Abstract
This research proposes an Elliot-based Extreme Learning Machine approach for industrial thermal processes regression. The main contribution of this paper is to propose an Extreme Learning Machine model with Elliot and Symmetric Elliot activation functions that will look for the fittest number of neurons in the hidden layer. The methodological proposal is tested on an industrial thermal drying process. The thermal drying process is relevant in many industrial processes such as the food industry, biofuels production, detergents and dyes in powder production, pharmaceutical industry, reprography applications, textile industries and others. The methodological proposal of this paper outperforms the following techniques: Linear Regression, k-Nearest Neighbours regression, Regression Trees, Random Forest and Support Vector Regression. In addition, all the experiments have been benchmarked using four error measurements (MAE, MSE, MEADE, R 2 ).
Highlights
The most relevant aspects of the drying technology are the mathematical modelling of the process and the equipment [1]
Machine model with Elliot and Symmetric Elliot activation functions that will look for the fittest number of neurons in the hidden layer
One contribution of this study is to propose an Extreme Learning Machine approach with a dynamic hidden layer
Summary
The most relevant aspects of the drying technology are the mathematical modelling of the process and the equipment [1]. The modelling of drying processes consists of the design of a set of equations that describes the modelled system as accurately as possible. Simulation models are needed in the design, construction and operation of drying systems. Many authors in the scientific literature have focused their efforts on the modelling of the convective drying kinetics for different products such as vegetables, fruits and agro-based products like prunes [2], carrots [3], bananas [4], potatoes and apples [5], olive cakes [6] and mint leaves [7]. The mathematical models for the convective drying processes were proposed using nonlinear regression together with a multiple regression analysis
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