Research Article Emissivity Measurement of Semitransparent Textiles

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Advances in Optical Technologies Volume 2012, Article ID 373926, 5 pages doi:10.1155/2012/373926 Research Article Emissivity Measurement of Semitransparent Textiles P. Bison, A. Bortolin, G. Cadelano, G. Ferrarini, and E. Grinzato ITC, CNR, Corso Stati Uniti 4, 35127 Padova, Italy Correspondence should be addressed to P. Bison, paolo.bison@itc.cnr.it Received 10 August 2012; Revised 14 November 2012; Accepted 22 November 2012 Academic Editor: Laura Abbozzo Ronchi Copyright 2012 P. Bison et al. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. In the textiles production industry it is more and more common to advertise new textiles, especially for sportswear, by claiming their ability to emit IR radiation in the long wave band at a higher degree with respect to normal clothes, that is highly beneficial to improve sporting performances. Three textiles are compared, one normal and two special, with Ag + ions and carbon powder added, with different colors. The emissivity of the textiles has been measured to determine if it is increased in the special textiles with respect to the normal one. No substantial increase has been noticed. Nonetheless, the test implied some nonstandard procedures due to the semitransparent nature of the textiles, in comparison with the normal procedure that is commonly used on opaque surfaces. 1. Introduction Two textiles are made of polypropylene (PP) and charged with Ag + ions and Carbon powder. They differ from the color that is green for the first and blue for the second. They are compared with a third normal PP textile of green color and the same weft of the previous. The purpose is to demonstrate if the emissivity in the Infrared-Long Wave band (IR-LW) [1 3] of the charged textiles is increased or not due to the presence of the charging elements. The measurement is carried out in the wavelength interval 8 14 μm; it is an integral measurement; that is, it represents the average value of the spectral emissivity in the considered interval [4]. The measurement is carried out by means of a microbolometric camera that exhibits an almost flat spectral response at the various wavelengths. Therefore, it is not taken into account any spectral response of the detector even because of the comparative nature of the measurement [5, 6]. Any evaluation of the taking angle is neglected and so the dependence of the emissivity with the view angle. The measurement is performed with a normal view with respect to the textiles [7]. The measurement technique consists in laying down the charged textiles, to be measured, and the normal (the reference) one, side by side and in contact with a thick aluminum plate that is assumed to be as much isothermal as possible. Observing the two textiles (that own the same temperature) by an IR camera allows to evaluate the IR radiation emitted by their surfaces. The possible difference in the radiation collected by the IR camera in correspondence of the measured textiles and the reference one is due to the emissivity difference. In this case the measurement is more difficult than the one for an opaque surface in so far the textiles are semitransparent and the radiation collected by the camera is due to the contribution of the textiles themselves plus the background, each one emitted with its own emissivity and weighted by the surface fraction that it covers. Therefore, a preliminary assessment of the transmittance coefficient of the textiles is done in such a way to determine the percentage of radiation emitted by the textiles themselves and the percentage that they transmit, coming from the background. 2. Equations Related to the Emissivity Measurement In case of an opaque object at temperature T o and emissivity ε m and with a surrounding environment at temperature T a the radiance measured by the IR camera is given by [8] I m = ε m I o + (1 ε m )I a, (1)

