Abstract:The spin–lattice relaxation processes of the
39K and
27Al nuclei
in KAl(SO4)2·12H2O
crystals were studied; we found that these processes can be described by linear
combinations of two and three exponential functions, respectively. From these results, we
conclude that the discontinuity in the curve of the spin–lattice relaxation rate near
Tc
(= 360 K) corresponds to the first-order phase transition of the crystal. In the case of the
39K
nucleus, the relaxation rate increases as the temperature increases. The… Show more
“…As nuclei, it is important to know whether the relaxation rate is located on the slow side of the minimum or on the fast side of the minimum as a function of the inverse temperature. The general behavior of the spinlattice relaxation rate for random motions of the Arrhenius type with a correlation time τ c can be described in terms of regions of fast and slow motions as follows [28]: crystal, the spin-lattice relaxation time is in the slow motion region in the experimental temperature range.…”
The spin-lattice relaxation time, T 1 , for As nuclei are 4.34, 4.07, and 3.99 kJ/mol. It turns out that the paramagnetic impurity effect of Mn 2+ ion doped in GaAs single crystal was not strong on the spin-lattice relaxation time.
“…As nuclei, it is important to know whether the relaxation rate is located on the slow side of the minimum or on the fast side of the minimum as a function of the inverse temperature. The general behavior of the spinlattice relaxation rate for random motions of the Arrhenius type with a correlation time τ c can be described in terms of regions of fast and slow motions as follows [28]: crystal, the spin-lattice relaxation time is in the slow motion region in the experimental temperature range.…”
The spin-lattice relaxation time, T 1 , for As nuclei are 4.34, 4.07, and 3.99 kJ/mol. It turns out that the paramagnetic impurity effect of Mn 2+ ion doped in GaAs single crystal was not strong on the spin-lattice relaxation time.
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