1971
DOI: 10.1021/je60051a010
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Surface tensions of trialkyl borates

Abstract: Experimental surface tensions, obtained at atmospheric pressure by the capillary rise method, were established for the following trialkyl borates: methyl, ethyl, propyl, isopropyl, butyl, and isobutyl. The observed values were correlated with temperature by means of polynomial regression analysis.

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Cited by 3 publications
(3 citation statements)
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“…where M is the molecular weight and p the density may be differentiated to give d In R/dt = [6n(an/at)/(n2 -1)(n2 + 2) -a In p/at] (3) Table III lists average values for dn/dt (deduced from eq 1) and for d In R/dt, where the data for the evaluation of a In p/at were taken from ref 2; the results are tabulated in the same order of wavelengths as in Table II.…”
Section: Resultsmentioning
confidence: 99%
“…where M is the molecular weight and p the density may be differentiated to give d In R/dt = [6n(an/at)/(n2 -1)(n2 + 2) -a In p/at] (3) Table III lists average values for dn/dt (deduced from eq 1) and for d In R/dt, where the data for the evaluation of a In p/at were taken from ref 2; the results are tabulated in the same order of wavelengths as in Table II.…”
Section: Resultsmentioning
confidence: 99%
“…from the curve presented in Figure 2, and were compared with the literature values. The result of this comparison is presented in Table III, in which the percentage deviation is defined by 100( Vexpt| -i/oaicd)/ ^expti• The specific volumes calculated by eq 1 by using the generalized eq 4 and C obtained from Figure 3 reproduce the literature data within 1.4%.…”
mentioning
confidence: 81%
“…The equation for the fluid thermal conductivity, k, is based on the Fourier law at steady state k= q(Ar)/A(AT) (4) where A = geometric average of the areas = 4irr10r2[, r10 = outer radius of the inner = 0.0254 m, r% = inside radius of the outer sphere, 0.0298 m, Ar = thickness of the annular space, 0.004445 m. The term AT\s the temperature drop across the sample. But recall that while one thermocouple Is located on the outside surface of the inner sphere, the other is located on the outside surface of outer sphere.…”
Section: Appendixmentioning
confidence: 99%