Abstract

We have investigated the cyclotron resonance for two degenerate electron systems interacting with one another through the electron-electron collision time ${\ensuremath{\tau}}_{e}(T)$ defined as the relaxation time of the relative momentum. The coupled kinetic equations for the total and the relative momentum are solved in the presence of a static magnetic field and a frequency-dependent electric field. The solution for the power absorption is discussed in terms of the concentration ratio of the electrons, $\frac{{n}_{1}}{{n}_{2}}$, and the parameters $\frac{{\ensuremath{\tau}}_{1}}{{\ensuremath{\tau}}_{e}}$, $\frac{{\ensuremath{\tau}}_{2}}{{\ensuremath{\tau}}_{e}}$, where ${\ensuremath{\tau}}_{1,2}$ are ordinary scattering times. We find that our results are consistent with the observed temperature dependence of the cyclotron resonance of inversion layer electrons in Si, for $T\ensuremath{\gtrsim}25\ifmmode^\circ\else\textdegree\fi{}$K. At lower temperatures also, the frequency dependence of ${\ensuremath{\tau}}_{e}$ becomes important and affects the cyclotron resonance in a two-electron system, even as $T\ensuremath{\rightarrow}0$.

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