1981
DOI: 10.1103/revmodphys.53.497
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Low-frequency fluctuations in solids:1fnoise

Abstract: An astonishing variety of systems show properties that fluctuate with approximately 1/f'-shaped spectral densities. In this review we deal with selected topics regarding 1/f fluctuations (or noise) in the resistance of simple condensed matter systems, especially metals. We find that considerable experimental and conceptual progress has been made, but specific physical processes mostly remain to be identified. 'the temperature-fluctuation model does not explain the properties of the noise except in special case… Show more

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Cited by 1,695 publications
(1,133 citation statements)
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References 38 publications
(28 reference statements)
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“…In Figure 5 (b), one can see that the noise level increases by two orders of magnitude as temperature changes from 298 K to 400 K. The data in Figure 5 (b) suggest that the noise spectral density attains its maximum value at T=400 K and then reveal a saturation and a slowly decreasing trend. This behavior is analogous to that in thin films of Ag and Cu [35,36]. In the region of the fast growth, SI/I 2 ~T s with s=21 for the shown data set for two representative devices (see Figure 5 (b)).…”
Section: Introductionsupporting
confidence: 62%
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“…In Figure 5 (b), one can see that the noise level increases by two orders of magnitude as temperature changes from 298 K to 400 K. The data in Figure 5 (b) suggest that the noise spectral density attains its maximum value at T=400 K and then reveal a saturation and a slowly decreasing trend. This behavior is analogous to that in thin films of Ag and Cu [35,36]. In the region of the fast growth, SI/I 2 ~T s with s=21 for the shown data set for two representative devices (see Figure 5 (b)).…”
Section: Introductionsupporting
confidence: 62%
“…For this reason, applying of the Dutta-Horn model for temperatures above ~400 K has to be done with caution. The activation energy EP, at which the distribution function D(E) attains its peak is related to temperature as 7 | P a g e = − (2 0 ).The activation energy distribution calculated from the noise data in metals usually has a peak at EP≈1 eV [35]. Using the data for a representative device heated all the way to 430 K we determined that the energy distribution reaches its maximum at EP≈1.0 eV for TaSe3 nanowires as well (data set for "Device 1" in Figure 5 (b)).…”
mentioning
confidence: 99%
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“…The spectral density of the 1/f noise was proportional to the square of the applied voltage bias across the nanopore ( Figure 2b), as expected from Hooge's model. 16 Although there was no apparent correlation between the 1/f noise level and the cation selectivity of the nanopore, the fact that 1/f noise has been attributed to charge fluctuations in other systems [17][18][19] reinforced our misgivings about the unknown and possibly variable state of our nanopore surface. Our nanopores had been fabricated by the interactions of a Si 3 N 4 membrane with an unknown number of Ga + ions during FIB drilling, an unknown number of Ar + ions during ion beam sculpting, and, for pores verified by TEM imaging, an uncertain exposure to an electron beam.…”
mentioning
confidence: 88%