2003
DOI: 10.1016/s0925-9635(03)00199-7
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Nature of millimeter wave losses in low loss CVD diamonds

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Cited by 36 publications
(30 citation statements)
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“…Figure 4 shows the dependences of tan δ on the frequency f for several CVD-diamond windows by "De Beers" company. For specimens with relatively higher losses related to a greater number of defects (seen with a microscope), we observed that, as in [13][14][15], the losses at frequencies above 150 GHz exceed the values corresponding to the dependence 1/f describing losses due to conductance. Figure 5 shows the temperature dependences of tan δ in the specimen 56 22DB6 at frequencies 136 and 170 GHz.…”
Section: Resultsmentioning
confidence: 60%
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“…Figure 4 shows the dependences of tan δ on the frequency f for several CVD-diamond windows by "De Beers" company. For specimens with relatively higher losses related to a greater number of defects (seen with a microscope), we observed that, as in [13][14][15], the losses at frequencies above 150 GHz exceed the values corresponding to the dependence 1/f describing losses due to conductance. Figure 5 shows the temperature dependences of tan δ in the specimen 56 22DB6 at frequencies 136 and 170 GHz.…”
Section: Resultsmentioning
confidence: 60%
“…Therefore, in contrast to Si:Au, the lowest losses observed in CVD diamonds significantly exceed the lowest theoretical limit tan δ ≤ 3 · 10 −8 [3,8,11,12,20] determined by the two-phonon intrinsic lattice losses in the corresponding perfect crystal. This also follows from the comparison performed in [14,15] between the temperature dependence of losses in the best CVD-diamond sample and the theoretical dependence of the intrinsic lattice losses, whence the upper estimate tan δ < 7 · 10 −7 was found for the intrinsic lattice losses in diamond at a frequency of about 150 GHz at room temperature [14,15]. Thus, the theoretical limit of losses is much lower than the levels observed in modern highest-quality CVD diamonds [1,14,15].…”
Section: Introductionmentioning
confidence: 61%
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