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- W2024484592 abstract "Magnetic tricritical behavior has been studied on the basis of the recent exact solution [1,2] for the asymptotic tricritical equation of state of the n-component spin model in the spherical model limit n→∞. In d=3 dimensions scaling behavior with classical tricritical exponents is found. However, the scaling functions are nonuniversal, being parametrized by a single variable, z, which vanishes (leaving mean field theory) only when the range, R0, of the exchange interactions becomes infinite. The theory predicts relations between various experimentally accessible ratios of tricritical amplitudes; the ratios vanish identically in mean field theory but are nonuniversal for interactions of finite range. Comparisons with data from magnetization experiments on DAG and FeC12 display unambiguous nonuniversal departures from mean field theory and verify the predicted relations with surprising precision." @default.
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- W2024484592 date "1979-03-01" @default.
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- W2024484592 title "Nonuniversality in magnetic tricriticality" @default.
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- W2024484592 doi "https://doi.org/10.1063/1.327174" @default.
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