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研究生: 張哲銘
Chang, Che-Ming
論文名稱: 哮喘病患肺中氣流及藥物氣膠運動之數值模擬與數據分析
Numerical simulation and data analysis of airflow and pharmaceutical aerosol motions in asthmatic human lungs
指導教授: 陳維新
Chen, Wei-Hsin
學位類別: 碩士
Master
系所名稱: 工學院 - 能源工程國際碩博士學位學程
International Master/Doctoral Degree Program on Energy Engineering
論文出版年: 2020
畢業學年度: 108
語文別: 英文
論文頁數: 113
中文關鍵詞: 藥用氣膠哮喘暫態兩相流沉積分數(DF)田口法響應平面方法數據分析多元適應性雲型迴歸法人工神經網絡卷積式神經網路方差分析新冠狀病毒
外文關鍵詞: Pharmaceutical aerosols, Asthma, Transient, Two-phase flow, Deposition fraction (DF), Taguchi method, Response surface methodology, Data analysis, Multivariate Adaptive Regression Splines, Neurol network, Convolutional neural network, ANOVA, COVID-19.
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  • 現今呼吸疾病是人們高度關注的問題,尤其是近期的新冠狀病毒對於哮喘疾病的影響。哮喘是需要長期控制的疾病,為了讓其得到有效治療而進行鑽研。數據分析在近年來具有新穎性,包括視覺化、資料探勘、類神經網路等。皆可以在不同領域中找出關鍵因素而進行分析。本研究主要對哮喘氣喘藥物顆粒沉積進行探討,內容可以分為兩個部分。第一部分為健康與哮喘患者之呼吸道吸入過程中的氣固兩相運動和氣膠沉積;第二部分則是透過數據分析方法研究藥物顆粒沉積預測和應用。
    本研究的第一部分中,氣膠的吸入是人類呼吸道重要且實際的問題,例如藥物或病毒氣膠的吸收。為了弄清這些氣膠的物理特性,預測了健康和哮喘人類氣道的13至15代(G13-G15)中,顆粒直徑分別為1、3和5微米的氣膠之沉積分數(DFs)。使用數值方法求解了控制氣相的納維-史托克方程式和顆粒運動的離散相模型(DPM)。造成沉積的主要力量是慣性衝擊力和復雜的二次流動速度。哮喘幾何中的曲率和正弦褶皺導致形成複雜的二次流,從而導致更高的DF。在受哮喘影響的氣管中,複雜的二次流強度最強。健康氣道的DF為0%,哮喘氣道的DF為1.69%至52.93%。透過本研究,可以確定藥物氣霧劑粒徑對哮喘患者的治療效果,這有利於抑制哮喘氣道的炎症。此外,隨著引起肺炎的新冠狀病毒的最新發展,向哮喘患者遞送生物氣溶膠的預測的物理方法和有效的模擬方法對於防止慢性病和流行病的惡化至關重要。
    本研究的第二部分主要目的集中在分析數據以找出研究中的關鍵因素這在工程領域很重要。本研究使用三種數據分析方法:田口方法,響應平面方法(RSM)和Polyanalyst統計數據分析方法。該數據基於使用計算流體力學(CFD)和離散顆粒運動(DPM)對哮喘患者下游氣道中藥物顆粒氣溶膠的氣流動力學和沈積效率進行仿真所得的結果。三個主要參數影響哮喘患者肺部的氣溶膠沉積,流速,藥物劑量和顆粒粒徑。這三個參數的範圍如下,流速在30-60(L·min-1)之間,藥物劑量在200-400 (μg·puff-1)之間,粒徑在1-5 (μm)之間。在對田口方法的L9正交表進行組合分析後,在本研究中選擇了最佳的參數組合進行仿真,並且影響因子的重要性如下,粒徑大於藥物劑量大於流速。藉由使用響應平面方法的方差分析中可以發現,低流速,低藥物劑量和大粒徑具有更好的沉積效率。 Polyanalyst使用三種算法:多元自適應回歸樣條(MARS),神經網絡(NN)和卷積神經網絡(CNN)進行數據預測。發現多元自適應回歸樣條、神經網絡和卷積神經網絡的R2值分別高達0.999995, 0.999284和0.999998。因此發現田口法是找到最佳組合的分析方法。另一方面,響應平面方法可以找到最重要的關鍵因素。 Polyanalyst不僅可以找到最佳情況,還可以在最快的時間準確預測沉積效率。本研究也探討數據分析對於新冠狀病毒識別的重要性,已提早防止新冠狀病毒擴散。

