in matter
- Dirac's magnetic monopole and the Kontsevich star product
- Closed forms of the Zassenhaus formula
- Evidence of time evolution in quantum gravity
- Maximum-Likelihood-Estimate Hamiltonian learning via efficient and robust quantum likelihood gradient
- Low-Rank Variational Quantum Algorithm for the Dynamics of Open Quantum Systems
- Revisiting series expansions of neutrino oscillation and decay probabilities in matter
- Discrete time crystal order in spin chains enabled by Floquet flat bands