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Solusi Persamaan Diferensial Fraksional Non-Linear Menggunakan Telescoping Decomposition Method 用伸缩分解法求解分数阶非线性微分方程
Pub Date : 2020-02-11 DOI: 10.24198/jmi.v15.n2.23376.139
Anjang Risara Vilinea, Endang Rusyaman, Eddy Djauhari
Perkembangan ilmu pengetahuan yang terjadi saat ini banyak memunculkan permasalahan dalam berbagai bidang ilmu. Salah satu ilmu yang memiliki peran penting dalam perkembangan ilmu pengetahuan ialah matematika. Beberapa bidang lain menggunakan model matematika dalam memecahkan permasalahan. Salah satu bentuk model matematika yang banyak dipakai ialah persamaan diferensial. Persamaan diferensial adalah persamaan yang melibatkan turunan atau diferensial dari suatu fungsi yang tidak diketahui. Pada umumnya persamaan diferensial menggunakan orde bilangan asli, namun orde pada persamaan diferensial dapat dibentuk menjadi orde pecahan yang disebut persamaan diferensial fraksional. Suatu persamaan diferensial fraksional dapat diselesaikan dan diperoleh solusinya. Ada beberapa metode yang dapat digunakan untuk menyelesaikan persamaan diferensial fraksional, salah satunya yaitu Telescoping Decomposition Method. Penulis akan menyelesaikan persamaan diferensial fraksional non-linear menggunakan metode tersebut. Selanjutnya, barisan orde dari persamaan diferensial fraksional non-linear dapat diamati kekonvergenannya ke suatu bilangan yang mengakibatkan barisan fungsi solusi dari persamaan diferensial fraksional non-linear akan konvergen ke fungsi solusi dengan orde bilangan itu sendiri dan akan dibandingkan hasilnya dengan Adomian Decomposition Method.
目前正在发生的知识进化在科学的各个领域引发了许多问题。数学是在科学发展中发挥重要作用的科学之一。其他一些领域使用数学模型来解决问题。微分方程是应用最广泛的数学模型之一。微分方程是涉及未知函数的下降或微分的方程。通常,微分方程使用原始数阶,但微分方程上的阶可以形成一个分数阶,称为分数微分方程。分数阶微分方程是可以求解的。有一些方法可以用来求解分数阶微分方程,其中之一就是伸缩分解法。作者将用这种方法求解非线性分数阶微分方程。接下来,可以观察到微分非线性分式方程的阶线收敛到一个数,该数导致微分非线性分式方程式的解函数线将收敛到具有该数阶的解函数,并且将与Adomian分解方法的结果进行比较。
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引用次数: 0
Weighted Local Times of a Sub-fractional Brownian Motion as Hida Distributions 基于Hida分布的次分数布朗运动加权局部时间
Pub Date : 2019-10-05 DOI: 10.24198/jmi.v15.n2.23350.81
H. Suryawan
The sub-fractional Brownian motion is a Gaussian extension of the Brownian motion. It has the properties of self-similarity, continuity of the sample paths, and short-range dependence, among others. The increments of sub-fractional Brownian motion is neither independent nor stationary. In this paper we study the sub-fractional Brownian motion using a white noise analysis approach. We recall the represention of sub-fractional Brownian motion on the white noise probability space and show that Donsker's delta functional of a sub-fractional Brownian motion is a Hida distribution. As a main result, we prove the existence of the weighted local times of a $d$-dimensional sub-fractional Brownian motion as Hida distributions.
次分数布朗运动是布朗运动的高斯扩展。它具有自相似性、样本路径的连续性和短程依赖性等特性。亚分数布朗运动的增量既不独立也不稳定。本文采用白噪声分析方法研究了亚分数布朗运动。我们回顾了亚分数布朗运动在白噪声概率空间上的表示,并证明了亚分数Brown运动的Donsker三角函数是Hida分布。作为主要结果,我们证明了作为Hida分布的$d$维次分数布朗运动的加权局部时间的存在性。
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引用次数: 2
Fuzzy Implication and Functional Dependency on Formal Context 形式语境的模糊蕴涵与功能依赖
Pub Date : 2019-10-05 DOI: 10.24198/jmi.v15.n2.21693.69
Mohammad Deni Akbar, Yoshihiro Mizoguchi
Fuzzy formal concept analysis(FFCA) is a development of formal concept analysis(FCA) with the degree of relation between objects and attributes. Using FCA approach, we will investigate the condition logical implication for fuzzy functional dependency. We also use Armstrong's rule to define soundness and completeness of our implication and fuzzy functional dependency model. We show difference and equivalence condition between fuzzy implication and fuzzy functional dependency. This condition can be used to develop the algorithm for finding attribute dependency.
模糊形式概念分析(FFCA)是形式概念分析(FCA)的发展,具有对象与属性之间的关联度。利用FCA方法,研究模糊函数依赖的条件逻辑蕴涵。我们还用阿姆斯壮规则定义了隐含和模糊函数依赖模型的完备性和完备性。给出了模糊蕴涵与模糊函数依赖的区别和等价条件。此条件可用于开发查找属性依赖关系的算法。
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引用次数: 0
Sepasang Sudut antara Dua Operator Kompak dengan Rang Hingga 两个紧致算子与上范围之间的一对角
Pub Date : 2019-08-06 DOI: 10.31227/osf.io/veq65
Agah D. Garnadi, Teduh Wulandari
Dengan bantuan rumus sudut antara dua subruang, telah dirumuskan sudut antara 2 matriks berukuran sama. Gagasan ini diperluas ke operator kompak dengan rank yang hingga di ruang Hilbert.
