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Conductivity of a Degenerate Electron Gas

Maciej Suffczynski

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Abstract

The high-frequency, wave-vector-dependent conductivity of a degenerate electron gas near equilibrium is calculated by taking into account the zero-, the first-, and two of the second-order diagrams in the effective interparticle interaction. Approximate formulas are derived for the case when the frequency $\ensuremath{\omega}$ of the electromagnetic wave is high and its wave vector $k$ is small, i.e., $\ensuremath{\omega}\ensuremath{\gg}\frac{k{p}_{\mathrm{F}}}{m}$, where ${p}_{\mathrm{F}}$ is the Fermi momentum of the electron gas.

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The high-frequency, wave-vector-dependent conductivity of a degenerate electron gas near equilibrium is calculated by taking into account the zero-, the first-, and two of the second-order diagrams in the effective interparticle interaction. Approximate formulas are derived for the case when the frequency $\ensuremath{\omega}$ of the electromagnetic wave is high and its wave vector $k$ is small, i.e., $\ensuremath{\omega}\ensuremath{\gg}\frac{k{p}_{\mathrm{F}}}{m}$, where ${p}_{\mathrm{F}}$ is the Fermi momentum of the electron gas.

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Available abstract

The high-frequency, wave-vector-dependent conductivity of a degenerate electron gas near equilibrium is calculated by taking into account the zero-, the first-, and two of the second-order diagrams in the effective interparticle interaction. Approximate formulas are derived for the case when the frequency $\ensuremath{\omega}$ of the electromagnetic wave is high and its wave vector $k$ is small, i.e., $\ensuremath{\omega}\ensuremath{\gg}\frac{k{p}_{\mathrm{F}}}{m}$, where ${p}_{\mathrm{F}}$ is the Fermi momentum of the electron gas.

Key concepts: Degenerate energy levels, Fermi gas, Physics, Omega, Wave vector, Electron, Order (exchange), Momentum (technical analysis)

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