1994
DOI: 10.1103/physrevlett.72.1364
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Ultrafast dynamics of laser-excited electron distributions in silicon

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Cited by 198 publications
(104 citation statements)
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“…Characteristic for semi-conducting tubes should be the slow decay of electrons from the bottom of the conduction band. For semiconductors like Si, for example, interband relaxation across the bandgap via phonon emission is slow with decay times typically on the ns timescale [54]. Here we do not observe any decay which might be attributed to interband recombination in semiconducting tubes.…”
Section: Internal Thermalization and E-e Interactionsmentioning
confidence: 53%
“…Characteristic for semi-conducting tubes should be the slow decay of electrons from the bottom of the conduction band. For semiconductors like Si, for example, interband relaxation across the bandgap via phonon emission is slow with decay times typically on the ns timescale [54]. Here we do not observe any decay which might be attributed to interband recombination in semiconducting tubes.…”
Section: Internal Thermalization and E-e Interactionsmentioning
confidence: 53%
“…5͑a͔͒. Since emission of optical phonons by photocarriers in semiconductors typically occurs on subpicosecond time scales, 25 the slow disappearance of free charges observed here suggests that the rate determining step for exciton formation is acoustic phonon emission. This picture is corroborated by the temperature dependence of the exciton formation rate ͑again investigated through the decay of the real conductivity͒ shown in Fig.…”
mentioning
confidence: 64%
“…Interference between the two beams created a spatially periodic intensity and absorption pattern with interference fringe period L ¼ e =2 sinð e =2Þ. Above-band-gap photon absorption in the silicon membrane led to excitation of hot carriers, which promptly transferred energy to the lattice and relaxed to the bottom of the conduction band [25]. Energy was deposited with a sinusoidal intensity profile resulting in a transient thermal ''grating'' with period L, i.e., with carrier population and induced temperature rise modulated as (1 þ cosqx) where q ¼ 2 =L is the grating ''wave-vector'' magnitude; excited carriers and heat subsequently diffused from grating peaks to nulls.…”
mentioning
confidence: 99%