在两种子空间之间的角公式的帮助下,两种矩阵大小相等。这个想法扩大到一个紧凑的操作员与rank在希尔伯特的房间。
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引用次数: 0
Analisis Simetri Lie Persamaan Painleve Ince Painleve-Ince相似分析
Pub Date : 2019-07-25 DOI: 10.24198/JMI.V15.N1.21022.45-52
M. Malik, Siti Sabariah Abas, Mustafa Mamat, F. Sukono
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引用次数: 0
Penggunaan Rantai Markov Orde Dua untuk Menganalisis Ketersediaan Pemasaran Produk Shampoo Dove di Swalayan Pamella 1 Yogyakarta 使用Markov Orde Range Two分析日惹Swalayan Pamella 1洗发水鸽子产品营销的可用性
Pub Date : 2019-07-25 DOI: 10.24198/JMI.V15.N1.20899.17-27
Syarifah Inayati, Nur Muhaimi
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引用次数: 1
Jarak dan Sudut Antara Dua Matriks Berdimensi Sama 两个相同尺寸矩阵之间的距离和角度
Pub Date : 2019-07-25 DOI: 10.24198/JMI.V15.N1.21475.53-61
A. Garnadi
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引用次数: 0
Sistem Dinamik Arus Listrik dengan Persamaan Diferensial Metode Koefisien Tak Tentu 一个随机系数方法方程的电动力学系统
Pub Date : 2019-07-25 DOI: 10.24198/JMI.V15.N1.19637.1-8
Utti Marina Rifanti, Tesa Nur Padilah, Ismi Widyaningrum
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引用次数: 0
Modifikasi Protokol Tanda Tangan Digital ElGamal Menggunakan General Linear Group
Pub Date : 2019-07-25 DOI: 10.24198/JMI.V15.N1.20960.39-44
Maxrizal Maxrizal, Syafrul Irawadi
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引用次数: 0
Estimation of Value-at-Risk Adjusted under the Capital Asset Pricing Model Based on ARMAX-GARCH Approach 基于ARMAX-GARCH方法的资本资产定价模型下调整后的风险价值估计
Pub Date : 2019-07-25 DOI: 10.24198/JMI.V15.N1.20931.29-37
F. Sukono, E. Lesmana, D. Susanti, H. Napitupulu, Y. Hidayat
Investors having an understanding of investment statistics are important. Especially quantitative tools related to investment risk measurement. Value-at-Risk Adjusted is one of the investment risk measurement tools, which assumes that returns are not normally distributed.This paper intends to measure investment risk based onValue-at-Risk Adjustedor called Modified Value-at-Risk under the Capital Asset Pricing Model. It is assumed that the return of the market index has a non-constant average and there is a long memory effect. The average of the return of the market index is estimated using ARFIMA models.It is also assumed that the stock risk premium correlates with market risk premiums, and stock risk premiums some time before. The correlation will be analyzed using the ARMAX-GARCH model approach. The Modified Value-at-Risk was then formulated based on the Capital asset Pricing Model with the ARMAX-GARCH model approach.To measure the performance of Modified Value-at-Risk that has been formulated is done with back testing. Back testing is carried out based on the Lopez II method. As a case study, analyzed some data on 10 stocks traded on the capital market in Indonesia.The results of the analysis show that the market index return risk premium significantly follows the ARFIMA model, and the 10 share risk premium significantly follows the ARMAX-GARCH model. Based on the results of back testing calculations indicate that the Value-at-Risk Adjustedor Modified Value-at-Risk is very suitable to be used to measure investment risk in the 10 stocks analyzed.
了解投资统计数据的投资者很重要。尤其是与投资风险计量相关的量化工具。风险价值调整是投资风险衡量工具之一,它假设收益不是正态分布的。本文试图在资本资产定价模型下,基于风险价值调整或修正风险价值来衡量投资风险。假设市场指数的回报率具有非恒定的平均值,并且存在长记忆效应。市场指数的平均回报率是使用ARFIMA模型估计的。还假设股票风险溢价与市场风险溢价以及一段时间前的股票风险溢价相关。将使用ARMAX-GARCH模型方法分析相关性。然后,在资本资产定价模型的基础上,采用ARMAX-GARCH模型方法建立了修正风险价值。为了衡量已制定的风险修正值的性能,需要进行反向测试。背部测试是基于Lopez II方法进行的。作为案例研究,分析了印度尼西亚资本市场上10只股票的一些数据。分析结果表明,市场指数回报风险溢价显著遵循ARFIMA模型,10只股票风险溢价显著遵守ARMAX-GARCH模型。基于回测计算的结果表明,风险价值调整值或风险修正值非常适合用于衡量所分析的10只股票的投资风险。
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引用次数: 0
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Jurnal Matematika Integratif
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