E R Albirri
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View article: On the study of Rainbow Antimagic Coloring of Special Graphs
On the study of Rainbow Antimagic Coloring of Special Graphs Open
Let be a connected graph with vertex set and edge set . The bijective function is said to be a labeling of graph where is the associated weight for edge . If every edge has different weight, the function is called an edge antimagic vertex …
View article: Bilangan Kromatik Graceful Pada Keluarga Graf Grid
Bilangan Kromatik Graceful Pada Keluarga Graf Grid Open
All graph in this paper be a connected and simple graph. Let c:V(G)→{1,2,…,k} is a proper vertex coloring where k ≥ 2 which induces a proper edge coloring c':E(G)→{1,2,…,k} define by c' (uv)=|c(u)-c(v)|, where uv in E(G) is called graceful…
View article: On Inclusive Local Irregular Vertex Coloring of Shackle Operation Graph
On Inclusive Local Irregular Vertex Coloring of Shackle Operation Graph Open
A graph is an ordered pair of two sets V and E, written . is the set of vertices and is the set of edges of the graph . The labeling of the graph is defined by where is the labeling of the vertices. The function is the vertex coloring of t…
View article: Pewarnaan Pelangi Antiajaib pada Amalgamasi Graf
Pewarnaan Pelangi Antiajaib pada Amalgamasi Graf Open
Let $G$ is a connected graph with vertex set $V(G)$ and edge set $E(G)$. The side weights for $uv\in E(G) $ bijective function $f:V(G)\rightarrow\{1,2,\dots, |V(G)|\}$ and $ w(uv)= f(u)+f(v) $ . If each edge has a different weight, the fun…
View article: Rainbow Vertex Connection Number pada Keluarga Graf Roda
Rainbow Vertex Connection Number pada Keluarga Graf Roda Open
The rainbow vertex connection was first introduced by krivelevich and yuster in 2009 which is an extension of the rainbow connection. Let graph $G =(V,E)$ is a connected graph. Rainbow vertex-connection is the assignment of color to the ve…
View article: Pewarnaan Titik Ketakteraturan Lokal Refleksif pada Keluarga Graf Roda
Pewarnaan Titik Ketakteraturan Lokal Refleksif pada Keluarga Graf Roda Open
All graph in this paper is simple and connected graph where $V(G)$ is vertex set and $E(G)$ is edge set. Let function $f : V(G)\longrightarrow \{0, 2,..., 2k_v\}$ as vertex labeling and a function $f: E(G)\longrightarrow \{1, 2,..., k_e\}$…
View article: Pewarnaan Titik Ketakteraturan Lokal Inklusif pada Hasil Operasi Comb Graf Bintang
Pewarnaan Titik Ketakteraturan Lokal Inklusif pada Hasil Operasi Comb Graf Bintang Open
Let G(V,E) is a simple graph and connected where V(G) is vertex set and E(G) is edge set. An inclusive local irregularity vertex coloring is defined by a mapping l:V(G) à {1,2,…, k} as vertex labeling and wi : V(G) à N is function of inclu…
View article: Pewarnaan Titik Ketakteraturan Lokal pada Keluarga Graf Unicyclic
Pewarnaan Titik Ketakteraturan Lokal pada Keluarga Graf Unicyclic Open
In this research is a development of local irregularity vertex coloring of graph. The based on definition, as follows: \textbf{$l:V(G) \longrightarrow {\{1, 2, ..., k}\}$} is called vertex irregular k-labelling and \textbf{$w:V(G) \longrig…
View article: The ability to solve problem in arithmetic sequence based on the ideal problem solving in terms of the Keirsey temperament sorter and category of ability
The ability to solve problem in arithmetic sequence based on the ideal problem solving in terms of the Keirsey temperament sorter and category of ability Open
This research is describe students' ability to solve arithmetic sequence problems based on the IDEAL problem solving stages (Identify problem, Define goal, Explore possible strategies, Anticipate outcome and act, Look back and learn) in te…
View article: PEWARNAAN TITIK TOTAL SUPER ANTI-AJAIB LOKAL PADA GRAF PETERSEN DIPERUMUM P(n,k) DENGAN k=1,2
PEWARNAAN TITIK TOTAL SUPER ANTI-AJAIB LOKAL PADA GRAF PETERSEN DIPERUMUM P(n,k) DENGAN k=1,2 Open
