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- W2091216734 abstract "Continuum models with critical end points are considered whose Hamiltonian ${mathcal{H}}[phi,psi]$ depends on two densities $phi$ and $psi$. Field-theoretic methods are used to show the equivalence of the critical behavior on the critical line and at the critical end point and to give a systematic derivation of critical-end-point singularities like the thermal singularity $sim|{t}|^{2-alpha}$ of the spectator-phase boundary and the coexistence singularities $sim |{t}|^{1-alpha}$ or $sim|{t}|^{beta}$ of the secondary density $<psi>$. The appearance of a discontinuity eigenexponent associated with the critical end point is confirmed, and the mechanism by which it arises in field theory is clarified." @default.
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- W2091216734 date "2000-06-01" @default.
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- W2091216734 title "Field-theoretical analysis of singularities at critical end points" @default.
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- W2091216734 doi "https://doi.org/10.1016/s0378-4371(00)00049-2" @default.
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