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ON EVEN-TO-ODD MEAN LABELING OF SOME TREES 关于一些树的奇偶平均标记
Pub Date : 2021-07-01 DOI: 10.14710/jfma.v4i1.10124
Leomarich F. Casinillo
Let G=(V(G), E(G)) be a connected graph with order |V(G)|=p and size |E(G)|=q. A graph G is said to be even-to-odd mean graph if there exists a bijection function phi:V(G) to {2, 4, ..., 2p}  such that the induced mapping phi^*:E(G) to {3, 5, ..., 2p-1} defined by phi^*(uv)=[phi(u)+phi(v)]/2 for all uv element of E(G) is also bijective. The function  is called an even-to-odd mean labeling of graph . This paper aimed to introduce a new technique in graph labeling. Hence, the concepts of even-to-odd mean labeling has been evaluated for some trees. In addition, we examined some properties of tree graphs that admits even-to-odd mean labeling and discussed some important results.
设G=(V(G), E(G))是阶|V(G)|=p,大小|E(G)|=q的连通图。如果存在一个双射函数:V(G)到{2,4,…, 2p}使得诱导映射phi^*:E(G)到{3,5,…, 2p-1}定义为φ ^*(uv)=[φ (u)+ φ (v)]/2,对于E(G)的所有uv元素也是双射。该函数称为图的奇偶平均标注。本文旨在介绍一种新的图标注技术。因此,偶奇均值标记的概念已经对一些树进行了评估。此外,我们还研究了允许奇偶平均标记的树图的一些性质,并讨论了一些重要的结果。
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引用次数: 1
NILAI KETAKTERATURAN TOTAL DARI EMPAT COPY GRAF BINTANG 《星际迷航》的总发病率
Pub Date : 2021-07-01 DOI: 10.14710/jfma.v4i1.8935
C. C. Marzuki, Yusnita Sari, Abdussakir Abdussakir, Fitri Aryani
Misalkan  adalah suatu graf dan  adalah bilangan bulat positif. Pelabelan-  total pada graf  adalah suatu pemetaan  Bobot titik  dinyatakan  dan bobot sisi  dinyatakan  Suatu pelabelan-  total dikatakan tak teratur total, jika bobot setiap titik berbeda dan bobot setiap sisi berbeda. Nilai ketakteraturan total (totally irregularity strength) dari graf  dinotasikan dengan  adalah nilai  minimum atau label terbesar minimum yang digunakan untuk melabeli graf  dengan pelabelan-k total tak teratur total. Dalam makalah ini diperoleh nilai ketakteraturan total 4 copy graf bintan Sn adalah  dengan  merupakan bilangan bulat positif dan
假设这是一个直线和一个正整数。在格拉比上的总标签是一个陈述点的质量测绘,边的重量表示是一个标签,如果每个点的质量不同,每个边的质量都是不规则的。来自格拉夫的总发病率是用来标记给格拉比的最小值或最大的最小标签。在这篇论文中,发病率总为4份拷贝bintan Sn,为正整数
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引用次数: 0
PENERAPAN PROGRAM LINIER MENGGUNAKAN METODE DUAL SIMPLEKS DAN METODE QUICK SIMPLEKS UNTUK MEMINIMUMKAN BIAYA (STUDI KASUS: KELOMPOK WANITA TANI (KWT) SENTOSA SANTUL) 线性程序的应用使用双简单方法和快速简单方法来降低成本(案例研究:农民妇女组织(KWT) SANTUL
Pub Date : 2021-07-01 DOI: 10.14710/jfma.v4i1.8879
Elfira - Safitri, Sri Basriati, Elvina Andiani
The Sentosa  Santul Women Farmers Group (KWT) is a group of women farmers in Dusun Santul, Kampar Utara District an is engaged in the field of food crops is chili. The Sentosa Santul Women Farmers group (KWT) uses 4 types of fertilizers for chili plant fertilization, namely hydro complex fertilizer, phonska, NPK Zamrud and goat manure.The KWT wants the minimum fertilizer cost but the nutrients in the plants are met. The method used in this research is the dual simplex method and the quick simplex method. The purpose of this study is to determine the minimum costs that must be incurred by the Womens Farmer Group (KWT) for fertilization using the dual simplex method and the quick simplex method to obtain an optimum and feasible solution. For the dual simplex method, the optimum and feasible solution were obtained using the Gauss Jordanelimination. While the quick simplex method, the solution is illustrated using a matrix to reduce the number of iterations needed to achieve the optimal solution. Based on the research result, it is found that the quick simplex method is more efficient than the dual simplex method. This can be seen from the number of iterations carried out. Dual simplex method iteration there are two iterations and quick simplex one iteration. The dual simplex method and the quick simplex method produce the same value.
