Quick search Find article
Quick search
Find article

Mechanisms driving alteration of the Landau state in the vicinity of a second-order phase transition

M Baldo1, V V Borisov2, J W Clark3, V A Khodel2 and M V Zverev2

Show affiliations


The rearrangement of the Fermi surface of a homogeneous Fermi system upon approach to a second-order phase transition is studied at zero temperature. The analysis begins with an investigation of solutions of the equation epsilon(p) = μ, a condition that ordinarily has the Fermi momentum pF as a single root. The emergence of a bifurcation point in this equation is found to trigger a qualitative alteration of the Landau state, well before the collapse of the collective degree of freedom that is responsible for the second-order transition. The competition between mechanisms that drive rearrangement of the Landau quasiparticle distribution is explored, taking into account the feedback of the rearrangement on the spectrum of critical fluctuations. It is demonstrated that the transformation of the Landau state to a new ground state may be viewed as a first-order phase transition.


PACS

05.30.Fk Fermion systems and electron gas

64.70.F- Liquid–vapor transitions

71.10.Ay Fermi-liquid theory and other phenomenological models

64.60.-i General studies of phase transitions

71.70.Di Landau levels

71.18.+y Fermi surface: calculations and measurements; effective mass, g factor

Subjects

Quantum gases, liquids and solids

Condensed matter: electrical, magnetic and optical

Condensed matter: structural, mechanical & thermal

Statistical physics and nonlinear systems

Dates

Issue 36 (15 September 2004)

Received 18 February 2004

Published 27 August 2004



  1. Mechanisms driving alteration of the Landau state in the vicinity of a second-order phase transition

    M Baldo et al 2004 J. Phys.: Condens. Matter 16 6431

  2. Inner Rim of a Molecular Disk Spatially Resolved in Infrared CO Emission Lines

    M. Goto et al. 2006 ApJ 652 758

  3. Stable centred tetragonal phases in the hard core Yukawa system

    Gernot J Pauschenwein and Gerhard Kahl 2009 J. Phys.: Condens. Matter 21 474202

  4. A motion-incorporated reconstruction method for gated PET studies

    Feng Qiao et al 2006 Phys. Med. Biol. 51 3769

  5. The 1D interacting Bose gas in a hard wall box

    M T Batchelor et al 2005 J. Phys. A: Math. Gen. 38 7787

  6. The nonperturbative propagator and vertex in massless quenched QEDd

    A Bashir and R Delbourgo 2004 J. Phys. A: Math. Gen. 37 6587

  7. The Q-operator for root-of-unity symmetry in the six-vertex model

    Shi-shyr Roan 2006 J. Phys. A: Math. Gen. 39 12303

  8. Geometric Numerical Integration of Differential Equations

    Reinout Quispel and Robert McLachlan 2006 J. Phys. A: Math. Gen. 39

  9. Self-avoiding walks which cross a square

    S G Whittington and A J Guttmann 1990 J. Phys. A: Math. Gen. 23 5601

  10. Instability of nanocantilever arrays in electrostatic and van der Waals interactions

    Asghar Ramezani and Aria Alasty 2009 J. Phys. D: Appl. Phys. 42 225506

Related review articles

What's this?
View review articles related to this research to gain an insight into the key trends in this subject area. Related review articles are selected based on PACS/MSC codes, and are no more than three years old.

  1. Ultracold dipolar gases in optical lattices
  2. Nonlinear aspects of quantum plasma physics
  3. Properties of multi-particle Green's and vertex functions within Keldysh formalism
More

View by subject




Export








Please login to access our web services, or create an account if you don't yet have one.

You must have cookies enabled in your web browser to be able to login.

Username
Password

Forgotten your password? Get a new one here.