2007
DOI: 10.1063/1.2815624
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Magnetic properties of Ni2+ clusters in NaY zeolite

Abstract: We have investigated the magnetic properties of Ni 2+ exchanged NaY zeolite by using a direct current magnetization technique. At T Ͼ 5 K, the M vs H / T curves superimpose and these curves could be fitted well using a Langevin function with a log-normal distribution of moments. The mean spin-cluster moment has been found to be ϳ3.3 B . The deviation from the superposition of the M vs H / T curves is observed at T Ͻ 5 K indicating the building up of a spin-spin correlation between Ni clusters below 5 K. The ze… Show more

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Cited by 11 publications
(9 citation statements)
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“…The resulting effective number of Bohr magnetons per paramagnetic ion n eff is reported in Table I also. The quantity  eff = n eff  B turns out to be compatible with the magnetic moments on Ni 2+ ions dispersed in zeolites available in the literature [60][61][62][63][64] and indicates that the paramagnetic units in our nanocomposites are single bivalent Ni ions (at high temperatures at least). In nanocomposites resulting from zeolite A, the effective magnetic moment is lower and closer to the ideal value for isolated Ni ions with almost complete quenching of the orbital angular momentum.…”
Section: Contribution From Ni Nanoparticlessupporting
confidence: 74%
“…The resulting effective number of Bohr magnetons per paramagnetic ion n eff is reported in Table I also. The quantity  eff = n eff  B turns out to be compatible with the magnetic moments on Ni 2+ ions dispersed in zeolites available in the literature [60][61][62][63][64] and indicates that the paramagnetic units in our nanocomposites are single bivalent Ni ions (at high temperatures at least). In nanocomposites resulting from zeolite A, the effective magnetic moment is lower and closer to the ideal value for isolated Ni ions with almost complete quenching of the orbital angular momentum.…”
Section: Contribution From Ni Nanoparticlessupporting
confidence: 74%
“…Hence, a deeper understanding of local structure/disorder at the atomic scale is highly desirable. Some examples of disordered materials are (i) materials showing small deviation from perfect crystallinity: In–Ga–As semiconductor alloys, , (ii) crystalline materials showing significant structural disorder: nanophase LiMoS 2 , (iii) completely disordered materials: Ca–Al–Si–O glasses, (iv) materials showing no positional but chemical disorder: metallic Cu 3 Au, (v) disorder in organic materials: ferrocene, (vi) colossal magnetoresistance (CMR) materials with local dynamic distortions, (vii) zeolites with host–guest systems, , and (viii) molecular disorder in C 60 and related compounds, etc. In addition, one class of the crystalline materials which possesses structural disorder (static in nature) are Prussian blue analogues (PBA), which have attracted great attention recently because of their novel magnetic functionalities as well as other properties, such as magnetic pole inversion, , photomagnetic behavior, zero/negative thermal expansion, etc.…”
Section: Introductionmentioning
confidence: 99%
“…The dc-magnetization measurements were carried out using a commercial (Oxford Instruments) Vibrating Sample Magnetometer (VSM) as a function of temperature and applied magnetic field over the temperature range of 5 T (K) 320 and field range of r10 kOe, respectively. This is in contrast with a monotonous increase of FC magnetization expected for a superparamagnet [6,7]. After applying a magnetic field at 5 K, the magnetization was measured in the warming cycle with the field being on.…”
Section: Methodsmentioning
confidence: 79%