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38549098223
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Octa-, deca-, trideca-, and tetradecanuclear heterometallic cyclic chromium-copper cages
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DOI 10.1002/anie.200704132
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L. P. Engelhardt, C. A. Muryn, R. G. Pritchard, G. A. Timco, F. Tuna, and R. E. P. Winpenny, Angew. Chem. Int. Ed. 47, 924 (2008). 10.1002/anie.200704132 (Pubitemid 351160287)
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Angewandte Chemie - International Edition
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Engelhardt, L.P.1
Muryn, C.A.2
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Timco, G.A.4
Tuna, F.5
Winpenny, R.E.P.6
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9
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70349898862
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-
The full chemical formula of Cr12 Cu2 studied here is [N (C2 H5) (C3 H8) 2] 2 [Cr12 Cu2 F16 (O2 CCMe3) 26], which is a variant of compound 2 in Ref., but with the metal core planar rather than twisted. This leads to subtle variations in the exchange interactions. Using the notation of Ref., the values of the three exchange constants that we determine for the present system are J1 / kB =15.6K, J2 / kB =57.2K, and J3 / kB =-20.8K (convention: J>0 antiferromagnetic, J<0 ferromagnetic). An isotropic exchange interaction term of the form J s n nian links a pair of nearest-neighbor magnetic ions situated at sites n and n+1, where the spin operator s n is given in units of , and J is chosen as J1, J2, or J3 appropriate to the identities of the magnetic ions.
-
The full chemical formula of Cr12 Cu2 studied here is [N (C2 H5) (C3 H8) 2] 2 [Cr12 Cu2 F16 (O2 CCMe3) 26], which is a variant of compound 2 in Ref., but with the metal core planar rather than twisted. This leads to subtle variations in the exchange interactions. Using the notation of Ref., the values of the three exchange constants that we determine for the present system are J1 / kB =15.6K, J2 / kB =57.2K, and J3 / kB =-20.8K (convention: J>0 antiferromagnetic, J<0 ferromagnetic). An isotropic exchange interaction term of the form J s n s n+1 in the Heisenberg Hamiltonian links a pair of nearest-neighbor magnetic ions situated at sites n and n+1, where the spin operator s n is given in units of, and J is chosen as J1, J2, or J3 appropriate to the identities of the magnetic ions.
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11
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58949090845
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10.1103/PhysRevB.79.014404
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L. Engelhardt, C. Martin, R. Prozorov, M. Luban, G. A. Timco, and R. E. P. Winpenny, Phys. Rev. B 79, 014404 (2009). 10.1103/PhysRevB.79.014404
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Engelhardt, L.1
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Winpenny, R.E.P.6
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12
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33751063776
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2} complex
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DOI 10.1002/chem.200600827
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M. Shanmugam, L. P. Engelhardt, F. K. Larsen, M. Luban, E. J. McInnes, C. A. Muryn, J. Overgaard, E. Rentschler, G. A. Timco, and R. E. P. Winpenny, Chem.-Eur. J. 12, 8267 (2006). 10.1002/chem.200600827 (Pubitemid 44759822)
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Chemistry - A European Journal
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Shanmugam, M.1
Engelhardt, L.P.2
Larsen, F.K.3
Luban, M.4
McInnes, E.J.L.5
Muryn, C.A.6
Overgaard, J.7
Rentschler, E.8
Timco, G.A.9
Winpenny, R.E.P.10
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13
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33344460033
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10.1103/PhysRevB.73.054430
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L. Engelhardt and M. Luban, Phys. Rev. B 73, 054430 (2006). 10.1103/PhysRevB.73.054430
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(2006)
Phys. Rev. B
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Engelhardt, L.1
Luban, M.2
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14
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70349907108
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10.1002/anie.200790023
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G. Cooper, G. Newton, P. Kögerler, D.-L. Long, L. Engelhardt, M. Luban, and L. Cronin, Angew. Chem., Int. Ed. 46, 1190 (2007). 10.1002/anie.200790023
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Angew. Chem., Int. Ed.
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Cooper, G.1
Newton, G.2
Kögerler, P.3
Long, D.-L.4
Engelhardt, L.5
Luban, M.6
Cronin, L.7
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15
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33747190837
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Finite quantum Heisenberg spin models and their approach to the classical limit
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DOI 10.1103/PhysRevB.74.054413
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L. Engelhardt, M. Luban, and C. Schröder, Phys. Rev. B 74, 054413 (2006). 10.1103/PhysRevB.74.054413 (Pubitemid 44232282)
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Physical Review B - Condensed Matter and Materials Physics
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Engelhardt, L.1
Luban, M.2
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16
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53849136277
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10.1002/chem.200800227
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S. T. Ochsenbein, F. Tuna, M. Rancan, R. S. G. Davies, C. A. Muryn, O. Waldmann, R. Bircher, A. Sieber, G. Carver, H. Mutka, F. Fernandez-Alonso, A. Podlesnyak, L. P. Engelhardt, G. A. Timco, H. U. Güdel, and R. E. P. Winpenny, Chem.-Eur. J. 14, 5144 (2008). 10.1002/chem.200800227
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Chem.-Eur. J.
