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- W2185771034 abstract "The thermodynamics of ≥2 orders of phase transitions have been investigated by identifying the orders through the analytic continuation of the functional of the free energy using, Ehrenfest theory. We developed the Euler-Lagrange equations for the order parameter and the vector potential. By recognizing that near the phase boundary, that, there exist discontinuities in thermodynamic observables, we derived Ginzburg-Landau free energies for studying continuous phase transition explicitly in terms of their orders. The free energy is found to obey a generalized trend by its expansion in the Ehrenfest sense of classification of order of phase transition. We speculate that there are phase transitions of orders greater than two as there is no known physical reason why such transitions should not exist in nature." @default.
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- W2185771034 date "2010-01-01" @default.
- W2185771034 modified "2023-09-27" @default.
- W2185771034 title "A MODEL FOR THERMODYNAMICS OF SECOND, POSSIBLE THIRD AND FOURTH ORDER PHASE TRANSITIONS †" @default.
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