A time-dependent logarithmic perturbation theory is developed that preserves closed-integral correction expressions and recovers exact results for the driven harmonic oscillator while providing accurate observables for the driven hydrogen atom.
Title resolution pending
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
verdicts
UNVERDICTED 2representative citing papers
In the 2-SB RABBITT setup with even-odd harmonic combs, parity mixing produces distinct symmetry breakdowns in photoelectron angular distributions compared to traditional schemes, with illustrative neon calculations showing potential for pulse temporal reconstruction from angle-resolved data.
citing papers explorer
-
Time-Dependent Logarithmic Perturbation Theory for Quantum Dynamics: Formulation and Applications
A time-dependent logarithmic perturbation theory is developed that preserves closed-integral correction expressions and recovers exact results for the driven harmonic oscillator while providing accurate observables for the driven hydrogen atom.
-
General properties of the RABBITT at parity mixing conditions
In the 2-SB RABBITT setup with even-odd harmonic combs, parity mixing produces distinct symmetry breakdowns in photoelectron angular distributions compared to traditional schemes, with illustrative neon calculations showing potential for pulse temporal reconstruction from angle-resolved data.