1995
DOI: 10.1070/pu1995v038n11abeh001496
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Paper by V M Arutyunyan and S G Oganesyan 'The stimulated Cherenkov effect' [Physics –Uspekhi, October 1994, 37 (10) 1005 – 1039]

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Cited by 4 publications
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“…Nevertheless roughness can impact TR significantly if surface variations exceed λ within a characteristic disc of radius γ e λ. In this case, various, sometimes conflicting, effects of roughness on TR have been reported: increased flux due to increased surface area; decreased flux due to transverse shielding, which can also lead to depolarization and disappearance of the central intensity minimum; and a speckled intensity pattern (Arutyunyan et al, 1979;Baghiyan, 2001Baghiyan, , 2004Reiche and Rosenzweig, 2001). Roughness affects forward and backward TR in the same way.…”
Section: Transition Radiationmentioning
confidence: 99%
“…Nevertheless roughness can impact TR significantly if surface variations exceed λ within a characteristic disc of radius γ e λ. In this case, various, sometimes conflicting, effects of roughness on TR have been reported: increased flux due to increased surface area; decreased flux due to transverse shielding, which can also lead to depolarization and disappearance of the central intensity minimum; and a speckled intensity pattern (Arutyunyan et al, 1979;Baghiyan, 2001Baghiyan, , 2004Reiche and Rosenzweig, 2001). Roughness affects forward and backward TR in the same way.…”
Section: Transition Radiationmentioning
confidence: 99%
“…For example, the maximum of the spectral sensitivity of silicon-based IPDs is observed at λ ≈ 0.98 µm with the extrinsic photosensitivity extending to λ = 6 µm. Among studied silicon-based IPDs, the diodes whose base is compensated with zinc or sulfur have the highest sensitivity [42,43]. Nonadditive photoconductivity was observed in the case of the combined effect of "intrinsic" and "extrinsic" illumination on the Si:Zn diodes [44].…”
Section: Injection-related Photodiodes Based On Ge and Simentioning
confidence: 99%
“…Thus, we can use the orthonormality relation (21) on the orbital quantum numbers 1. This yields (l)(m-lntlY2 (43) 1 w n l n z m ( ' 1 3 6 2 ) = r(lml + a1 + 1)r(21 + s1 + a2 + 2 ) E?mKk 9…”
Section: Interbasis Expansion Between Parabolic and Spherical Basesmentioning
confidence: 99%
“…-n1, -1 + Iml,l + (ml + 6, + 62 + 1 Iml + S] + 1,-n + Iml + 1 . 3 4 The introduction of (46) into (43) gives and owing to (44), we end up with (48) -fl1,-1 + Iml,l + (mi + 81 + 6 2 + 1 ImJ + 61 + 1,-n + Iml + 1 3 4 which constitutes a closed-form expression for the interbasis coefficients. The next step is to show that the interbasis coefficients (48) are indeed a continuation on the real line of the Clebsch-Gordan coefficients for the group SU(2).…”
Section: Interbasis Expansion Between Parabolic and Spherical Basesmentioning
confidence: 99%