2 Advances in Optical Technologies where ε m I o is the radiance emitted by the object surface and (1 ε m )I a is the radiance generated by the environment and reflected by the object surface. In (1) the effect of the absorption and emission of radiation by the atmosphere is neglected due to the small distance between the camera and the object. In case of comparative measurement, in which one material is the reference (subscript r) and the other is the measured one (subscript m) the ratio between the two emissivities is given by Laser power probe Frame Textile fabric Laser beam footprint Power meter HeNe laser head R = ε m ε r = I m I a I r I a, (2) where I r, I m,andi a are the radiances measured by the camera in correspondence of the reference material, the measured material, and the environment, respectively. In case of semitransparent material, as it is the case of the textiles, (1) is transformed in Figure 1: Experimental layout for the transmittance measurement in the optical wavelength range. I m = (1 τ m )[ε m I o + (1 ε m )I a ] + τ m I s, (3) where τ m is the transmittance coefficient of the textiles (that is the one s complement of the surface percentage covered by the textiles) and I s is the radiance emitted by the surface of the metallic plate on which the textiles are laid down and that is heated at a constant temperature during the measurement. In case of the comparative measurement of semitransparent materials with transmittance coefficients τ m and τ r, respectively, for the measured and reference textiles, one obtains R st = ε m ε r = 1 τ r 1 τ m I m I a τ m (I s I a ) I r I a τ r (I s I a ). (4) 3. Measurement Uncertainty Analysis The evaluation of the ratio R st by means of (4) requires the measurement of six quantities. Each one is measured many times (some tenths for transmittances to some thousands for radiances). The statistical evaluation of (4) is therefore necessary, together with its uncertainty by means of the uncertainties propagation: δr st = [ ] 2 [ ] 2 [ ] 2 Rst Rst Rst δτ r + δτ m + δi r τ r τ m I r, [ ] 2 [ ] 2 [ ] 2 Rst Rst Rst δi m + δi a + δi s I m I a I s (5) where the uncertainties δτ r, δτ s,..., δi s have been estimated by their standard deviation and the partial derivatives of R st are given by = R st τ r [ = R st τ m I a I s [ I s I a 1 I r (1 τ r )I a τ r I s 1 τ r 1 1 τ m ], I s I a I m (1 τ m )I a τ m I s 1 = R st, I r I r (1 τ r )I a τ r I s 1 = R st, I m I m (1 τ m )I a τ m I s 1 τ r I r (1 τ r )I a τ r I s = R st 1 τ m, I m (1 τ m )I a τ m I s τ r = R I st r (1 τ r )I a τ r I τ s m. I m (1 τ m )I a τ m I s 4. Experimental Apparatus for Transmittance Measurement The measurement apparatus for the transmittance evaluation consists of a Continuous Wave HeNe laser with emission at the wavelength λ = 632.8 nm, at a power of 10 mw. The beam is expanded to an FWHM of almost 2 cm. The power of the beam is measured by a suitable detector connected to a power meter, once without any obstacle in the optical path and then with the textiles in between. From the ratio of the measured power with and without the textiles, the transmittance is obtained. See Figure 1. ], (6)

Advances in Optical Technologies 3 34 A block of stone at low temperature 33 Macro lens 32 IR camera Reference textile: area for Ir evaluation Textile to be measured: area for Im evaluation 31 30 Reflecting surfaces to evaluate Ia Area without textile for evaluating Is 29 28 27 26 Textile 25 Figure 2: Experimental layout for the transmittance measurement in IR wavelength range. Figure 4: IR image relative to Figure 3. See the indication of the areas utilized to evaluate (4). 15 Reference textile 14 Textile to measure 13 12 11 10 9 8 Oven 7 Figure 5: Results of the transmittance measurement in the IR. Notice the regular appearance of the cold background areas. Figure 3: Experimental layout for the emissivity measurement. Table 1: Results of the transmittance measurement by laser attenuation. Textiles RV CV CB Transmittance Mean ± standard dev. 0.13 ± 0.02 0.14 ± 0.02 0.15 ± 0.02 A possible objection to the assessment of the transmittance as described above is connected to the wavelength of the laser source that is 20 times smaller of the radiation considered in the emissivity evaluation. On purpose a second experimental layout has been prepared. An IR camera with a macro lens ( 100 μm/pixel) observes a cold background through the textiles at ambient temperature. The background object has no contact with the textiles, avoiding any conduction effect. See Figure 2. 5. Experimental Apparatus for Emissivity Measurement The measurement apparatus is composed of an aluminum plate 2 cm thick, on which the reference and measured textiles are laid down side by side. The plate is successively inserted on the opening of an oven from which it receives heat. The aluminum plate guarantees the uniformity of the temperature of the textiles. An IR camera observes the textiles that are heated at a temperature of 35-36 C, around the human body temperature. See Figure 3.

