Article abstract
Nature Physics 4, 327 - 332 (2008)
Published online: 2 March 2008 | doi:10.1038/nphys888
Subject Categories: Condensed-matter physics | Statistical physics, thermodynamics and nonlinear dynamics | Materials physics
Suprafroth in type-I superconductors
Ruslan Prozorov1, Andrew F. Fidler1,2, Jacob R. Hoberg1 & Paul C. Canfield1
Abstract
The structure and dynamics of froths have been subjects of intense interest owing to the desire to understand the behaviour of complex systems where topological intricacy prohibits exact evaluation of the ground state. The dynamics of a traditional froth involves drainage and drying at the cell boundaries; thus, it is irreversible. Here, we report a new member of the froth family: suprafroth, in which the cell boundaries are superconducting and the cell interior is normal, or non-superconducting. Despite having a very different microscopic origin, topological analysis of the structure of the suprafroth shows that the same statistical laws, such as those of von Neumann and of Lewis apply to a suprafroth. Furthermore, for the first time in the analysis of froths, there is a global measurable property, the magnetic moment, which can be directly related to the suprafroth structure. We propose that this suprafroth is a model system for the analysis of the complex physics of two-dimensional froths—with magnetic field and temperature as external (reversible) control parameters.
- Ames Laboratory and Department of Physics and Astronomy, Iowa State University, Ames, Iowa 50011, USA
- Permanent address: Department of Physics, Albion College, Albion, Michigan 59224, USA
Correspondence to: Ruslan Prozorov1 e-mail: prozorov@ameslab.gov
MORE ARTICLES LIKE THIS
These links to content published by NPG are automatically generated.
NEWS AND VIEWS
Penetrating insights into pore formationNature Structural Biology News and Views (01 Feb 1997)
RESEARCH
The X-ray structures of two mutant crystallin domains shed light on the evolution of multi-domain proteinsNature Structural Biology Article (01 Mar 1996)
The von Neumann relation generalized to coarsening of three-dimensional microstructuresNature Article (26 Apr 2007)
Optical coherence tomography for ultrahigh resolution in vivo imagingNature Biotechnology Research (01 Nov 2003)

