1981
DOI: 10.1016/0040-6090(81)90243-1
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The thermoelectric power and the temperature coefficient of resistance of thin polycrystalline antimony films

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Cited by 23 publications
(5 citation statements)
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“…Therefore, the thermoelectric power of the P sample is mainly determined by the thermoelectric power of the Sb layer. 37 The thermoelectric power of the IA sample was found to be higher than that of the P sample at 420 K; it increased further as the post annealing temperature increased. Fig.…”
Section: Morphological Studiesmentioning
confidence: 91%
“…Therefore, the thermoelectric power of the P sample is mainly determined by the thermoelectric power of the Sb layer. 37 The thermoelectric power of the IA sample was found to be higher than that of the P sample at 420 K; it increased further as the post annealing temperature increased. Fig.…”
Section: Morphological Studiesmentioning
confidence: 91%
“…15 It can be observed that |S| ~ 174.5 μV/K is obtained at 45 K for FeSb 2 , and the maximum value of |S| is 357 μV/K at 45 K for FeSb 1.8 . At room temperature, both Sb and FeSb 2 have extremely similar positive values of S. 44 Therefore, the S values of all the samples barely vary as the Sb content decreases when the temperature is above 130 K.…”
Section: Electrical Transport Propertiesmentioning
confidence: 90%
“…The Seebeck coefficient is negative at low temperature but becomes positive at 115 K. |S| tends to increase with reducing Sb content at low temperature, which can be attributed to the negative S values of FeSb 2 at T < 130 K in contrast to the positive values of semimetal Sb single crystal. 44,45 However, the fact that the |S| of FeSb polycrystals approaches zero at low temperature prevents the Sb content in FeSb 2−x from being infinitely reduced. 15 It can be observed that |S| ~ 174.5 μV/K is obtained at 45 K for FeSb 2 , and the maximum value of |S| is 357 μV/K at 45 K for FeSb 1.8 .…”
Section: Electrical Transport Propertiesmentioning
confidence: 99%
“…On the basis of the well-known FS theory the electrical conductivity of double-layer' thin metallic films crf was calculated [25], where scattering of conduction electrons a t the interface between the layers was taken into consideration, and where cr, , and uO2 are the bulk electrical conductivities of the base and overlayer, respectively. The functions F l ( K , P , Q) and F,(K, P , Q), which will be for simplicity writtcn as F, and F,, arc defined as follows: The temperature coefficient of the longitudinal and transverse strain coefficients of resistance By,, and By,, are given by (14) and (15) in the text. From (16) we can write for the film resistance Rf = l / ( G H ) .…”
Section: Temperature Coefficient Of Strain Coefficients Of Resistancementioning
confidence: 99%