4 Advances in Optical Technologies 170 168 166 164 162 160 158 168 167 166 165 164 163 162 161 160 159 158 (a) (b) 168 166 164 162 160 158 156 (c) Figure 6: (a) Textiles RV on left and CV on right; (b) textiles RV on left and CB on right; (c) textiles CV on left and CB on right. In the successive Figure 4 the IR image relative to Figure 3 is shown. The areas utilized for the radiance measurements, according to (4) are indicated. 6. Measurements of Transmittance by Laser The measurements have been carried out on three textiles: the reference one of green color RV, the charged one of green color CV, and the charged one of blue color CB. Each textile has been positioned at 1/4, 1/2, and 3/4 of the laser beam optical path between the laser head and the detector. For each position the measurement has been repeated four times, for a total of 12 measurements. The results with mean values and standard deviations are reported in Table 1. A second transmittance measurement has been carried out in the IR. Figure 5 shows the IR image of the textiles with some cold areas regularly disposed in the image. The measurement in this case consists in determining the percentage of cold areas in comparison with the total area. The weakness of this technique is related to the arbitrary threshold that should discriminate between cold and hot areas. By varying the threshold between 10.0 and 11.0 Cone obtains a transmittance value between 0.116 and 0.170. By choosing a threshold at 10.5 C one obtain a transmittance of 0.142 close to the values obtained with the laser attenuation technique. Table 2: Results of the emissivity ratio according to (4). Textiles R st Mean ± standard dev. RV-CV 1.036 ± 0.065 RV-CB 1.061 ± 0.053 CV-CB 1.059 ± 0.065 7. Emissivity Measurement Three experiments have been carried out: (i) in the first, the reference textile RV is on the left and the charged green textile CV is on the right, see Figure 6(a); (ii) in the second, RV is on the left while the charged textile of blue color is on the right, see Figure 6(b); (iii) in the third, two charged textiles are directly compared: CV on the left and CB on the right, see Figure 6(c). The IR images and the computations are done in Object Signal, units furnished directly by the IR camera software, before the transformation in temperature unit, and proportional to radiance. In Table 2 the results are reported.

Advances in Optical Technologies 5 8. Conclusion The CV textile shows an emissivity 3.6% higher than the RV. The CB textile presents an emissivity 5.3% higher than RV. The measurements are affected by an uncertainty of about 5%, that means the differences in emissivity are comparable to the measurement error. The last test, that directly compares the two charged textiles, shows that the blue textile has an emissivity higher than the green one. From these considerations one could guess that the colors used in the textiles affect emissivity more than the charging elements. Acknowledgment This work has been financed by the fabrics company IDEE PER IL TESSILE. References [1] Wikipedia Contributors, Emissivity Wikipedia, the Free Encyclopedia, 2010. [2] X.P.V.Maldague,Theory and Practice of Infrared Technology for Nondestructive Testing, Wiley-Interscience, 2001. [3] X.P.V.Maldague,Ed.,Infrared and Thermal Testing,American Society for Nondestructive Testing, 3rd edition, 2001. [4] R. Siegel and J. R. Howell, Thermal Radiation Heat Transfer, Hemisphere, 1981. [5] F. Bertrand, J. L. Tissot, and G. Destefanis, Second generation cooled infrared detectors state of the art and prospects, in Proceedings of the 4th International Workshop on Advanced Infrared Technology and Applications, L.RonchiAbbozzo,Ed., Fondazione Vasco Ronchi, 1997. [6]W.D.Rogatto,Ed.,Electro-Optical Components, vol. 3 of The Infrared and Electro-Optical Systems Handbook,ERIMandSPIE Optical Engineering Press, 1993. [7] H. C. Hottel and A. F. Sarofim, Radiative Transfer, McGrew-Hill Book Company, 1967. [8] R. P. Madding, Emissivity measurement and temperature correction accuracy considerations, in Thermosense XXI, vol. 3700 of Proceedings of SPIE, pp. 393 401, April 1999.

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