1979
DOI: 10.1002/pssb.2220930132
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Magnetoplasma Waves in Bismuth and Semimetallic BiSb Alloys at Microwave Frequencies 9 to 100 GHz

Abstract: On the first time extensive investigation of magnetoplasma waves is reported for the whole semimetallic range of the alloy BiSb (0 6 a t 7; Sb). It is possible to deduce the qualitative, in some cases as well the quantitative, behaviour with alloy composition of the so-called mass-density function under the condition that this quantity is independent of the applied magnetic field. This is achieved by appropriate variation of the microwave frequency in the range 9 to 106 GHz, the sample thickness and, finally, … Show more

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Cited by 10 publications
(6 citation statements)
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“…For the configuration where the sample surface is a trigonal plane (q 11 C,) it was shown [4] that propagation of MPW's could not be observed for x-values larger than x = 1.5 a t yo Sb. As the mass density function here is mainly determined by the contribution of the heavy holes, this may possibly indicate that the relaxation time for these charge carriers decreases strongly with increasing x-values. It should, however, in this connection be noted that for pure Bi, i.e.…”
Section: Effective Musses For Electrons and Holesmentioning
confidence: 96%
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“…For the configuration where the sample surface is a trigonal plane (q 11 C,) it was shown [4] that propagation of MPW's could not be observed for x-values larger than x = 1.5 a t yo Sb. As the mass density function here is mainly determined by the contribution of the heavy holes, this may possibly indicate that the relaxation time for these charge carriers decreases strongly with increasing x-values. It should, however, in this connection be noted that for pure Bi, i.e.…”
Section: Effective Musses For Electrons and Holesmentioning
confidence: 96%
“…I n the vicinity of B (1 C3 a marked anisotropy of the mass density functioninBi is foundwith a maximum occurring a t an angle(re1ative toC,) equal to twice the tilt angle [GI. Further we note that, in analogy to the configuration q I I C,, B I I C,, E 11 C,, considered in [4], the separation between the magnetic field values a t which non-local and quantum effects, respectively, have to be taken into consideration is sufficiently large to allow for a determination of the mass density function &(x) -including corrections due to the lattice dielectric constant E~ [7, 81 - I n calculating the dependence of the components of the effective mass tensor for the electrons on the degree of alloying, x, as shown in Table 1, the connection between the cyclotron masses for the electrons and the effective masses has been used together with the assumption of a constant tilt angle 8. Similarly, in calculating the charge carrier concentration versus x the two mainly used methods (cf.…”
Section: Effective Musses For Electrons and Holesmentioning
confidence: 97%
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