圣淘沙Santul女农民团体(KWT)是Kampar Utara地区Dusun Santul的一群女农民,从事辣椒粮食作物领域。圣淘沙Santul妇女农民小组(KWT)使用4种肥料为辣椒植物施肥,即复合水肥、phonska、氮磷钾Zamrud和羊粪。KWT想要最小的肥料成本,但满足植物的营养成分。本研究采用的方法是对偶单纯形法和快速单纯形法。本研究的目的是确定妇女农民群体(KWT)使用双单纯形法和快速单纯形法进行受精所需的最小成本,以获得最优可行的解决方案。对于对偶单纯形法,采用高斯约当消去法得到了最优可行解。而快速单纯形法,解决方案是用一个矩阵来说明,以减少所需的迭代次数,以实现最优解。研究结果表明,快速单纯形法比对偶单纯形法更有效。这可以从执行的迭代次数中看出。双单纯形法迭代有两次迭代,快速单纯形法迭代一次。对偶单纯形法与快速单纯形法的结果相同。
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引用次数: 0
A SHORT NOTE ON FIBONACCI NUMBERS IN A GENERALIZED PYTHAGOREAN TRIPLES 关于广义毕达哥拉斯三元组中的斐波那契数的简短说明
Pub Date : 2021-07-01 DOI: 10.14710/jfma.v4i1.10583
Emily L. Casinillo, Leomarich F. Casinillo
This paper aims to construct a new formula that generates a Fibonacci numbers in a generalized Pythagorean triples. In addition, the paper formulates some Fibonacci identities and discuss some important findings.
本文旨在构造一个在广义毕达哥拉斯三元组中生成斐波那契数的新公式。此外,本文还公式化了一些斐波那契恒等式,并讨论了一些重要发现。
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引用次数: 0
COPRIME GRAPH OF INTEGERS MODULO n GROUP AND ITS SUBGROUPS 模n群及其子群的整数素数图
Pub Date : 2020-06-10 DOI: 10.14710/jfma.v3i1.7412
Rina Juliana, M. Masriani, I. G. A. W. Wardhana, N. W. Switrayni, I. Irwansyah
Coprime Graph is a geometric representation of a group in the form of undirectedgraph. The coprime graph of a group G, denoted by $Gamma_G$ is a graph whose vertices are all elements of group G; and two distinct vertices a and b are adjacent if and only if $(|a|,|b|)=1$. In this paper, we study coprime graph of integers modulo n group and its subgroups. One of the results is if n is a prime number, then coprime graph of integers modulo n group is a bipartite graph.
互素图是群的无向图形式的几何表示。群G的素图,记为$Gamma_G$,其顶点都是群G的元素;两个不同的顶点a和b相邻当且仅当$(|a|,|b|)=1$。本文研究了模n群及其子群的整数素数图。其中一个结果是,如果n是素数,则整数的素数图模n群是二部图。
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引用次数: 10
RELASI GREEN PADA GAMMA-SEMIGRUP YANG DIBANGKITKAN DARI SUATU SEMIGRUP 绿色的关系是由半组复活的
Pub Date : 2020-06-10 DOI: 10.14710/jfma.v3i1.7765
Y. Sumanto, Abdul Aziz, Solikhin Solikhin, R. H. S. Utomo
In the Gamma-semigroup generated from a semigroup, we can define some equivalence relations called the Green relation. Furthermore, we can examine the relationship between the Green relation on the Gamma-semigroup and the Green relation on it’s generating semigroup.
在由半群生成的γ -半群中,我们可以定义一些等价关系,称为格林关系。进一步,我们可以检验γ -半群上的Green关系与其生成半群上的Green关系之间的关系。
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引用次数: 0
NUMERICAL SIMULATION OF STOCHASTIC DIFFERENTIAL EQUATIONS USING IMPLICIT MILSTEIN METHOD 随机微分方程隐式milstein方法的数值模拟
Pub Date : 2020-06-10 DOI: 10.14710/jfma.v3i1.7416
R. Herdiana
Stiff stochastic differential equations arise in many applications including in the area of biology. In this paper, we present numerical solution of stochastic differential equations representing the Malthus population model and SIS epidemic model, using the improved implicit Milstein method of order one proposed in [6]. The open source programming language SCILAB is used to perform the numerical simulations. Results show that the method is more accurate and stable compared to the implicit Euler method.
