2022
DOI: 10.1111/jfpp.16634
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Design and development of a circular disc type efficient automatic decorticator for Charoli (Buchanania lanzan)

Abstract: The manual decortication process of charoli seeds by beating the dried seeds on the ground with a hand hammer or stone and, by domestic grinder is a laborious, inefficient, time‐consuming as well as uneconomical process. Therefore, an attempt has been taken toward the automation of the charoli decortication process. The decorticator performance was evaluated at three levels of disc speeds, disc clearances, and different moisture levels of charoli seed viz. 197, 246, and 286 rpm; 6, 7, and 8 mm; and 7.83, 8.57;… Show more

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Cited by 3 publications
(7 citation statements)
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“…The goal set up for the optimization process of independent as well as response variable is presented in Table 3. In order to describe the effect of independent variables on the responses variables, a second order polynomial equation of quadratic type were fitted and, the model was examined for the goodness of fit using R 2 values (Nishad et al, 2022; Thakur et al, 2021). The general form of multiresponse optimization equation of quadratic form is described as follows:normalYgoodbreak=α0goodbreak+normali=14αiXigoodbreak+normali=14αiiXi2goodbreak+normali=12normalj=normali+14αijXiXj where Y is the response, α 0 is the constant, α i is the linear coefficient, α ii is the square coefficient, α ij is the interaction coefficient, and X i and X j are independent variables.…”
Section: Methodsmentioning
confidence: 99%
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“…The goal set up for the optimization process of independent as well as response variable is presented in Table 3. In order to describe the effect of independent variables on the responses variables, a second order polynomial equation of quadratic type were fitted and, the model was examined for the goodness of fit using R 2 values (Nishad et al, 2022; Thakur et al, 2021). The general form of multiresponse optimization equation of quadratic form is described as follows:normalYgoodbreak=α0goodbreak+normali=14αiXigoodbreak+normali=14αiiXi2goodbreak+normali=12normalj=normali+14αijXiXj where Y is the response, α 0 is the constant, α i is the linear coefficient, α ii is the square coefficient, α ij is the interaction coefficient, and X i and X j are independent variables.…”
Section: Methodsmentioning
confidence: 99%
“…The goal set up for the optimization process of independent as well as response variable is presented in Table 3. In order to describe the effect of independent variables on the responses variables, a second order polynomial equation of quadratic type were fitted and, the model was examined for the goodness of fit using R 2 values (Nishad et al, 2022;Thakur et al, 2021). The general form of multiresponse optimization equation of quadratic form is described as follows:…”
Section: Optimization Of Independent Parametersmentioning
confidence: 99%
“…The total number of experiments required to create the BBD model is expressed as (Nishad et al, 2022):…”
Section: Rsm Modelmentioning
confidence: 99%
“…The RSM is typically used to plot a response area on a specific area of interest, optimize responses, or select operating conditions to achieve the performance objective (Nishad et al, 2022). Recently, ANN has become an interesting tool for nonlinear multidimensional modeling (Dey et al, 2021).…”
Section: Introductionmentioning
confidence: 99%
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