2015
DOI: 10.5194/ms-6-89-2015
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Analytical model of temperature distribution in metal cutting based on Potential Theory

Abstract: Abstract. Temperature fields evolving during metal cutting processes have also been of major interest. Temperatures in the tool influence the wear behaviour and hence costs, temperatures in the work-piece are directly responsible for later product quality. Due to the high significance of temperatures, many modelling attempts for temperature fields have been conducted, however failed to deliver satisfying results. The present paper describes a novel analytical model using complex functions based on potential th… Show more

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Cited by 10 publications
(3 citation statements)
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“…Therefore, the direct calculation of the entire temperature distribution only works under idealized conditions and assumptions. In addition, many models only resolve the temperature distribution in defined areas of the cutting zone like tool, workpiece or chip [13][14][15] and often require a heat source as input variable. "In summary, there is no general agreement on a partition criterion for the heat transfer into the tool, the chip, and the workpiece, in conventional machining.…”
Section: State Of the Art mentioning
confidence: 99%
“…Therefore, the direct calculation of the entire temperature distribution only works under idealized conditions and assumptions. In addition, many models only resolve the temperature distribution in defined areas of the cutting zone like tool, workpiece or chip [13][14][15] and often require a heat source as input variable. "In summary, there is no general agreement on a partition criterion for the heat transfer into the tool, the chip, and the workpiece, in conventional machining.…”
Section: State Of the Art mentioning
confidence: 99%
“…Therefore, analytical modelling is found more suitable for estimation of responses in the manufacturing of dies and mould manufacturing as these components are manufactured in small size production. In the analytical modelling technique, complex differential equations are required to be solved with the help of various approaches like Green's function (20) (23) (24) (28) (29), moving heat source method (27) Finite difference method (30), Kommanduri and Huang-Liang (31), finite element method (32) and theories like Oxley's theory (33) and inverse heat conduction theory (30) provided by researchers in the recent past. The Separation of variable method has also been used by most researchers for solving non Fourier heat transfer problem (34) (35).…”
Section: Introductionmentioning
confidence: 99%
“…Sun et al (2017) discussed heat generation during milling of the Ti6Al4V alloy and highlighted on developing a mathematical model for the heat generated and its validation through experimentally measuring the tool workpiece temperature using a semi-artificial thermocouple. Klocke et al (2015) studied the temperature fields in a machining process. The model used is derived on the basis of potential theory.…”
mentioning
confidence: 99%