2020
DOI: 10.3390/app10238588
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Finite Element Analysis and Investigation on Spinning of Quadrilateral Parts with Hollow Cross-Sections Based on Hypocycloid Theory

Abstract: This paper presents research on a new high-efficiency, non-circular spinning method based on hypocycloid theory. The trajectory of the roller during the forming process was derived, and the non-circular spinning process was simulated in ABAQUS 2016/Explicit. The distribution of von Mises stresses and equivalent plastic strains after each spinning pass were analyzed. The spinning quality was also investigated. This research proves the feasibility of spinning the workpieces of a non-circular cross-section using … Show more

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Cited by 2 publications
(1 citation statement)
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“…The definition of the hypocycloid can be seen in Figure 2, where a moving circle is inscribed into a fixed circle, and the moving circle rolls along the fixed one without sliding; then, the trajectory of any point on the moving circle is a hypocycloid. If the radius of the fixed circle is R, the radius of the moving circle is r, and a point P is fixed on the moving circle, then the trajectory of point P can be determined by the hypocycloid equation [30][31][32]:…”
Section: Roller Trajectory Equation Analysismentioning
confidence: 99%
“…The definition of the hypocycloid can be seen in Figure 2, where a moving circle is inscribed into a fixed circle, and the moving circle rolls along the fixed one without sliding; then, the trajectory of any point on the moving circle is a hypocycloid. If the radius of the fixed circle is R, the radius of the moving circle is r, and a point P is fixed on the moving circle, then the trajectory of point P can be determined by the hypocycloid equation [30][31][32]:…”
Section: Roller Trajectory Equation Analysismentioning
confidence: 99%