2011
DOI: 10.1016/j.jallcom.2011.05.065
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Critical behavior of La0.87K0.13MnO3 manganite

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Cited by 10 publications
(2 citation statements)
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“…If the spread in critical temperatures is comparable to the size of the critical region, it becomes difficult to assign definite critical exponents to the system. This is also true if one tries to determine the universality class from the critical behavior of the specific heat, which has been suggested as a better alternative [27]. Here we will show that direct measurements of the isothermal entropy change not only allows for a reliable determination of the critical temperature but also gives insight into the spin-lattice coupling of the system.…”
mentioning
confidence: 63%
“…If the spread in critical temperatures is comparable to the size of the critical region, it becomes difficult to assign definite critical exponents to the system. This is also true if one tries to determine the universality class from the critical behavior of the specific heat, which has been suggested as a better alternative [27]. Here we will show that direct measurements of the isothermal entropy change not only allows for a reliable determination of the critical temperature but also gives insight into the spin-lattice coupling of the system.…”
mentioning
confidence: 63%
“…When T * ≤ 0.5 K, with the increase of T * , σ 2 drops drastically to the minimum, while G enhances quickly; when T * > 0.5 K, as T * increases, σ 2 is almost unchanged and the enhancement of G is comparatively slow, indicating that the data no longer diverge much from the Gaussian prediction. Thus the width of the critical region of ZnV 2 O 4 is T * = 0.5 K. In the critical region, the critical behavior is further analyzed by renormalization-group theory, the excess specific heat could be described as [26][27][28] ∆C P = A ± |t| −α (1 + F ± |t| 0.5 ), (7) where t = (T − T M )/T M is the reduced temperature, A + and A − are the critical amplitudes of specific heat above and below the transition temperature, respectively, α is the critical exponent, and F + and F − are the amplitudes of the antiferromagnetic empirical correction term. The critical exponent α depends on dimension d and order parameter n of the system.…”
Section: Antiferromagnetic Transition Regionmentioning
confidence: 99%