刚性随机微分方程在包括生物学在内的许多领域都有应用。本文采用文献[6]中提出的改进的1阶隐式Milstein方法,给出了马尔萨斯种群模型和SIS流行病模型随机微分方程的数值解。采用开源编程语言SCILAB进行数值模拟。结果表明,与隐式欧拉方法相比,该方法具有更高的精度和稳定性。
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引用次数: 0
SEMINORM PADA RUANG FUNGSI TERINTEGRAL DUNFORD
Pub Date : 2019-07-08 DOI: 10.14710/JFMA.V2I1.30
Solikhin Solikhin, Y. Sumanto, Abdul Aziz
This article discussed the seminorm on Dunford integrable functional space. We show that the set of all Dunford integrable functions is linear space. The results were shown that $left( D[a,b], left| cdot   right| right)$ is a seminorm space with function defined by $left| f right|=underset{begin{smallmatrix}  {{x}^{*}}in {{X}^{*}}  left| {{x}^{*}} right|le 1 end{smallmatrix}}{mathop{sup }}, left{ underset{Esubset [a,b]}{mathop{sup }},,left| left( L right)intlimits_{E}{{{x}^{*}}f} right| right}$. Furthermore, $left( D[a,b], d right)$ is a pseudomatrix space with function defined by $dleft( f,g right)=left| f-g right|=underset{begin{smallmatrix}  {{x}^{*}}in {{X}^{*}}  left| {{x}^{*}} right|le 1 end{smallmatrix}}{mathop{sup }}, left{ underset{Esubset [a,b]}{mathop{sup }},,left| left( L right)intlimits_{E}{{{x}^{*}}left( f-g right)} right| right}$.
本文讨论了关于Dunford可积泛函空间的研讨会。我们证明了所有邓福德可积函数的集合是线性空间。结果表明:$left( D[a,b], left| cdot   right| right)$是一个半精空间,其函数定义为$left| f right|=underset{begin{smallmatrix}  {{x}^{*}}in {{X}^{*}}  left| {{x}^{*}} right|le 1 end{smallmatrix}}{mathop{sup }}, left{ underset{Esubset [a,b]}{mathop{sup }},,left| left( L right)intlimits_{E}{{{x}^{*}}f} right| right}$。更进一步,$left( D[a,b], d right)$是一个伪矩阵空间,其函数定义为$dleft( f,g right)=left| f-g right|=underset{begin{smallmatrix}  {{x}^{*}}in {{X}^{*}}  left| {{x}^{*}} right|le 1 end{smallmatrix}}{mathop{sup }}, left{ underset{Esubset [a,b]}{mathop{sup }},,left| left( L right)intlimits_{E}{{{x}^{*}}left( f-g right)} right| right}$。
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引用次数: 0
BEBERAPA KARAKTERISTIK BARU PADA FUNGSI TERDEKATI 一些最新的功能特征
Pub Date : 2019-07-08 DOI: 10.14710/JFMA.V2I1.31
Abdul Aziz, Y. Sumanto, Solikhin Solikhin, R. H. S. Utomo
In this paper, discuss the relationship between approachable function with bounded variations, measurement, and absolute continuity. Futhermore, If f is approachable function of interval [a, b] then f is a bounded variation function and f is a measurable function of interval [a, b]. In relation with absolute continuity, if f is an absolute continuous of interval [a, b] then f is approachable function of [a, b].
本文讨论了有界变分可逼近函数、测量和绝对连续性之间的关系。更进一步,如果f是区间[a, b]的可逼近函数,则f是区间[a, b]的有界变分函数,f是区间[a, b]的可测函数。对于绝对连续,如果f是区间[a, b]的绝对连续,则f是区间[a, b]的可逼近函数。
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引用次数: 0
ESTIMASI TINGKAT RISIKO INVESTASI EMAS MENGGUNAKAN PENDEKATAN GENERALIZED EXTREME VALUE DAN GENERALIZED PARETO DISTRIBUTION
Pub Date : 2019-06-30 DOI: 10.14710/JFMA.V2I1.22
Noviana Pratiwi, C. Iswahyudi
This study estimates the level of risk in investing in gold. Value at Risk (VaR) is a method which can be used for calculating the level of risk. There are two distribution approaches used, namely Generalized Extreme Value Distribution (GEV) and Generalized Distribution Pareto (GDP). These two distributions are used because gold data is alleged to have a heavy tail distribution. The study uses secondary data on gold prices with January 2015 to December 2017 period with a total of 876 data. The results obtained indicate that the data return for the gold price has a heavy tail. Estimation results obtained indicate that the VaR value at the 95% confidence level is less than VaR with a 99% confidence level so it can be concluded that the higher the level of risk to be taken, the greater the level of confidence and capital allocation to cover losses taken by investors. The GDP Estimation value gives a greater value than GEV. and the largest VaR value is shown at 4.049%, which means that the maximum loss that may occur in one period ahead is 4.049%.
这项研究估计了投资黄金的风险水平。风险价值(VaR)是一种计算风险水平的方法。有两种分布方法,即广义极值分布(GEV)和广义帕累托分布(GDP)。之所以使用这两种分布,是因为黄金数据据称具有重尾分布。该研究使用了2015年1月至2017年12月期间的黄金价格二手数据,共有876个数据。结果表明,黄金价格的数据回归具有重尾性。得到的估计结果表明,95%置信水平下的VaR值小于99%置信水平下的VaR值,因此可以得出,投资者承担的风险水平越高,投资者的信心水平和弥补损失的资本配置水平就越大。GDP估计值给出的值大于GEV。VaR值最大,为4.049%,这意味着未来一个时期可能发生的最大损失为4.049%。
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引用次数: 0
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Journal of Fundamental Mathematics and Applications (JFMA)
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