2015
DOI: 10.1016/j.apm.2014.07.026
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Model trees and sequential minimal optimization based support vector machine models for estimating minimum surface roughness value

Abstract: a b s t r a c tAverage surface roughness value (R a ) is an important measure of the quality of a machined work piece. Lower the R a value, the higher is the work piece quality and vice versa. It is therefore desirable to develop mathematical models that can predict the minimal R a value and the associated machining conditions that can lead to this value. In this paper, real experimental data from an end milling process is used to develop models for predicating minimum R a value. Two techniques, model tree and… Show more

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Cited by 20 publications
(5 citation statements)
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“…e impact of dry machining [17][18][19][20][21][22] studied by various researchers also provides a positive platform toward ecofriendly machining, involving studies on cutting forces, chip formations, heat dissipation, etc. Various simulation models [23][24][25][26] are developed for estimating the minimum energy consumption, minimum R a , and maximum productivity. e study involved a minimum energy formulation by looking at the tactics and constraints for lowering the machine tool energy consumption, while maintaining the tool's life and parts' quality.…”
Section: Introductionmentioning
confidence: 99%
“…e impact of dry machining [17][18][19][20][21][22] studied by various researchers also provides a positive platform toward ecofriendly machining, involving studies on cutting forces, chip formations, heat dissipation, etc. Various simulation models [23][24][25][26] are developed for estimating the minimum energy consumption, minimum R a , and maximum productivity. e study involved a minimum energy formulation by looking at the tactics and constraints for lowering the machine tool energy consumption, while maintaining the tool's life and parts' quality.…”
Section: Introductionmentioning
confidence: 99%
“…The standard deviation of a Gaussian radial basis function is often utilized since it can handle higher‐dimensional input space. [ 32 ] Knormalxnormalix=exp‖‖xigoodbreak−normalx2/2normalσ2 The final model for a better option C,ξandσ can be written as fnormalx=i=1normalnnormalαnormalinormalαnormali*Kxinormalx+b …”
Section: Methodsmentioning
confidence: 99%
“…Now for each branch, the procedure may be repeated recursively, utilising just the samples that actually reach the branch. If all samples at a node have the same categorization at any moment, the tree's growth is halted [26][27]. Splitting criteria are used to determine which attribute is picked to be used for a split for a given set of samples.…”
Section: M5 Model Treementioning
confidence: 99%