1983
DOI: 10.1016/0038-1098(83)90850-5
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Electron energy losses from thin silver films

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Cited by 29 publications
(2 citation statements)
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“…Although energetic free electrons are typically assumed to undergo weak light-matter interactions that probe only the linear optical response, actual EELS measurements contain contributions due to multiple excitation events, which were observed in the first experimental evidence of the existence of surface plasmons ( 45 ), while subsequent theoretical work showed that coherent states with a Poissonian population of plasmon modes are created by interaction with the free electrons ( 36 , 46 , 47 ). In particular, to second-order and neglecting quantum-coherence effects, the total EELS distribution signal is described by Γ( k ∥ , ω) = Γ (1) ( k ∥ , ω) + Γ (2) ( k ∥ , ω) (with units of time × distance), where the second term, quantifying the probability of exciting two light quanta (i.e., double loss events), with net energy and momentum matching those transferred from the electron, is given by the self-convolution of the linear EELS probabilitynormalΓ(2)(k,normalω)=-dk0normalωdω normalΓ(1)(kk,normalωnormalω) normalΓ(1)(k,normalω)…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…Although energetic free electrons are typically assumed to undergo weak light-matter interactions that probe only the linear optical response, actual EELS measurements contain contributions due to multiple excitation events, which were observed in the first experimental evidence of the existence of surface plasmons ( 45 ), while subsequent theoretical work showed that coherent states with a Poissonian population of plasmon modes are created by interaction with the free electrons ( 36 , 46 , 47 ). In particular, to second-order and neglecting quantum-coherence effects, the total EELS distribution signal is described by Γ( k ∥ , ω) = Γ (1) ( k ∥ , ω) + Γ (2) ( k ∥ , ω) (with units of time × distance), where the second term, quantifying the probability of exciting two light quanta (i.e., double loss events), with net energy and momentum matching those transferred from the electron, is given by the self-convolution of the linear EELS probabilitynormalΓ(2)(k,normalω)=-dk0normalωdω normalΓ(1)(kk,normalωnormalω) normalΓ(1)(k,normalω)…”
Section: Resultsmentioning
confidence: 99%
“…Poissonian population of plasmon modes are created by interaction with the free electrons (36,46,47). In particular, to second-order and neglecting quantum-coherence effects, the total EELS distribution signal is described by Γ(k ∥ , ω) = Γ (1) (k ∥ , ω) + Γ (2) (k ∥ , ω) (with units of time × distance), where the second term, quantifying the probability of exciting two light quanta (i.e., double loss events), with net energy and momentum matching those transferred from the electron, is given by the self-convolution of the linear EELS probability In what follows, we neglect triple and higher-order processes, which contribute negligibly under the conditions here considered (see fig.…”
Section: Configuration For Entangled Polariton-pair Generationmentioning
confidence: 99%