One atom v.s. atoms? (solved by schrodinger equation.)

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SUMMARY

The discussion centers on the phenomenon of High-order harmonic generation (HHG) in intense laser-atom physics, emphasizing the importance of solving the Schrödinger equation for accurate spectral predictions. Researchers have confirmed that results from single atom responses align well with experimental data, although some studies also consider the propagation of harmonics through a medium. Advances in computational power and modeling techniques, such as coupling the Schrödinger equation with Maxwell equations, are enhancing the accuracy of these calculations. For a comprehensive overview, the special issue of Molecular Physics (vol. 115, no. 15-16) is recommended.

PREREQUISITES
  • Understanding of High-order harmonic generation (HHG)
  • Familiarity with the Schrödinger equation in quantum mechanics
  • Knowledge of Maxwell equations in electromagnetism
  • Basic principles of laser-atom interactions
NEXT STEPS
  • Explore advanced computational techniques for solving the Schrödinger equation
  • Research the role of Maxwell equations in laser-atom interactions
  • Investigate recent advancements in High-order harmonic generation experiments
  • Review the special issue of Molecular Physics (vol. 115, no. 15-16) for current research findings
USEFUL FOR

Physicists, researchers in laser technology, and anyone studying quantum mechanics and its applications in intense laser-atom interactions.

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The intense laser-atom physics becomes hot today. There is a famous interesting phenomenon: High-order harmonic generation (HHG).
Lots of works are on the single atom response in the strong field approximation. Some of them obtain the spectrum by solving the Schrödinger equation. Then they say their results agree well with the experimental ones. But in other groups, they also calculate the propagation of the generated harmonics in the medium, because the harmonics we obtain in the experiment come from lots of atoms interacting with intense laser field.
Now I have a question: the spectrum obtained by solving the Schrödinger equation really agrees well with today’s experiments?
 
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Present-day calculations are very good, and only getting better as better models are developed (for example, by coupling the Schrödinger equation with the Maxwell equations) and as computers become more powerful.

For an overview of the current state of the field, one can check the recent special issue of the journal Molecular Physics (vol. 115, no. 15-16)
https://www.tandfonline.com/toc/tmph20/115/15-16?nav=tocList
 

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