PEMODELAN M-ADAPTIVE GENERALIZED POISSON REGRESSION SPLINE PADA KASUS MDR-TB DI KALIMANTAN BARAT

Firzakalpa Syafiq Irvandi, N. Debataraja, Yudhi Yudhi
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Abstract

Tuberculosis is a disease caused by the Mycobacterium tuberculosis. Multi-Drug Resistant Tuberculosis (MDR-TB) is the term used to describe Mycobacterium tuberculosis that is resistant to one or more Anti-TB drugs. This study aims to determine the factors that affect the number of patients recovering from MDR-TB, by modeling the number of MDR-TB cured patients using Multivariate Adaptive Generalized Poisson Regression Spline (MAGPRS) method. The predictor variables are the average age (X1), percentage of patients who fail category 2 treatment (X2), percentage of patients who fail category 1 treatment (X3), percentage of patients relapsed (X4), percentage of patients neglecting treatment (X5), and percentage history of close contact with other patients (X6). A combination of BF (Basis function), MI (Maximum interaction), and MO (Minimum observation), the BF value is two to four times of predictor variables, MI has value of 1,2, and 3, and MO has value of 0,1,2, and 3. From the result, the best model was obtained from the combination of BF=24, MI=3, and MO=1, with GCV values of 0,3504 and R2 of 88,3%, and there are 14 BF that affect the response variable . The most influential predictors variables in a row, are X6, X3, X5, and X2.
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结核病是一种由结核分枝杆菌引起的疾病。耐多药结核病(MDR-TB)是用于描述对一种或多种抗结核药物具有耐药性的结核分枝杆菌的术语。本研究旨在通过多变量自适应广义泊松回归样条(MAGPRS)方法对耐多药结核病治愈人数进行建模,确定影响耐多药结核病康复人数的因素。预测变量为平均年龄(X1)、第2类治疗失败的患者百分比(X2)、第1类治疗失败的患者百分比(X3)、复发患者百分比(X4)、忽视治疗的患者百分比(X5)和与其他患者密切接触史的百分比(X6)。BF (Basis function)、MI (Maximum interaction)和MO (Minimum observation)的组合,BF值是预测变量的2 ~ 4倍,MI值为1、2、3,MO值为0、1、2、3。结果表明,以BF=24、MI=3、MO=1组合为最佳模型,GCV值为0,3504,R2为88.3%,有14个BF影响响应变量。一行中最具影响力的预测变量是X6、X3、X5和X2。
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