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Related Concept Videos

Electrostatic Boundary Conditions01:16

Electrostatic Boundary Conditions

Consider an external electric field propagating through a homogeneous medium. When the electric field crosses the surface boundary of the medium, it undergoes a discontinuity. The electric field can be resolved into normal and tangential components. The amount by which the field changes at any boundary is given by the difference between the field components above and below the surface boundary.
The surface integral of an electric field is given by Gauss's law in integral form and is related to...
Junction Potentials in Galvanic Cells01:21

Junction Potentials in Galvanic Cells

The Nernst equation, derived under the assumption of thermodynamic equilibrium, calculates the electromotive force (emf) as the sum of potential differences at phase boundaries in a reversible cell without a liquid junction. However, in irreversible cells such as the Daniell cell, an additional potential difference named the liquid-junction potential (EJ) arises across the interface of two electrolyte solutions due to different ion diffusion rates. This EJ represents the potential difference...
Potential Due to a Magnetized Object01:24

Potential Due to a Magnetized Object

Magnetic dipoles in magnetic materials are aligned when placed under an external magnetic field. For paramagnets and ferromagnets, dipole alignment occurs in the direction of the magnetic field. However, the dipoles align opposite to the field in the case of diamagnets. This state of magnetic polarization due to the external field is called magnetization. Magnetization is defined as the dipole moment per unit volume. It plays a similar role to polarization in electrostatics.
The vector...
Calculations of Electric Potential I01:15

Calculations of Electric Potential I

Consider a ring of radius R with a uniform charge density λ. What will the electric potential be at point M, which is located on the axis of the ring at a distance x from the center of the ring?
The ring is divided into infinitesimal small arcs such that point M is equidistant from all the arcs. Here, the cylindrical coordinate system is used to calculate the electric potential at point M. A general element of the arc between angles θ and θ + dθ is of the length Rdθ and has a charge of λRdθ.
Electrostatic Boundary Conditions in Dielectrics01:27

Electrostatic Boundary Conditions in Dielectrics

When an electric field passes from one homogeneous medium to another, crossing the boundary between the two mediums imparts a discontinuity in the electric field. This results in electrostatic boundary conditions that depend on the type of mediums the field propagates through.
Consider a case where both the mediums across a boundary are two different dielectric materials. Recall that the electric field and electric displacement are proportional and related through the material's permittivity.
DC Battery01:21

DC Battery

A conductor needs to be a component of a path that creates a closed loop or full circuit to have a continuous current flowing through it. A current starts to flow if an electric field is created inside an isolated conductor that is not part of a full circuit. The conductor quickly develops a net positive charge at one end and a net negative charge at the other. These charges generate an electric field opposite the direction of the applied electric field, which reduces the current. Eventually,...

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Related Experiment Video

Updated: Jul 7, 2026

Finite Element Modelling of a Cellular Electric Microenvironment
08:23

Finite Element Modelling of a Cellular Electric Microenvironment

Published on: May 18, 2021

BCS-BEC crossover in a random external potential.

G Orso1

  • 1Laboratoire Physique Théorique et Modèles Statistiques, Université Paris Sud, Bat. 100, 91405 Orsay Cedex, France.

Physical Review Letters
|February 1, 2008
PubMed
Summary

Disordered superfluid Fermi gases show nonmonotonic behavior in condensate depletion and normal fluid density near unitarity. Anderson

Area of Science:

  • Quantum physics
  • Condensed matter physics
  • Ultracold atomic gases

Background:

  • Superfluid Fermi gases exhibit complex behavior across the Bardeen-Cooper-Schrieffer (BCS) to Bose-Einstein condensate (BEC) crossover.
  • Disorder effects on superfluidity are crucial for understanding many-body quantum systems.
  • Anderson's theorem traditionally describes how non-magnetic impurities affect superconductors.

Purpose of the Study:

  • To investigate the ground state properties of disordered superfluid Fermi gases.
  • To analyze the impact of weak disorder on condensate fraction and normal fluid density.
  • To examine the validity of Anderson's theorem in the BCS-BEC crossover regime.

Main Methods:

  • Theoretical investigation of a disordered superfluid Fermi gas.

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Last Updated: Jul 7, 2026

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  • Analysis of ground state properties across the BCS-BEC crossover.
  • Examination of the interaction parameter (1/kFa) and its effect on system properties.
  • Main Results:

    • Condensate fraction depletion and normal fluid density show nonmonotonic behavior with weak disorder.
    • Minimum values for these properties are observed near the unitarity regime.
    • Anderson's theorem breaks down away from the weak-coupling BCS regime.

    Conclusions:

    • Disorder significantly affects superfluid properties, especially away from the BCS limit.
    • The superfluid order parameter is increasingly influenced by random potentials in the crossover regime.
    • Nonmonotonic behaviors highlight the complex interplay between interactions, disorder, and superfluidity.