Nonlinear response and chaos in semiconductors induced by impact ionization
Identifieur interne : 000596 ( Istex/Corpus ); précédent : 000595; suivant : 000597Nonlinear response and chaos in semiconductors induced by impact ionization
Auteurs : K. Aoki ; K. YamamotoSource :
- Applied Physics A [ 0947-8396 ] ; 1989-02-01.
Abstract
Abstract: A review is given of the nonlinear response and chaos induced by impact ionization of neutral shallow donors, observed in n-GaAs. Two kinds of the observation are described; (i) firing wave instability, and (ii) periodically driven current filament. For the firing wave instability, several important aspects are discussed including the selective excitation of the current filaments and the deterministic nature of the firing density wave. The nonlinear response of a periodically driven current filament has been investigated by applying a dc+ac bias of the form ofV dc+V ac sin(2πf 0 t), wheref 0∼1 MHz. The carrier dynamics and the bifurcation routes to chaos are discussed in terms of the observed phase diagram and the bifurcation map. The deterministic nature of the strange attractors are described in detail in terms of the correlation dimension and the Kolmogorov entropy.
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DOI: 10.1007/BF01141273
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<front><div type="abstract" xml:lang="en">Abstract: A review is given of the nonlinear response and chaos induced by impact ionization of neutral shallow donors, observed in n-GaAs. Two kinds of the observation are described; (i) firing wave instability, and (ii) periodically driven current filament. For the firing wave instability, several important aspects are discussed including the selective excitation of the current filaments and the deterministic nature of the firing density wave. The nonlinear response of a periodically driven current filament has been investigated by applying a dc+ac bias of the form ofV dc+V ac sin(2πf 0 t), wheref 0∼1 MHz. The carrier dynamics and the bifurcation routes to chaos are discussed in terms of the observed phase diagram and the bifurcation map. The deterministic nature of the strange attractors are described in detail in terms of the correlation dimension and the Kolmogorov entropy.</div>
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