2014
DOI: 10.1155/2014/579178
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Effect of Nominal Chip Thickness on Stability of Interrupted Turning

Abstract: A new dynamic cutting force model with nominal chip thickness is presented for predicting the stability of interrupted turning, in where the dynamical cutting force is defined by a function of nominal chip thickness and dynamical chip thickness. The stability lobes of interrupted turning are obtained based on full-discretization method and Floquet theory. Both numerical and experimental tests demonstrate that there is a strong correlation between the nominal chip thickness and the interrupted turning stability… Show more

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Cited by 5 publications
(4 citation statements)
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References 19 publications
(67 reference statements)
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“…The study recommends a one and two degree of freedom (DOF) dynamic model to carry out the effect of the tangential mode on chip regeneration in the regenerative plane. Chen et al [6] developed a new dynamic cutting force model with nominal chip thickness to estimate the stability of interrupted turning, in which the dynamical cutting force is described by a function of the nominal chip thickness and the dynamical chip thickness. Both numerical and experimental tests demonstrate a strong correlation between the nominal chip thickness and the interrupted turning stability, and the recommended model is competent for the interrupted turning process.…”
Section: Introductionmentioning
confidence: 99%
“…The study recommends a one and two degree of freedom (DOF) dynamic model to carry out the effect of the tangential mode on chip regeneration in the regenerative plane. Chen et al [6] developed a new dynamic cutting force model with nominal chip thickness to estimate the stability of interrupted turning, in which the dynamical cutting force is described by a function of the nominal chip thickness and the dynamical chip thickness. Both numerical and experimental tests demonstrate a strong correlation between the nominal chip thickness and the interrupted turning stability, and the recommended model is competent for the interrupted turning process.…”
Section: Introductionmentioning
confidence: 99%
“…The dynamic equations of the femoral shaft change due to tissue removal as the sharp cutting edge of the drill bit perforated and goes through the cancellous bone, taking out the chips and particles of the fractured spongy trabeculae to the bone surface, sometimes resulting to clogging or trapping of the drill inside the bone which consequently needs high cutting force and speed which ultimately resulted in high vibration; 17 sometimes if not well handled could cause tool breakage and microcrack. The schematic diagram of femur shaft illustrated in Figure 6 is assumed to be surrounded by tissues; therefore, it can also be further modelled as the mass‐spring system.…”
Section: Mathematical Modelling Of Bone Damping Systemmentioning
confidence: 99%
“…In addition, in highly interrupted turning, sometimes there is an additional loss of stability due to period-doubling bifurcations resulting in stability lenses (Corpus and Endres, 2004; Stépán et al, 2005; Szalai and Stépán, 2006). Furthermore, the interruptions make the cutting forces non-smooth (Zanka et al, 2010), and nonlinear (Chen et al, 2015; Corpus and Endres, 2004; Stépán et al, 2005; Szalai and Stépán, 2006). The smooth cutting force nonlinearities make the process unstable for large perturbations, while for small ones, it remains stable, thus forming a bistable region (Kalmar-Nagy et al, 1999; Shi and Tobias, 1984).…”
Section: Introductionmentioning
confidence: 99%