Abstract
The relative 1/f noise spectral density of a homogeneous semiconductor can generally be represented by the empirical relation \( S_V /V^2 = S_G /G^2 = \alpha /Nf \) , where V is the voltage applied to the conductor, G the conductance, a is an experimental constant of about 2x10-3, N is the total number of free charge carriers, and f is the frequency [1]. It is assumed that the 1/f fluctuations are spatially independent. Furthermore, from 1/f noise in thermo-emf, it is concluded that 1/f fluctuations in the conductance are energetically uncorrelated [2]. Hence the cross-correlation spectral density of 1/f fluctuations in the conductivity can be written as
where σ(ε) and n(ε) are the conductivity and carrier density with energy ε. For lattice scattering \( a' = \left( {8/3\pi } \right)\alpha \left[ 3 \right] \). For fluctuations in the number of free charge carriers, the conductivity fluctuations are energetically correlated. Consequently 1/f noise cannot be caused by number fluctuations but is caused by mobility fluctuations [2].
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References
F.N.Hooge, Physica60, 130 (1972) and B83, 14 (1976).
T.G.M.Kleinpenning, Physica (Utrecht)77, 78 (1974).
H.M.J.Vaes and T.G.M.Kleinpenning, J.Appl.Phys.48, 5131 (1977).
T.G.M.Kleinpenning, J.Appl.Phys.48, 2946 (1977).
R.A.Smith, Semiconductors ( Cambridge U.P., London, 1964 ).
L.K.J.Vandamme and W.M.G. van Bokhoven, Appl.Phys.14, 205 (1977).
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Vaes, H.M.J., Kleinpenning, T.G.M. (1978). 1/f-Noise in Hall Voltage. In: Wolf, D. (eds) Noise in Physical Systems. Springer Series in Electrophysics, vol 2. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-642-87640-0_21
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DOI: https://doi.org/10.1007/978-3-642-87640-0_21
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