1963
DOI: 10.1143/jpsj.18.535
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Theory of Double Injection into a Semiconductor of Finite Cross-Section

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Cited by 32 publications
(4 citation statements)
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“…The problem of the injected plasma in a semiconductor of finite cross section has been solved by Hirota et al (1963) for the slab and the cylinder. They show that (3.6) is still valid if 7 is replaced by an effective lifetime ?,,,'which depends on 7 , the surface recombination velocity and the cross-sectional dimension.…”
Section: L2mentioning
confidence: 99%
“…The problem of the injected plasma in a semiconductor of finite cross section has been solved by Hirota et al (1963) for the slab and the cylinder. They show that (3.6) is still valid if 7 is replaced by an effective lifetime ?,,,'which depends on 7 , the surface recombination velocity and the cross-sectional dimension.…”
Section: L2mentioning
confidence: 99%
“…I n regard to magnetodiodes, equation (11) corresponds to the case of small Hall angles. For isotropic material and H , = 0 the use of a quasi-one-dimensional approximation [15] is always possible because the diffusion length L , determining the carrier distribution in y-direction, is much smaller than the increased diffusion length D Ex z for the fields used; this length is determining the carrier distribution in x-direction. I n anisotropic specimens or H , + 0 the distribution in y-direction for sufficiently high Ex is determined by two lengths : shortened by about --and increased by about a D Ex z; that is why the quasi-one-dimensionality is valid only if condition (11) is satisfied.…”
Section: Theorymentioning
confidence: 99%
“…The calculation of z was carried out [15] for an isotropic plate --d 2 y 5 d with the same surface recombination velocities S on both surfaces and it was obtained For the anisotropic case the field EU2) exists in the plate, the value of it being equal to where a is the parameter of anisotropy…”
mentioning
confidence: 99%
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