Developments in the Science and Technology of Composite Materials 1990
DOI: 10.1007/978-94-009-0787-4_104
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Efficient Thermal Analysis of Anisotropic Composite Plates Using New Finite Elements

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Cited by 11 publications
(6 citation statements)
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“…For none of the cases did the PVB layer break. Convergent results were obtained in the analysis of theoretical clusters laminated plates [46,47]. The lowest density of crack lines is at −20 • C, followed by −10 • C. The nature of cracking is different for each temperature, but the differences are no longer as distinct as for cases without heating of the windscreen.…”
Section: Temperature Of Zone B Temperature Of Zonementioning
confidence: 62%
“…For none of the cases did the PVB layer break. Convergent results were obtained in the analysis of theoretical clusters laminated plates [46,47]. The lowest density of crack lines is at −20 • C, followed by −10 • C. The nature of cracking is different for each temperature, but the differences are no longer as distinct as for cases without heating of the windscreen.…”
Section: Temperature Of Zone B Temperature Of Zonementioning
confidence: 62%
“…3 is not necessarily a good approximation for the overall through-thickness conductivity, it is the expression that results from direct application of typical thermal lamination theories when a linear through-thickness variation of temperature is assumed. The ratio of thermal conductivity properties in the material of the first and third layer, k 1 3 , and the material of the second layer k 2 3 , is defined as:…”
Section: Demonstration Of Zig-zag Effectsmentioning
confidence: 99%
“…That is, the assumed throughthickness distribution of temperature in thermal theories resembles the assumed throughthickness distribution of displacement in structural laminate theories. Hence, the most common approach assumes a polynomial (usually linear) variation of temperature through the thickness of the laminate and replaces the discrete-layer thermal properties with an equivalent set of homogeneous anisotropic thermal properties using a Thermal Lamination Theory (TLT) (see, for example [1][2][3]).…”
Section: Introductionmentioning
confidence: 99%
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“…The usual approach is to assume a polynomial (usually linear) variation of temperature through the thickness of the laminate and to replace the discrete-layer thermal properties with equivalent set of homogeneous anisotropic thermal properties using a first order global thermal lamination theory (TLT). [1][2][3] However, these theories are only applicable when the span-to-thickness ratio of the laminate is large, the thermal conductivity in thickness direction of adjacent plies does not vary drastically. But in most of the practical applications of laminated composite and sandwich structures, the above conditions are not satisfied and considerable errors may occur in the calculation of the thermal responses of these structures by using this simple TLT theory.…”
Section: Introductionmentioning
confidence: 99%