New phase transitions by changing the even number of components of ordering field near the Lifshitz point in melt-crystallized polymers

TL;DR

This paper investigates phase transitions in melt-crystallized polymers near the Lifshitz point, focusing on how changing the number of components of the ordering field affects critical behavior, supported by experimental and theoretical data.

Contribution

It introduces new phase transition phenomena by varying the even number of components of the ordering field near the Lifshitz point in polymers.

Findings

Transition from n=0 to n=2 identified

Critical exponents estimated and analyzed

Results align with existing experimental and theoretical data

Abstract

The transition from n = 0 to n = 2 is revealed where n is the number of components of ordering field. The critical exponents are estimated. In frameworks of scaling theory of phase transitions and critical phenomena the results obtained are in a good agreement with experimental and theoretical data.