The local antimagic total vertex labeling of graph G is a labeling that every vertices and edges label by natural number from 1 to such that every two adjacent vertices has different weights, where is The sum of a vertex label and the labe…
View article: On graceful chromatic number of comb product of ladder graph
On graceful chromatic number of comb product of ladder graph Open
Let G be a connected and simple graph. Proper vertex colouring c : V(G) — {1, 2, 3,…, k} where k → 2 that induces a proper edge colouring c’ : E(G) — {1, 2, 3,…, k — 1} define by c’(uv)=|c(u) — c(v)|, where uv in E(G) is called graceful k—…
View article: Developing online interactive learning media by using easyclass with geogebra to help students representation mathematic on linear programming
Developing online interactive learning media by using easyclass with geogebra to help students representation mathematic on linear programming Open
The power of mathematical representation by applying concepts needs to be improved so that students can remember mathematical concepts sustainably. The purpose of this study to development and describe the process of interactive online med…
View article: Eigenvalues of Adjacency and Laplacian Matrices of Bracelet—K<sub>n</sub> Graph
Eigenvalues of Adjacency and Laplacian Matrices of Bracelet—K<sub>n</sub> Graph Open
Let G be an undirected simple graph. Adjacency matrix of a graph G , denoted by ( A ( G )), is defined as a matrix which has entry-( i , j ) is equal 1 if vertex i and vertex j are adjacent and 0 if otherwise. Let D ( G ) be the diagonal m…
View article: On the irregular coloring of bipartite graph and tree graph families
On the irregular coloring of bipartite graph and tree graph families Open
This article discusses irregular coloring. Irregular coloring was first introduced by Mary Radcliffe and Ping Zhang in 2007. The coloring c is called irregular coloring if distinct vertices of G have distinct codes. The color code of a ver…
View article: Dimensi Metrik Sisi Pada Beberapa Graf Unicyclic
Dimensi Metrik Sisi Pada Beberapa Graf Unicyclic Open
All the graphs in this paper are connected graphs and $d(e,v)$ is the length of the shortest path between $e=uv$ and $v$. Let $G=(V,E)$ where $V(G)$ is a set of vertex from graph $G$ while $E(G)$ is a set of edge from graph $G$. The edge m…
View article: Resolving Domination Number pada Keluarga Graf Buku
Resolving Domination Number pada Keluarga Graf Buku Open
All graph in this paper are members of family of book graph. Let $G$ is a connnected graph, and let $W = \{w_1,w_2,...,w_i\}$ a set of vertices which is dominating the other vertices which are not element of $W$, and the elements of $W$ ha…
View article: On the local multiset dimension of graph with homogenous pendant edges
On the local multiset dimension of graph with homogenous pendant edges Open
Let G be a connected graph with E as edge set and V as vertex set. r m ( v | W ) = { d ( v , s 1 ), d ( v, s 2 ),…, d ( v, s k )} is the multiset representation of a vertex v of G with respect to W where d ( v , s i ) is a distance between…
View article: On the local (adjacency) metric dimension of split related wheel graphs
On the local (adjacency) metric dimension of split related wheel graphs Open
Let G be a simple and connected graph. When G graph is added by new vertex v ’ in graph G (where the number of vertex v ’ corresponds to vertex v ) such that if v 1 adjacent to v 2 in G then v 1 will adjacent to v 2 in G . The G graph is c…
View article: On rainbow antimagic coloring of some special graph
On rainbow antimagic coloring of some special graph Open
Let G = ( V, E ) be a connected and simple graphs with vertex set V and edge set E . A coloring of graph G is rainbow connected if there is a rainbow path that connects each two vertices of graph G . The minimum k such that G has a rainbow…
View article: On resolving domination number of friendship graph and its operation
On resolving domination number of friendship graph and its operation Open
Let G = ( V, E ) be a simple, finite, and connected graph of order n . A dominating set D ⊆ V ( G ) such every vertex not in D is adjacent to at least one member of D . A dominating set of smallest size is called a minimum dominating set a…
