2022
DOI: 10.1016/j.jmapro.2022.05.011
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An iterative optimization algorithm for posture and geometric parameters of grinding wheel based on cross-section sensitivity and matching constraints of solid end mills

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Cited by 11 publications
(5 citation statements)
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“…The constraint 0 < λ < π / 2 -β(u1,i) is the conservative range of the wheel orientation that avoids overcutting occurring in the rake face [5], and the constraint |ξ| ≤ 1 comes from Eq. (20). By using the penalty method, the problem is reformulated as…”
Section: Optimization Model Of Wheel Path Planningmentioning
confidence: 99%
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“…The constraint 0 < λ < π / 2 -β(u1,i) is the conservative range of the wheel orientation that avoids overcutting occurring in the rake face [5], and the constraint |ξ| ≤ 1 comes from Eq. (20). By using the penalty method, the problem is reformulated as…”
Section: Optimization Model Of Wheel Path Planningmentioning
confidence: 99%
“…With regard to the flute grinding of a cylindrical end-mill with variable geometric parameters, Li et al [19] simplified the flute geometry as four characteristic curves and derived the wheel position by making the wheel surface be tangent to the four curves to generate the variable core radius and pitch; Based on cross-section sensitivity analysis, Li et al [20] proposed the iterative algorithm for searching the wheel position to generate the variable core radius, and they presented the two-pass grinding method for the flute with segmented unequal helical angles [21]. With respect to the flute grinding of tapered end-mills, some researchers [22,23] derived the wheel location by the conjugate condition between the wheel surface and the cutting-edge curve and minimized the machining error of the variable core radius iteratively; Wang et al [24] discretized the tapered end-mill into a series of thin cylindrical end-mills and then the problem of wheel path planning is converted to a series of sub-problem of wheel position determination for cylindrical end-mills; Roy et al [25] applied deep learning method to generate the wheel path that can yield the desired variable core radius and flute width, of which the input parameters contains the flute parameters and wheel geometry and the output parameters are the wheel positions and the minimum wheel width.…”
Section: Introductionmentioning
confidence: 99%
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“…e prediction model was developed from ANOVA results of response surface methodology [17]. Based on the cross section sensitivity and matching restrictions of solid end mills, an iterative optimization approach was developed for the bearing and geometric parameters of grinding wheels [18]. is research interest is unique.…”
Section: Research Gapmentioning
confidence: 99%
“…Jia et al [9] developed a grinding wheel orientation calculation method that combines the specific process for helical rake flank sharpening with discrete enveloping theory. Li et al [10] analyzed the influence of the parameters and posture of the grinding wheel on the parameters of the helical flute, and an algorithm to iterate the posture and geometric parameters of the grinding wheel for the helical flute with variable core radius was proposed.…”
Section: Introductionmentioning
confidence: 99%