Ground-state magnetization curve of a generalized spin-1/2 ladder
Takashi Tonegawa (Kobe Univ.), Takeshi Nishida (Kobe Univ.), Makoto, Kaburagi (Kobe Univ.)

TL;DR
This paper uses exact diagonalization to study the ground-state magnetization of a generalized spin-1/2 ladder, revealing a half-plateau phenomenon linked to specific interaction parameters.
Contribution
It introduces a detailed analysis of magnetization plateaus in a spin-1/2 ladder with diagonal interactions, extending understanding of quantum spin systems.
Findings
Half-plateau appears in the magnetization curve within certain interaction ranges.
The results relate to Oshikawa et al.'s condition for plateau formation.
The study connects ladder models to bond-alternating chains.
Abstract
Employing a method of exact diagonalization for finite-size systems, we investigate the magnetization curve in the ground state of an antiferromagnetic spin-1/2 ladder with additional exchange interactions on diagonal bonds, which is equivalent to an antiferromagnetic spin-1/2 chain with bond-alternating nearest-neighbor and uniform next-nearest-neighbor interactions. It is found that a half-plateau appears in the magnetization curve in a certain range of the interaction constants. This result is discussed in connection with the necessary condition for the appearance of the plateau, recently given by Oshikawa et al.
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