Finite-Size effects in "Single Chain Magnets": an experimental and theoretical study
arXiv:cond-mat/0403731 · doi:10.1103/PhysRevLett.92.207204
Abstract
The problem of finite size effects in s=1/2 Ising systems showing slow dynamics of the magnetization is investigated introducing diamagnetic impurities in a Co-radical chain. The static magnetic properties have been measured and analyzed considering the peculiarities induced by the ferrimagnetic character of the compound. The dynamic susceptibility shows that an Arrhenius law is observed with the same energy barrier for the pure and the doped compounds while the prefactor decreases, as theoretically predicted. Multiple spins reversal has also been investigated.
4 pages, 5 figures. Physical Review Letters, accepted for publication
References in corpus (2)
Cited by in corpus (15)
- Magnetic Cluster Excitations
- Spin canting in a Dy-based Single-Chain Magnet with dominant next-nearest neighbor antiferromagnetic interactions
- Quantum nucleation in a single-chain magnet
- Fast Switching of Bistable Magnetic Nanowires Through Collective Spin Reversal
- Static and dynamic properties of Single-Chain Magnets with sharp and broad domain walls
- Finite-size effects on the dynamic susceptibility of CoPhOMe single-chain molecular magnets in presence of a static magnetic field
- One-Dimensional Dispersive Magnon Excitation in the Frustrated Spin-2 Chain System Ca3Co2O6
- Low-energy excitations in electron-doped metal phthalocyanine from NMR in LiMnPc
- A combined first-principles and thermodynamic approach to M-Nitronyl Nitroxide (M=Co, Mn) spin helices
- Standing Spin Waves in an Antiferromagnetic Molecular Cr6 Horseshoe
- Intrinsic avalanches and collective phenomena in a Mn(II)-free radical ferrimagnetic chain
- Subtle competition between ferromagnetic and antiferromagnetic order in a Mn(II) - free radical ferrimagnetic chain
- Tunable Finite-Sized Chains to Control Magnetic Relaxation
- Updating schemes in zero-temperature single-spin flip dynamics
- Predicting Magnetic Janus Particle Assembly with Differential Evolution Algorithm