View article: Graceful Chromatic Number of Unicyclic Graphs
Graceful Chromatic Number of Unicyclic Graphs Open
We consider that all graph in this paper are finite, simple and connected graph. A graceful k−coloring of a graph is a proper vertex coloring f : V(G) → {1, 2, ..., k}, where k ≥ 2 which induces a proper edge coloring f' : E(G) → {1, 2, ..…
View article: Mathematical Literacy of Male and Female Students in Solving PISA Problem by “Shape and Space” Content
Mathematical Literacy of Male and Female Students in Solving PISA Problem by “Shape and Space” Content Open
This is a descriptive research which aims to describe mathematical literacy of male and female students by solving PISA problem. Mathematical problems are not only related to calculations, but how our ability to apply mathematical knowledg…
View article: The local multiset dimension of unicyclic graph
The local multiset dimension of unicyclic graph Open
An unicyclic graph is a graph which contains exactly one cycle. For k–ordered set W = {s1, s2, . . ., sk} of vertex set G, the multiset representation of a vertex v of G with respect to W is rm(v|W ) = {d(v, s1), d(v, s2), . . ., d(v, sk)}…
View article: On the local adjacency metric dimension of split graph
On the local adjacency metric dimension of split graph Open
The metric dimension is one of an interesting studied graph topics. The local adjacency metric dimension is combination of the local metric dimension and the adjacency metric dimension. The graph G = (V, E) in this study is connected, simp…
View article: How do indonesian sixth grader students make sense of directproportion: a closer look at student with mathematics anxiety
How do indonesian sixth grader students make sense of directproportion: a closer look at student with mathematics anxiety Open
This study aims to explore how Indonesian students make sense direct proportion concepts according to their level of mathematics anxiety. This research tried to uncover the meaning of a phenomenon for students who are involved. In represen…
View article: The total edge product cordial labeling of graph with pendant vertex
The total edge product cordial labeling of graph with pendant vertex Open
One of the topics in graph theory is labeling. The object of the study is a graph generally represented by vertex, edge and sets of natural numbers called label. For a graph G, the function of vertex labeling g : V(G) → {0, 1} induces an e…
View article: Super domination number of unicyclic graphs
Super domination number of unicyclic graphs Open
All graphs in this paper are a connected graph, denoted by G = (V, E).The open neighbourhood of a vertex v of a graph G is the set N(v) consisting of all vertices adjacent to v in G. For D ⊂ V(G), we define D = V(G)\D, a set D ⊂ V(G) is ca…
View article: The local (adjacency) metric dimension of split related complete graph
The local (adjacency) metric dimension of split related complete graph Open
Let G be a simple graph. A set of vertices, called V (G) and a set of edges, called E(G) are two sets which form graph G. W is a local adjacency resolving set of G if for every two distinct vertices x, y and x adjacent with y then . A mini…
View article: On the local multiset dimension of<i>m</i>-shadow graph
On the local multiset dimension of<i>m</i>-shadow graph Open
Let G = (V, E) be a simple and connected graph with edge set E and vertex set V . Suppose W = {s1, s2, ..., sk} is a subset of vertex set V (G), the representation multiset of a vertex v of G with respect to W is where d(v, si) is a distan…
View article: On the partition dimension of edge corona product of path and cycle
On the partition dimension of edge corona product of path and cycle Open
Let v be a vertex of a connected graph G(V, E). Let S be a subset of V (G). For an ordered partition of V (G), the representation of a vertex with respect to is the k-vectors , where d(v, Sk) represents the distance between the vertex v an…