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$\Delta S^z=2$ quantum magnetization discontinuities proportional in number to the spin $s$ in C$_{60}$: origin and the role of symmetry
by Nikolaos P. Konstantinidis
This Submission thread is now published as
Submission summary
| Submission information |
| Preprint Link: |
scipost_202212_00013v3
(pdf)
|
| Date accepted: |
2023-05-30 |
| Date submitted: |
2023-05-10 20:28 |
| Submitted by: |
Konstantinidis, Nikolaos |
| Submitted to: |
SciPost Physics |
| Ontological classification |
| Academic field: |
Physics |
| Specialties: |
- Condensed Matter Physics - Theory
- Condensed Matter Physics - Computational
|
| Approaches: |
Theoretical, Computational |
Abstract
The quantum antiferromagnetic Heisenberg model on the fullerene C$_{60}$ in a magnetic field has $4s$ ground-state magnetization discontinuities with $\Delta S^z=2$ as a function of the spin quantum number $s$ that disappear at the classical limit. The molecule can be seen as the fullerene C$_{20}$ with interpentagon interactions that generate the discontinuities when sufficiently strong. The discontinuities originate in the antiferromagnetic Ising limit for both molecules. The results show how spatial symmetry dictates the magnetic response of the $I_h$ fullerene molecules.
