2016
DOI: 10.2298/tsci150415127b
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Numerical modeling of two-dimensional heat-transfer and temperature-based calibration using simulated annealing optimization method: Application to gas metal arc welding

Abstract: Simulation models of welding processes allow us to predict influence of welding parameters on the temperature field during welding and by means of temperature field and the influence to the weld geometry and microstructure. This article presents a numerical, finite-difference based model of heat transfer during welding of thin sheets. Unfortunately, accuracy of the model depends on many parameters, which cannot be accurately prescribed. In order to solve this problem, we have used simulated a… Show more

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Cited by 5 publications
(3 citation statements)
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“…Ivanovic et al [35] performed a numerical study on the displacement of the heat source in the three main directions of space. Bjelić et al [36] performed a study similar to the previous one, but considering the two dimensions of space.…”
Section: Experimental Results Obtainedmentioning
confidence: 99%
“…Ivanovic et al [35] performed a numerical study on the displacement of the heat source in the three main directions of space. Bjelić et al [36] performed a study similar to the previous one, but considering the two dimensions of space.…”
Section: Experimental Results Obtainedmentioning
confidence: 99%
“…Materials' Properties: as we are interested at the temperature profile corresponding to the melting isotherm, which then develops inside the melting zone, we have chosen to use the properties at the melting temperature value for both the specific heat and the thermal conductivity coefficient [12][13], both as regards density [14][15] (Table . 1b). The absorption values were chosen for aluminum 0.23 [16,17] .…”
Section: Numerical Modeling: Finite Element Methodmentioning
confidence: 99%
“…This way, we can determine the values of input parameters for the whole interval of different simulation conditions. The use of multi-objective [21,22] instead of single-objective optimization algorithm [14,[24][25][26] allows the error estimation for each parameter included in the objective functions separately. That gives us the possibility to choose the appropriate functional relations depending on the need for the greater or lesser error of individual parameters concerning experimental results.…”
Section: Introductionmentioning
confidence: 99%