    Nowadays, respiratory diseases are of high concern especially the recent impact of the coronavirus on asthma disease. Asthma is a disease that needs to be controlled over a long period of time, and this study has been conducted in order to provide effective treatment. Data analysis is highly applied in recent years, including visualization, data mining, neural networks, etc., which can be used to find out the causes of asthma in different fields. In recent years, data analysis has been new in many fields, including visualization, data mining, and neural networks, etc. This study mainly discusses the deposition of asthma drug particles, and the content can be divided into two parts. The first part is the gas-solid two-phase motions and aerosol deposition during respiratory inhalation of patients with health and asthma; the second part is to study the prediction and application of drug particle deposition through data analysis methods.
    In the first part, Inhalation of aerosols is an important and practical issue for human airways such as pharmaceutical or virus aerosol uptake. To figure out these aerosol physics, the deposition fractions (DFs) of aerosols with diameters of 1, 3, and 5 µm in generations 13-15 (G13-G15) of healthy and asthmatic human airways are predicted. The Navier-stokes equations governing the gaseous phase and the discrete phase model (DPM) for particles’ motion are solved using numerical methods. The main forces responsible for deposition are inertial impaction forces and complex secondary flow velocities. The curvatures and sinusoidal folds in the asthmatic geometry lead to the formation of complex secondary flows and hence higher DFs. The intensities of complex secondary flows are strongest at the generations affected by asthma. The DF in the healthy airways is 0%, and it ranges from 1.69% to 52.93% in the asthmatic ones. From this study, the effects of the pharmaceutical aerosol particle diameters in the treatment of asthma patients can be established, which is conducive to inhibiting the inflammation of asthma airways. Furthermore, with the recent development of COVID-19 which causes pneumonia, the predicted physics and effective simulation methods of bioaerosols delivery to asthma patients are vital to prevent the exacerbation of the chronic ailment and the epidemic.
    The purpose of second part study focuses on analyzing data to find out the key factors in a study is important in the field of engineering. This study used three data analysis methods, Taguchi method, response surface method (RSM), and Polyanalyst statistical data analysis method. The data is based on the results from the simulation of airflow dynamics and deposition efficiencies of drug particles aerosols in the downstream airways of asthma patients using computational fluid dynamics (CFD) and discrete particle motion (DPM). Three main parameters affect aerosol deposition in the lungs of asthma patients, flow rate, drug dose, and particle size. The ranges for the three parameters are as follows, the flow rate is between 30-60 (L·min-1), the drug dose is between 200-400 (μg·puff-1), and the particle size is between 1-5 (μm). After the combination analysis of the L9 orthogonal table of the Taguchi method, the best combination of parameters is selected for simulation in this study, and the importance of the influencing factors rank as follows, particle size, drug dose, and flow rate. From the ANOVA using RSM, it can be found that small flow rates, drug doses, and the large particle sizes have a better deposition efficiency. Polyanalyst uses three algorithms: Multivariate Adaptive Regression Splines (MARS), Neural network (NN), and Convolutional neural network (CNN) for data prediction. It is found that the R2 values of MARS, NN, and CNN are as high as 0.999995, 0.999284, and 0.999998, respectively. Taguchi is discovered to be the best method of analysis in finding the best case. RSM, on the other hand, can find the most important factors. Polyanalyst can not only find the best case but also accurately predict the deposition efficiency at the fastest time. Furthermore, this study discusses the importance of data analysis for COVID-19 identification, which has prevented COVID-19 proliferation earlier.

    Table of Contents 中文摘要 i Abstract iii 誌謝 vi Table of Contents viii List of Tables xi List of Figures xii Chapter 1. Introduction 1 1.1 Background of lung airway CFD and data analysis 1 1.2 Motivation and objectives 4 1.2.1 Computational fluid dynamic analysis of asthmatic and healthy airways 4 1.2.2 Data analysis of pharmaceutical particle deposition in asthma airway 6 1.3 A schematics of research procedure. 7 Chapter 2. Literature Review 10 2.1 CFD of two-phase flow and particle deposition in human lungs 10 2.1.1 Asthma and treatment 10 2.1.2 Numerical simulation for lung airways 11 2.2 Data analysis method applied on pharmaceutical aerosols deposited prediction 14 2.2.1 Combine data analysis methods to applied in engineering field 14 2.2.2 Algorithm of MARS, NN, CNN 17 Chapter 3. Theory and Methodology 20 3.1 Physical geometry model and assumptions 20 3.1.1 Physical geometry model 20 3.1.2 Assumptions 25 3.2 Governing equations for numerical simulation 26 3.3 Boundary conditions 28 3.3.1 Gaseous phase 28 3.3.2 Particle phase 32 3.4 Numerical method 37 3.5 Model grid independence and model validation 39 3.5.1 Model grid independence 39 3.5.2 Model validation 41 3.6 Data analysis method 43 3.6.1 Taguchi method 43 3.6.2 Response surface methodology 46 3.6.3 Multivariate Adaptive Regression Splines (MARS) 49 3.6.4 Neurol Network (NN) 49 3.6.5 Convolutional Neural Network (CNN) 51 Chapter 4. Results and Discussion 53 4.1 Computational fluid dynamic analysis of pharmaceutical aerosols deposition in human airways 53 4.1.1 Airflow phenomenon of healthy airways 53 4.1.2 Airflow phenomenon of asthmatic airways 56 4.1.3 Deposition efficiencies of pharmaceutical aerosols in healthy airways 59 4.1.4 Deposition of Pharmaceutical Aerosols in the Asthmatic Airway 61 4.1.5 Comparison of Healthy Airways and Asthmatic Airways 65 4.2 Computation fluid dynamic of pharmaceutical aerosols deposition by data analysis. 67 4.2.1 Factor analysis and ANOVA in Taguchi method 67 4.2.2 Response surface methodology (RSM) with Box–Behnken design 72 4.2.3 Data analysis of Multivariate Adaptive Regression Splines (MARS) 79 4.2.4 Data analysis of Neurol network (NN) 86 4.2.5 Data analysis of Convolutional Neural Network (CNN) 91 4.2.6 Comparison of the five data methods 93 Chapter 5. Conclusions and Future Work 100 5.1 Conclusions 100 5.1.1 Computational fluid dynamic analysis of pharmaceutical aerosol deposition in healthy airway and asthmatic airway 100 5.1.2 Use data analysis in CFD of pharmaceutical aerosol deposition in asthmatic airway 101 5.2 Future work 102 References 103 自述 112

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