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- W2056541016 abstract "We present a proof of skeleton inequalities for ferromagnetic lattice spin systems with potential V(φ2)=(a/2)φ2+∑Mn=2{λ2n/ (2n)!}φ2n (a real, λ2n≥0) generalizing the Brydges–Fröhlich–Sokal and Bovier–Felder methods. As an application of the inequalities, we prove that, for sufficiently soft systems in d>4 dimensions, critical exponents γ, α , and Δ4 take their mean-field values (i.e., γ=1, α=0, and Δ4= (3)/(2) )." @default.
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- W2056541016 title "Skeleton inequalities and mean field properties for lattice spin systems" @default.
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- W2056541016 doi "https://doi.org/10.1063/1.526719" @default.
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