The asymptotics of correlation functions and liquid–vapor phase transitions


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Abstract

Power-law and exponential asymptotics of distribution functions are analyzed based on the Ornstein–Zernike equation. The correlation length at the critical point is shown to remain finite and, therefore, the partition function has no singularity at this point.

About the authors

G. A. Martynov

Frumkin Institute of Physical Chemistry and Electrochemistry

Author for correspondence.
Email: g2302@migmail.ru
Russian Federation, Moscow, 119071

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