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Probing Positron Cooling in Noble Gases via Annihilation γ Spectra
1Centre for Theoretical Atomic, Molecular and Optical Physics, School of Mathematics and Physics, Queen's University Belfast, Belfast BT7 1NN, Northern Ireland, United Kingdom.
Positron annihilation gamma spectra in noble gases reveal details of positron cooling. Gamma spectra and shape parameters offer a new way to study this process, complementing existing methods.
Area of Science:
- Atomic and Molecular Physics
- Quantum Many-Body Theory
- Plasma Physics
Background:
- Positron annihilation spectroscopy is a powerful tool for material science.
- Understanding positron cooling in gases is crucial for various applications.
- Previous studies have focused on positron lifetime spectroscopy.
Purpose of the Study:
- To calculate gamma spectra for positron annihilation in noble gases.
- To investigate the time-varying gamma spectra during positron cooling.
- To explore the sensitivity of gamma spectra to positron momentum evolution.
Main Methods:
- Utilizing many-body theory to compute gamma spectra.
- Incorporating time-evolving positron-momentum distributions.
- Analyzing S-bar and W-bar shape parameters of the gamma spectra.
Main Results:
- Calculated gamma spectra for positron annihilation in noble gases up to the positronium-formation threshold.
- Determined time-varying gamma spectra during positron cooling.
- Observed that gamma spectra and shape parameters are sensitive to positron momentum distribution evolution.
Conclusions:
- Gamma spectra analysis provides a complementary method to positron lifetime spectroscopy for studying positron cooling.
- The sensitivity of spectral shape parameters offers new insights into the dynamics of positron cooling.
- This approach enhances our understanding of fundamental positron-atom interactions.
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The elements in group 18 are noble gases (helium, neon, argon, krypton, xenon, and radon). They earned the name “noble” because they were assumed to be nonreactive since they have filled valence shells. In 1962, Dr. Neil Bartlett at the University of British Columbia proved this assumption to be false.
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