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Concept · physics

Phase transitions beyond melting and boiling

4 studies1 discoveryEvidence last moved Sep 27, 2026

A phase transition is a qualitative change in a system's state as a control parameter is tuned. This page covers electronic Lifshitz transitions (changes in Fermi-surface topology) driven by magnetic field or by light, a magnonic Dicke superradiant transition in a magnetic crystal, and classical cavity nucleation in a stretched liquid.

Students usually meet phase transitions as changes in density or symmetry, like melting. These studies show transitions can also be changes in electronic topology or collective mode mixing, and can be tuned by field or ultrafast light rather than temperature.

Studies

4

Findings

4

4 supporting · 0 challenging · 3 qualifying citations

Open tensions

1

Latest change

Concept page published

Phase transitions beyond melting and boiling

Currently

What we know

  1. A magnetic field can push an electronic band feature through the Fermi level and change the surface's order.
  2. Light can trigger a transient Lifshitz transition without heating the crystal through a structural change.
  3. Coupled magnons can realise a Dicke-type superradiant transition that is forbidden for ordinary photons.
  4. First-order transitions start by crossing a nucleation barrier that depends on how far into the metastable region the system is.

Largest unresolved question

The two Lifshitz studies differ in drive (steady magnetic field at millikelvin vs femtosecond light pulse), material and probe (surface STM vs photoemission), so they illustrate the same kind of transition but cannot be directly compared quantitatively.

Common misconceptions

  • Every phase transition involves heating or cooling.

    Here a magnetic field of about 11 T drove a Lifshitz transition, a 1.8 T field ended a superradiant phase, and a light pulse produced a transient Lifshitz transition while the lattice stayed at about 71 K.

  • The Dicke superradiant transition is impossible, because of the no-go theorem.

    The no-go theorem applies to the photonic version with a diamagnetic A-squared term; the magnon-based model derived for ErFeO3 lacks that term, and the data showed the expected critical signatures.

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