2006
DOI: 10.1103/physrevb.74.079903
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Publisher's Note: Temperature dependence of the resistance of metallic nanowires of diameter15nm: Applicability of Bloch-Grüneisen theorem [Phys. Rev. B74, 035426 (2006)]

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Cited by 110 publications
(158 citation statements)
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“…It has been demonstrated that the resistivity of nanowires is dependent on the wire diameter and increases above that of the bulk significantly. 33 In the case of AgNWs with a diameter 100 nm, Bid et al found the resistivity to be 2.78 × 10 −8 Ω m. Considering the NW diameter (105 nm on average), R EPP is on the order of a few thousand ohms, in good agreement with the steps in resistance observed at low temperature in Fig. 1a and 1f.…”
Section: Quantized Activation Of Percolationsupporting
confidence: 73%
“…It has been demonstrated that the resistivity of nanowires is dependent on the wire diameter and increases above that of the bulk significantly. 33 In the case of AgNWs with a diameter 100 nm, Bid et al found the resistivity to be 2.78 × 10 −8 Ω m. Considering the NW diameter (105 nm on average), R EPP is on the order of a few thousand ohms, in good agreement with the steps in resistance observed at low temperature in Fig. 1a and 1f.…”
Section: Quantized Activation Of Percolationsupporting
confidence: 73%
“…The analysis of our data leads to an average nanowire resistance of R NW ¼ ð4:9660:18Þ X=lm. By using Pouillet's law for resistors with uniform cross-section (R ¼ q Á l Á p À1 r À2 ) and a resistivity of q % 2:78 Â 10 À8 Xm (for AgNWs with a diameter of 100 nm), 13 a theoretically calculated resistance for a single AgNW of our used dispersion (mean diameter of 90 nm) of about 4:40 X=lm can be obtained, which is in good accordance with the measured value of R NW ¼ 4:96 X=lm. By means of the latter value, we can extract an average nanowire junction resistance of R J ¼ ð25:261:9Þ X for annealed AgNWs.…”
mentioning
confidence: 99%
“…Постоянная n принимает целочисленные значения 2, 3 и 5 в зависимости от того, какой механизм рассеяния оказывается доминирующим. Поведение, характерное для функции Блоха-Грюнайзена, наблюдалось при изу-чении влияния электрон-фононного взаимодействия на сопротивление металличе-ских нанопроводов [3], [4] и нанокристаллических металлических пленок и при ис-следовании сопротивления сверхпроводящих материалов в нормальном состоянии [5], [6]. Подобрав при этом соответствующим образом данные измерений в широком диапазоне температур с использованием выражения (1), можно получить не толь-ко целочисленные, но и нецелочисленные значения индекса n, например n = 1.5 и n = 4.5 [7], [8].…”
Section: Introductionunclassified