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Magnus expansion

Known as: Magnus series 
In mathematics and physics, the Magnus expansion, named after Wilhelm Magnus (1907–1990), provides an exponential representation of the solution of a… 
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Related topics

Related topics

3 relations
Geometric integratorPerturbation theoryQuantum mechanics

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2017
2017
Cup products, lower central series, and holonomy Lie algebras
2013
2013
Geometric Methods for Analysing Quantum Speed Limits: Time-Dependent Controlled Quantum Systems with Constrained Control Functions
We are interested in fundamental limits to computation imposed by physical constraints. In particular, the physical laws of… 
2012
2012
Towards an adaptive solver for high-dimensional PDE problems on clusters of multicore processors
Accurate numerical simulation of time-dependent phenomena in many spatial dimensions is a challenging computational task apparent… 
2011
2011
H 2-norm computation of linear time-varying periodic systems via the periodic Lyapunov differential equation
A new reliable algorithm for computing -norm of linear time-varying periodic (LTP) systems in continuous-time domain is proposed… 
2009
2009
Erratum: Performance of deterministic dynamical decoupling schemes: Concatenated and periodic pulse sequences [Phys. Rev. A 75, 062310 (2007)]
2008
2008
Long-time electron spin storage via dynamical suppression of hyperfine-induced decoherence in a quantum dot
The coherence time of an electron spin decohered by the nuclear spin environment in a quantum dot can be substantially increased… 
2008
2008
The Accuracy of the Magnus Expansion for Polarization-Mode Dispersion and Polarization-Dependent Loss
We employ the Magnus expansion to solve the differential equation for the frequency dependence of the Mueller matrix in the… 
2000
2000
A Magnus expansion for the equation . .
The subject matter of this paper is the representation of the solution of the linear diierential equation Y 0 = AY ?Y B, Y (0… 
2000
2000
Solving ODEs arising from non‐selfadjoint Hamiltonian eigenproblems
We consider three numerical methods – one based on power series, one on the Magnus series and matrix exponentials, and one a… 
1984
1984
Computer simulations of multiple-quantum NMR experiments. II. Selective excitation
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