Syafruddin Side, Nurul Azizah Muzakir, D. Pebriani, Syana Nurul Utari
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Dalam artikel ini diperoleh model matematika SEIR kecanduan game online; dua titik keseimbangan, yaitu titik keseimbangan bebas kecanduan dan titik keseimbangan kecanduan; kestabilan titik keseimbangan bebas kecanduan dan kecanduan; serta bilangan reproduksi dasar 𝑅0 = 0,089 yang menunjukkan bahwa tidak terjadi penularan kecanduan dari satu individu ke individu lain.Kata kunci: Model Matematika, Kecanduan Game Online, Model SEIR. This research discuss a SEIR mathematical model of online game addiction. The data used is primary data of the number of students in Junior High School 3 Makassar who are addicted to online game which obtained by share the questionnaires to students. This research starts from constructing a SEIR model of online game addiction, determining the equilibrium point, analysing the stability of equilibrium point, determining the basic reproduction number (𝑅0), doing a simulation of model using Maple, and interpreting the result of the simulation. In this paper we obtained a SEIR mathematical model of online game addiction; two equilibrium points which are addiction free and addiction equilibrium point; the stability of addiction free and addiction equilibrium; and the basic reproduction value𝑅0 = 0,089 indicates that there is no transmission of addiction from one individual to another.Keywords: Mathematical Model, Game Online Addiction, SEIR Model","PeriodicalId":347044,"journal":{"name":"Sainsmat : Jurnal Ilmiah Ilmu Pengetahuan Alam","volume":"961 1","pages":"0"},"PeriodicalIF":0.0000,"publicationDate":"2020-03-31","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":"8","resultStr":"{\"title\":\"Model SEIR Kecanduan Game Online pada Siswa di SMP Negeri 3 Makassar\",\"authors\":\"Syafruddin Side, Nurul Azizah Muzakir, D. 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引用次数: 8
摘要
这项研究涉及西珥沉迷于网络游戏的数学模型。所使用的数据主要是来自SMP Negeri 3 Makassar的学生数量，他们沉迷于在线游戏，通过与学生分享资金获得。西珥建立模型的这项研究开始沉迷于网络游戏,决定点平衡,基本分析生殖币值稳定平衡,点确定枫(𝑅0),使用软件进行模拟模型,模拟结果的解释。在这篇文章中，西珥的数学模型沉迷于网络游戏;两个平衡点，也就是不上瘾的平衡点和成瘾的平衡点;不上瘾和上瘾的稳定平衡点;和基本生殖民数记𝑅0 = 0.089表明不发生感染从一个人到另一个人上瘾。关键词:数学模型，沉迷于网络游戏，西珥模型。这个研究揭示了一种西珥数学游戏成瘾模型。过去的数据是三年级三年级学生的主要数据，他们沉迷于在线游戏，分享对学生的问题。这个研究启动从西珥constructing a模型在线游戏的瘾,determining《平衡的稳定平衡角,analysing point determining the basic reproduction号码(𝑅0),用枫糖,做一个模拟的模型和论点》interpreting模拟。在这篇论文中，我们发现了一个典型的在线游戏成瘾模型;两种情义点自由加增平衡的稳定;《basic reproduction价值𝑅0 = 0.089 indicates that没有传输的瘾是从1个人到另一个。数学模型，网络游戏Addiction，西珥模型
Model SEIR Kecanduan Game Online pada Siswa di SMP Negeri 3 Makassar
Penelitian ini membahas model matematika SEIR kecanduan game online. Data yang digunakan adalah data primer berupa jumlah siswa SMP Negeri 3 Makassar yang kecanduan game online yang diperoleh dengan cara membagikan angket kepada siswa. Penelitian ini dimulai dari membangun model SEIR kecanduan game online, menentukan titik keseimbangan, menganalisis kestabilan titik keseimbangan, menentukan nilai bilangan reproduksi dasar ( 𝑅0) , melakukan simulasi model menggunakan software Maple, dan menginterpretasikan hasil simulasi. Dalam artikel ini diperoleh model matematika SEIR kecanduan game online; dua titik keseimbangan, yaitu titik keseimbangan bebas kecanduan dan titik keseimbangan kecanduan; kestabilan titik keseimbangan bebas kecanduan dan kecanduan; serta bilangan reproduksi dasar 𝑅0 = 0,089 yang menunjukkan bahwa tidak terjadi penularan kecanduan dari satu individu ke individu lain.Kata kunci: Model Matematika, Kecanduan Game Online, Model SEIR. This research discuss a SEIR mathematical model of online game addiction. The data used is primary data of the number of students in Junior High School 3 Makassar who are addicted to online game which obtained by share the questionnaires to students. This research starts from constructing a SEIR model of online game addiction, determining the equilibrium point, analysing the stability of equilibrium point, determining the basic reproduction number (𝑅0), doing a simulation of model using Maple, and interpreting the result of the simulation. In this paper we obtained a SEIR mathematical model of online game addiction; two equilibrium points which are addiction free and addiction equilibrium point; the stability of addiction free and addiction equilibrium; and the basic reproduction value𝑅0 = 0,089 indicates that there is no transmission of addiction from one individual to another.Keywords: Mathematical Model, Game Online Addiction, SEIR Model
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