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Related Concept Videos

Electric Field of a Continuous Line Charge01:19

Electric Field of a Continuous Line Charge

In physics, symmetry in a system means that something in the considered system remains unchanged due to a specific operation to which it is subjected. For example, consider a horizontal square. The square looks the same if its right and left sides are interchanged. Hence, it is symmetric under a right-left interchange.
In calculations of electric fields, symmetry is of great use. For example, while calculating electric fields of continuous charge distributions.
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Electric Field Inside a Conductor01:20

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When a conductor is placed in an external electric field, the free charges in the conductor redistribute and very quickly reach electrostatic equilibrium. The resulting charge distribution and its electric field have many interesting properties, which can be investigated with the help of Gauss's law.
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Electric Field at the Surface of a Conductor

Consider a conductor in electrostatic equilibrium. The net electric field inside a conductor vanishes, and extra charges on the conductor reside on its outer surface, regardless of where they originate.
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Induced Electric Fields01:23

Induced Electric Fields

The fact that emfs are induced in circuits implies that work is being done on the conduction electrons in the wires. What can possibly be the source of this work? We know that it’s neither a battery nor a magnetic field, as a battery does not have to be present in a circuit where current is induced, and magnetic fields never do any work on moving charges. The source of the work is in fact an electric field that is induced in the wires. For example, if a stationary conductor is placed in a...
Induced Electric Fields: Applications01:27

Induced Electric Fields: Applications

An important distinction exists between the electric field induced by a changing magnetic field and the electrostatic field produced by a fixed charge distribution. Specifically, the induced electric field is nonconservative because it does not work in moving a charge over a closed path. In contrast, the electrostatic field is conservative and does no net work over a closed path. Hence, electric potential can be associated with the electrostatic field but not the induced field. The following...
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.
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Advanced Experimental Methods for Low-temperature Magnetotransport Measurement of Novel Materials
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Nonlinear electric field effects at a continuous mott-hubbard transition

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  • 1Clarendon Laboratory, University of Oxford, Oxford OX1 3PU, England.

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|October 6, 2000
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Summary

Researchers studied conductivity in Ni(S,Se)2 at low temperatures. Pressure tuning revealed a quantum critical point, determining the dynamical critical exponent z, and showing differing spatial and conductivity exponents.

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Area of Science:

  • Condensed Matter Physics
  • Materials Science

Background:

  • Highly correlated transition metal chalcogenides like Ni(S,Se)2 exhibit complex electronic behaviors.
  • Understanding non-Ohmic conductivity at low temperatures is crucial for characterizing exotic electronic states.

Purpose of the Study:

  • To investigate the non-Ohmic conductivity of Ni(S,Se)2 at temperatures below 1 Kelvin.
  • To probe the influence of a quantum critical point on conductivity through pressure tuning.
  • To determine the dynamical critical exponent (z) and analyze the spatial correlation length exponent (nu) and conductivity exponent (μ).

Main Methods:

  • Experimental characterization of electrical conductivity in Ni(S,Se)2 at T < 1 K.
  • Application of hydrostatic pressure to tune the metal-insulator transition at T = 0 K.
  • Analysis using finite temperature scaling to extract critical exponents.

Main Results:

  • The non-Ohmic conductivity was successfully characterized at low temperatures.
  • Pressure tuning provided direct access to the quantum critical point.
  • The dynamical critical exponent was determined to be z = 2.7(+0.3)(-0.4).
  • Finite temperature scaling revealed that the spatial correlation length exponent (nu) and the conductivity exponent (μ) are distinct.

Conclusions:

  • The study provides a detailed characterization of the non-Ohmic conductivity in Ni(S,Se)2.
  • The findings highlight the significant role of the quantum critical point in this material's electronic properties.
  • The determined critical exponents offer insights into the universality and scaling behavior near the metal-insulator transition.