1971
DOI: 10.6028/jres.075a.025
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Thermal conductivity, electrical resistivity, and thermopower of aerospace alloys from 4 to 300 K

Abstract: Thermal co ndu c tivit y, electri ca l res is tivit y, and the rm opowe r have been meas ure d for seve ral aeros pace 'a ll oys : titanium a ll oy AllO-AT , a luminum a ll oy 7039, ln co ne l 718, a nd Has te lloy X. Tab les a nd grap hs of th e meas ured properti e s a nd Lorenz ratio are pre se nted ove r th e range 4 to 300 K. Co m paris ons to oth er meas urements and theoretica l a na lysis of th e da ta are in c lud ed. Th e un ce rtainti es of th e prope rty data a re e s tim ated as (1) 0.7 to 2.5 per… Show more

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Cited by 24 publications
(5 citation statements)
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“…Electrical conductivity is given by, σ = 1/ρ, where ρ is electrical resistivity (shown in the inset of figure 1) measured on the same sample which has been used for simultaneous thermopower and thermal conductivity measurements. The value of normalized Lorentz number is reasonably close to 1 at room temperature as in the case of elemental metals such as Cu [36], Al etc [37] which approximately validates the Wiedemann-Franz relation roughly in the temperature range 100-300 K in our system. Now, we calculate the electronic part of thermal conductivity using the Wiedemann-Franz relation κ e = L RT σT , where L RT (≈1.4 L 0 ) is the measured value of Lorentz number at room temperature (see inset of figure 3).…”
Section: Lapt 2 Si 2 : Thermopower and Thermal Conductivitysupporting
confidence: 83%
“…Electrical conductivity is given by, σ = 1/ρ, where ρ is electrical resistivity (shown in the inset of figure 1) measured on the same sample which has been used for simultaneous thermopower and thermal conductivity measurements. The value of normalized Lorentz number is reasonably close to 1 at room temperature as in the case of elemental metals such as Cu [36], Al etc [37] which approximately validates the Wiedemann-Franz relation roughly in the temperature range 100-300 K in our system. Now, we calculate the electronic part of thermal conductivity using the Wiedemann-Franz relation κ e = L RT σT , where L RT (≈1.4 L 0 ) is the measured value of Lorentz number at room temperature (see inset of figure 3).…”
Section: Lapt 2 Si 2 : Thermopower and Thermal Conductivitysupporting
confidence: 83%
“…A plot of the surface resistance (more precisely, it is wave resistance-a real part of wave impedance, because the Hastelloy layer is thick) as a function of temperature is shown in figure 9. As was expected from dc resistance of Hastelloy as a function of temperature measurements [31], R s of Hastelloy tape also exhibits very weak dependence on temperature.…”
Section: Ybco Tapessupporting
confidence: 72%
“…The variation of electrical resistivity (1/ σ) with temperature for a set of aerospace alloys and the variation of thermal conductivity with temperature is represented in Figure 14. taken with permission from, [99].…”
Section: Aerospacementioning
confidence: 99%