Ferromagnetic Coupling Through the End-to-End Thiocyanate Bridge in Cobalt(II) and Nickel(II) Chains

被引:98
|
作者
Palion-Gazda, Joanna [1 ]
Machura, Barbara [1 ]
Lloret, Francesc [2 ]
Julve, Miguel [2 ]
机构
[1] Silesian Univ, Inst Chem, Dept Crystallog, PL-40006 Katowice, Poland
[2] Univ Valencia, Dept Quim Inorgan, Inst Ciencia Mol ICMol, Valencia 46980, Spain
关键词
RAY CRYSTAL-STRUCTURE; MAGNETIC-PROPERTIES; COORDINATION POLYMERS; COPPER(II) COMPLEXES; SPIN-CROSSOVER; STRUCTURAL EXTENSION; ISONICOTINIC-ACID; METAL-COMPLEXES; CIS POSITION; AZIDO BRIDGE;
D O I
10.1021/acs.cgd.5b00176
中图分类号
O6 [化学];
学科分类号
0703 ;
摘要
The preparation, spectroscopic characterization, and X-ray crystal structure of two novel one-dimensional compounds of formula [M-II(tppz)(NCS)(mu-1,3-NCS)](n) [tppz = 2,3,5,6-tetrakis(2-pyridyppyrazine and M = Co(1) and Ni (2)] are reported. 1 and 2 are isomorphous compounds, and they crystallize in the P2(1)/n space group. Their structures are made up of zigzag chains of cobalt(II) (1) and nickel(II) ions (2) bridged by single end-to-end thiocyanate groups with a tridentate tppz molecule and a terminally bound thiocyanate-N ligand achieving distorted MN5S octahedral surroundings around each metal center. The main source of the distortion of the ideal octahedron is due to the geometrical constraints issued from the occurrence of two fused five-member chelate rings of the tridentate tppz ligand, the values of the N-M-N bond angles covering the range 75.58(9)-78.66(9)degrees. The M-N bond lengths vary in the range 2.025(3)-2.116(29 (1) and 2.001(2)-2.079(2) angstrom (2), and they are shorter than the M-S bond distance [2.6395(10) (1) and 2.5225(9) angstrom (2)]. The values of the intrachain metal-metal separation are 6.4197(7) (1) and 6.3257(5) angstrom (2). The magnetic properties of 1 and 2-have been investigated in the temperature range 1.9-300 K. Both compounds exhibit intrachain ferromagnetic interactions with values of the magnetic coupling (J) of +4.60 (1) and +7.82 cm(-1) (2) [the spin Hamiltonian being defined as (H) over cap = -J Sigma(n-1)(i=1)(S) over cap (i)(S) over cap (i+1)].
引用
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页码:2380 / 2388
页数:9
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