2013
DOI: 10.1103/physrevb.87.024425
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Interplay between lattice, orbital, and magnetic degrees of freedom in the chain-polymer Cu(II) breathing crystals

Abstract: The chain-polymer Cu(II) "breathing crystals" C 21 H 19 CuF 12 N 4 O 6 were studied using the x-ray diffraction and ab initio band structure calculations. We show that the crystal structure modification at T = 146 K, associated with the spin crossover transition, induces the changes of the orbital order in half of the Cu sites. This in turn results in the switch of the magnetic interaction sign in accordance with the Goodenough-Kanamori-Andersen theory of the coupling between the orbital and spin degrees of fr… Show more

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Cited by 17 publications
(8 citation statements)
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“…Similar effects were found in many other systems based on the transition metal ions. [26,27] The lowest total energy corresponds to the magnetic configuration, when all Mn ions are ordered ferromagnetically.…”
Section: Results Of the Calculations And Comparison With Experimentsmentioning
confidence: 99%
“…Similar effects were found in many other systems based on the transition metal ions. [26,27] The lowest total energy corresponds to the magnetic configuration, when all Mn ions are ordered ferromagnetically.…”
Section: Results Of the Calculations And Comparison With Experimentsmentioning
confidence: 99%
“…The GGA+U approximation was used to take the strong Coulomb interaction between the Cu sites into account. The Hund's rule exchange and Coulomb repulsion were chosen to be J H = 0.9 eV and U = 7 eV, respectively [26,27]. The unit cell of Cu 3 Y(SeO 3 ) 2 O 2 Cl contains only one layer of CuO 4 plaquettes.…”
Section: Resultsmentioning
confidence: 99%
“…When integrating in the reciprocal space, we used 2 × 2 × 2 k-points in the Monkhorst-Pack grid [26] in the first Brillouin zone; the Gaussian broadening was chosen to be 0.136 eV. The Hubbard corrections on the copper and oxygen atoms were applied within the framework of the GGA+U scheme with the parameters Ud(Cu) = 9.8 eV and Up(O) = 5.0 eV, respectively [27,28]. In the band DFT approach, combined with the conventional BS method to obtain exchange integrals, we calculated the set of unit cell energies for a complete number of spin polarization states of the crystal unit cell.…”
Section: Density Functional Theory (Dft) Calculationsmentioning
confidence: 99%