Approximate eigenvalue determination of geometrically frustrated magnetic molecules
R. Schnalle, A. Laeuchli, J. Schnack

TL;DR
This paper presents an approximate diagonalization method to analyze thermodynamic and spectroscopic properties of geometrically frustrated magnetic molecules, specifically focusing on a cuboctahedral antiferromagnetic spin system.
Contribution
It introduces a novel approximate diagonalization scheme for studying frustrated magnetic molecules, enabling analysis of their thermodynamic and spectroscopic characteristics.
Findings
Effective approximation of thermodynamic properties
Insights into spectroscopic behavior of frustrated molecules
Application to cuboctahedral antiferromagnetic systems
Abstract
Geometrically frustrated magnetic molecules have attracted a lot of interest in the field of molecular magnetism as well as frustrated Heisenberg antiferromagnets. In this article we demonstrate how an approximate diagonalization scheme can be used in order to obtain thermodynamic and spectroscopic information about frustrated magnetic molecules. To this end we theoretically investigate an antiferromagnetically coupled spin system with cuboctahedral structure modeled by an isotropic Heisenberg Hamiltonian.
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Taxonomy
TopicsTheoretical and Computational Physics · Quantum and Classical Electrodynamics · Quantum chaos and dynamical systems
