1995
DOI: 10.1016/0304-8853(94)00585-0
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Mesoscopic quantum tunneling of the magnetization

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Cited by 136 publications
(112 citation statements)
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“…Such complex multi-spin systems provide attractive targets for the study of quantum effects at the mesoscopic scale. In these molecules, the large energy barriers between collective spin states can be crossed by thermal activation or quantum tunnelling, depending on the temperature or an applied magnetic field [2][3][4] . There is the hope that these mesoscopic spin states can be harnessed for the realization of quantum bits-'qubits', the basic building blocks of a quantum computer-based on molecular magnets [5][6][7][8] .…”
mentioning
confidence: 99%
“…Such complex multi-spin systems provide attractive targets for the study of quantum effects at the mesoscopic scale. In these molecules, the large energy barriers between collective spin states can be crossed by thermal activation or quantum tunnelling, depending on the temperature or an applied magnetic field [2][3][4] . There is the hope that these mesoscopic spin states can be harnessed for the realization of quantum bits-'qubits', the basic building blocks of a quantum computer-based on molecular magnets [5][6][7][8] .…”
mentioning
confidence: 99%
“…At present, these steps are thought to result from the double well potential that separates spin states; magnetization reorientation transitions have optimal probability when the "spin up" and "spin down" levels of the different magnetic quantum numbers align with applied magnetic field [9][10][11][12][13][14][15]. High field EPR [16,17], neutron scattering [18], and submm [19] techniques have been used to measure the excitation energies between levels in these magnetic clusters.…”
Section: Introductionmentioning
confidence: 99%
“…the magnetization decreases (time dependent) and quantum relaxation tends to diminish hysteresis. Between steps, the two ladders are shifted and tunnelling is impossible; the magnetization remains constant (in field and time) leading to hysteretic plateaus [4,5]. Such a staircase hysteresis loop (which figures out semiclassical quantization of the magnetization at the macroscopic scale) is completely different from a classical hysteresis loop characterized by a single step at the anisotropy field H A = 2DS/gm B (approx.…”
Section: Mesoscopic Tunnelling Of Large Spinsmentioning
confidence: 97%
“…The Hilbert space dimension D H = (2S + 1) N (for a same magnetic species) is generally too large to enable exact diagonalization, unless approximations are made to reduce it. In the case of Mn 12 -ac containing 4 Mn 3+ and 8 Mn 2+ spins, D H = (2 × 3/2 + 1) 4 (2 × 2 + 1) 8 = 10 8 can be lowered to D H = 10 4 if spin pairs with the largest couplings J Max are 'locked', i.e. form a single spin equal to the algebraic sum of the two.…”
Section: Mesoscopic Tunnelling Of Large Spinsmentioning
confidence: 99%
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