Pipeline Two-Phase Flow Pressure Drop Algorithm for Multiple Inclinations

被引:5
作者
Cepeda-Vega, Andres [1 ,2 ]
Amaya-Gomez, Rafael [1 ]
Asuaje, Miguel [3 ,4 ]
Torres, Carlos [5 ]
Valencia, Carlos [2 ]
Ratkovich, Nicolas [2 ]
机构
[1] Univ Andes, Chem Engn Dept, Cra 1 Este 19A-40, Bogota 111711, Colombia
[2] Univ Andes, Ind Engn Dept, Cra 1 Este 19A-40, Bogota 111711, Colombia
[3] Univ Simon Bolivar, Dept Energy Convers & Transport, Cra 59 59-65, Caracas 1086, Venezuela
[4] Frontera Energy, Cll 100 9-25, Bogota 110221, Colombia
[5] Univ Andes, Thermal Sci Dept, Merida 5101, Venezuela
关键词
pressure gradient; gas-liquid two-phase flow; flow patterns; Generalized Additive Model; dimensionless numbers; MECHANISTIC MODEL; UNIFIED MODEL; SLUG DYNAMICS; LIQUID; VISCOSITY;
D O I
10.3390/pr10051009
中图分类号
TQ [化学工业];
学科分类号
0817 ;
摘要
A Generalized Additive Model (GAM) is proposed to predict the pressure drop in a gas-liquid two-phase flow at horizontal, vertical, and inclined pipes based on 21 different dimensionless numbers. It is fitted from 4605 points, considering a fluid pattern classification as Annular, Bubbly, Intermittent, and Segregated. The GAM non-parametric method reached high prediction capacity and allowed a great degree of interpretability (i.e., it helped to visualize and test statistical inference), considering that each predictor's marginal effects could be described, unlike in other Machine Learning (ML) methods. The prediction capacity of the GAM model for the pressure gradient obtained an adjusted R 2 and a mean relative error of 99.1% and 12.93%, respectively. This capacity is maintained even when ignoring Bubbly flow in the training sample. A regularization technique to filter some variables was used, but most of the predictors must maintain the model's high predictive ability. For example, dimensionless numbers such as the Reynolds, Froude, and Weber numbers show p-values of less than 0.01% to explain the pressure gradient in the different flow patterns. The model performs adequately on 500 randomly sampled data points not used to fit the model with an error lower than 15%. The variable importance for the model and the relationship with the pressure gradient is evaluated based on the obtained splines and p-values.
引用
收藏
页数:26
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