Numerical Study of S=1/2 Heisenberg Antiferromagnet on the Floret Pentagonal Lattice
arXiv:2209.13887 · doi:10.7566/JPSCP.38.011167
Abstract
The Heisenberg antiferromagnet on the floret-pentagonal lattice with two kinds of interaction strength is studied by the numerical-diagonalization method. It is known that, near the five-ninth of the saturation magnetization, this system shows a magnetization jump that is not accompanied by magnetization plateaux. We focus our attention on the behavior of this system around the five-ninth of the saturation magnetization; the changes of the magnetization jump and plateau at and around this magnetization are clarified from the diagonalization data for finite-size systems up to 45 sites.
arXiv comment6 pages, 4 figures, to be published in JPS Conf. Proc
References in corpus (13)
- Numerical-Diagonalization Study of Spin Gap Issue of the Kagome Lattice Heisenberg Antiferromagnet
- The Antiferromagnetic Heisenberg Model on Clusters with Icosahedral Symmetry
- Competing Spin Phases in Geometrically Frustrated Magnetic Molecules
- Reexamination of Finite-Lattice Extrapolation of Haldane Gaps
- Quantum magnetism on the Cairo pentagonal lattice
- Magnetization Process of the S=1/2 Heisenberg Antiferromagnet on the Cairo Pentagon Lattice
- Frustrated pentagonal Cairo lattice in the non-collinear antiferromagnet Bi4Fe5O13F
- Third boundary of the Shastry-Sutherland Model by Numerical Diagonalization
- Dimer Physics in the Frustrated Cairo Pentagonal Antiferromagnet Bi2Fe4O9
- Collinear order and chirality-reorientation transition in the Cairo pentagonal magnet BiFeOF
- Haldane Gaps of Large-S Heisenberg Antiferromagnetic Chains and Asymptotic Behavior
- Magnetization process of the S=1/2 Heisenberg antiferromagnet on the floret pentagonal lattice
- Ground state magnetic response of two coupled dodecahedra