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Ochsenbein, S.T.1
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Waldmann, O.6
Bircher, R.7
Sieber, A.8
Carver, G.9
Mutka, H.10
Fernandez-Alonso, F.11
Podlesnyak, A.12
Engelhardt, L.P.13
Timco, G.A.14
Güdel, H.U.15
Winpenny, R.E.P.16
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17
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68049131103
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10.1039/b907188a
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A. M. Todea, A. Merca, H. Bögge, T. Glaser, L. Engelhardt, R. Prozorov, M. Luban, and A. Müller, Chem. Commun. (Cambridge) 2009, 3351. 10.1039/b907188a
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Chem. Commun. (Cambridge)
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Todea, A.M.1
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Bögge, H.3
Glaser, T.4
Engelhardt, L.5
Prozorov, R.6
Luban, M.7
Müller, A.8
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18
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34548091816
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12} encapsulate
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DOI 10.1002/anie.200700795
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A. M. Todea, A. Merca, H. Bögge, J. van Slageren, M. Dressel, L. Engelhardt, M. Luban, T. Glaser, M. Henry, and A. Müller, Angew. Chem., Int. Ed. 46, 6106 (2007). 10.1002/anie.200700795 (Pubitemid 47290964)
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Angewandte Chemie - International Edition
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Todea, A.M.1
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Dressel, M.5
Engelhardt, L.6
Luban, M.7
Glaser, T.8
Henry, M.9
Muller, A.10
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19
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21244456891
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Triangular geometrical and magnetic motifs uniquely linked on a spherical capsule surface
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DOI 10.1002/anie.200500697
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A. Müller, A. M. Todea, J. van Slageren, M. Dressel, H. Bögge, M. Schmidtmann, M. Luban, L. Engelhardt, and M. Rusu, Angew. Chem., Int. Ed. 44, 3857 (2005). 10.1002/anie.200500697 (Pubitemid 40885693)
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Angewandte Chemie - International Edition
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Muller, A.1
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Schmidtmann, M.6
Luban, M.7
Engelhardt, L.8
Rusu, M.9
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20
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70349905011
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The zero-field excitation energies are calculated from the ground-state level-crossing fields using the simple fact that the zero-field energy of a given level with quantum numbers S and MS is shifted by an amount g μB H MS from its field-free value, where we use the average spectroscopic splitting factor for the system, g=2. In Fig. 4 we show how the magnetic field lifts the zero-field degeneracy of the lowest S=1, S=2, and S=3 multiplets for the present system.
-
The zero-field excitation energies are calculated from the ground-state level-crossing fields using the simple fact that the zero-field energy of a given level with quantum numbers S and MS is shifted by an amount g μB H MS from its field-free value, where we use the average spectroscopic splitting factor for the system, g=2. In Fig. 4 we show how the magnetic field lifts the zero-field degeneracy of the lowest S=1, S=2, and S=3 multiplets for the present system.
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21
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70349929828
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The full list of predicted ground-state level-crossing fields (in Tesla) is 8.15, 11.9, 16.2, 19.8, 24.1, 27.6, 31.7, 35.15, 39.3, 42.6, 47.1, 50.1, 55.2, 57.65, 64.3, 65.5, and 80.7.
-
The full list of predicted ground-state level-crossing fields (in Tesla) is 8.15, 11.9, 16.2, 19.8, 24.1, 27.6, 31.7, 35.15, 39.3, 42.6, 47.1, 50.1, 55.2, 57.65, 64.3, 65.5, and 80.7.
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22
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35448988596
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Precise measurements of radio-frequency magnetic susceptibility in ferromagnetic and antiferromagnetic materials
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36048965794
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10.1103/PhysRevB.76.172406;
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L. Engelhardt, I. A. Gass, C. J. Milios, E. K. Brechin, M. Murrie, R. Prozorov, M. Vannette, and M. Luban, Phys. Rev. B 76, 172406 (2007) 10.1103/PhysRevB.76.172406
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25
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10.1103/PhysRevB.80.092401
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A. Matsuo, K. Kindo, H. Nojiri, L. Engelhardt, M. Luban, E. Brechin, and I. Gass, Phys. Rev. B 80, 092401 (2009). 10.1103/PhysRevB.80.092401
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Phys. Rev. B
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