2014
DOI: 10.2478/amm-2014-0151
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Determination of Thermal Diffusivity of Austenitic Steel Using Pulsed Infrared Thermography

Abstract: The simple method of determining thermal diffusivity of solid materials at room temperature using the pulsed infrared thermography (IRT) is proposed. The theoretical basis of the method and experimental results are presented. The study was conducted on austenitic steel 316L. The obtained results show that the thermal diffusivity value of the tested steel determined by means of pulsed infrared thermography is very approximate to the values given in the literature, obtained by using more complicated methods. The… Show more

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Cited by 6 publications
(5 citation statements)
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“…In future, it is planned to determine thermal diffusivity of both materials using the method described by Kochanowski et al [14]. Thermal conductivity may be then calculated as a product of three measured values: thermal diffusivity, density and thermal capacity.…”
Section: Discussionmentioning
confidence: 99%
“…In future, it is planned to determine thermal diffusivity of both materials using the method described by Kochanowski et al [14]. Thermal conductivity may be then calculated as a product of three measured values: thermal diffusivity, density and thermal capacity.…”
Section: Discussionmentioning
confidence: 99%
“…For dynamic conditions, convective heat transfer nucleation, the actual value of the heat transfer coefficient will change over time h = h(t) and for short observation times, it will be lower than the indicated values [11]. It is worth pointing out that in the work of [10], the accuracy of determining the value of the thermal diffusion coefficient of 316 L steel was 0.5%.…”
Section: Tab 3 Summary Of the Results Of Calculations Of The Thermal ...mentioning
confidence: 96%
“…The initial boundary conditions for a given case are the initial temperature T0 , equal to the ambient temperature Ta , the thermal pulse q = q(t) with a rectangular time course and duration tf : The solution to the boundary-initial problem of the heat conduction equation ( 3), (4) for the surface x = g with the assumptions made regarding the shape of the heating function q(t) and the short excitation time tf and taking into account only one segment of the asymptotic series, it takes the form [10]:…”
Section: Theory Of the Methods Of Determining Thermal Diffusivitymentioning
confidence: 99%
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“…Using of the Fourier transform, the solution of the heat conduction equation for the plate, whose surface is heated by heat pulse has been obtained [1]. The dimensionless the solution, for z=1 has the form:…”
Section: Theoretical Foundations Of the Methodsmentioning
confidence: 99%