Enhanced magnetoelectric effect of exactly solved spin-electron model on a doubly decorated square lattice in vicinity of a continuous phase transition
Hana \v{C}en\v{c}arikov\'a, Jozef Stre\v{c}ka

TL;DR
This paper provides an exact analysis of a spin-electron model on a decorated square lattice, revealing how electric fields influence magnetic order and induce reentrant phase transitions near critical points.
Contribution
It introduces an exactly solvable model that elucidates the magnetoelectric effects and phase transition behaviors under electric fields in a complex lattice system.
Findings
Electric field stabilizes antiferromagnetic order at zero temperature.
Finite temperature electric fields suppress ferromagnetic and antiferromagnetic orders.
Reentrant phase transitions can be induced by moderate electric fields.
Abstract
Magnetoelectric properties of a coupled spin-electron model on a doubly decorated square lattice in an external electric field applied along the crystallographic axis [11] are rigorously examined with the help of generalized decoration-iteration transformation. The phase diagram, spontaneous magnetization and electric polarization are exactly calculated and their dependencies are comprehensively investigated under a concurrent influence of temperature and electric field. It is found that the electric field mostly stabilizes at zero temperature the spontaneous antiferromagnetic order with respect to the ferromagnetic one. At finite temperatures the external electric field gradually suppresses a spontaneous ferromagnetic (antiferromagnetic) order emergent close to a quarter (half) filling. An enhanced magnetoelectric response is detectable in vicinity of a continuous phase transition at…
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