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Bipolar fuzzy outerplanar graphs approach in image shrinking [PDF]
Bipolar fuzzy outerplanar graphs are interesting and significant subclasses within the broader field of fuzzy graph theory. In this paper, bipolar fuzzy outerplanar graphs, and its properties are introduced.
Deivanai Jaisankar +3 more
doaj +4 more sources
Image contraction through fuzzy soft outerplanar graph structures [PDF]
Fuzzy sets and soft sets serve as powerful mathematical tools to handle uncertainty and vagueness in real-world problems. Building on these, this study introduces the concept of fuzzy soft outerplanar graphs (FSOGs), a fusion of fuzzy soft set theory ...
Deivanai Jaisankar +2 more
doaj +3 more sources
Outerplanar graph drawings with few slopes [PDF]
We consider straight-line outerplanar drawings of outerplanar graphs in which the segments representing edges are parallel to a small number of directions. We prove that Δ − 1 directions suffice for every outerplanar graph with maximum degree Δ ≥ 4. This
Kolja B. Knauer +2 more
semanticscholar +13 more sources
Fuzzy Outerplanar Graphs and Its Applications
The concept of a crisp graph is essential in the study of outerplanar graphs because outerplanar graphs are a unique type of planar graphs containing special characteristics. One of the core concepts of crisp graphs, the notion of a subgraph, is utilized
Deivanai Jaisankar +3 more
doaj +3 more sources
Planar, Outerplanar, and Toroidal Graphs of the Generalized Zero-Divisor Graph of Commutative Rings
Let A be a commutative ring with unity and let set of all zero divisors of A ...
A. Alanazi, M. Nazim, N. ur Rehman
semanticscholar +2 more sources
Large Induced Acyclic and Outerplanar Subgraphs of 2-Outerplanar Graph [PDF]
Albertson and Berman conjectured that every planar graph has an induced forest on half of its vertices. The best known lower bound, due to Borodin, is that every planar graph has an induced forest on two fifths of its vertices.
G. Borradaile +2 more
semanticscholar +5 more sources
A fuzzy graph theoretic approach to face shape recognition using cubic outerplanar structures [PDF]
The well-known topic of crisp graph planarity is contrasted with the more new and thoroughly studied field of planarity inside a fuzzy framework. In cubic fuzzy domain, cubic multisets with interval and fuzzy number to capture vagueness.
Deivanai Jaisankar +2 more
doaj +2 more sources
Pathlength of Outerplanar Graphs
A path-decomposition of a graph G = (V, E) is a sequence of subsets of V , called bags, that satisfy some connectivity properties. The length of a path-decomposition of a graph G is the greatest distance between two vertices that belong to a same bag and the pathlength, denoted by pl(G), of G is the smallest length of its path-decompositions.
Dissaux, Thomas, Nisse, Nicolas
openaire +6 more sources
Edge-group choosability of outerplanar and near-outerplanar graphs [PDF]
Let $\chi_{gl}(G)$ be the {\it{group choice number}} of $G$. A graph $G$ is called {\it{edge-$k$-group choosable}} if its line graph is $k$-group choosable. The {\it{group-choice index}} of $G$, $\chi'_{gl}(G)$, is the smallest $k$ such that $G$ is edge-$
Amir Khamseh
doaj +1 more source
Splitting Plane Graphs to Outerplanarity
Vertex splitting replaces a vertex by two copies and partitions its incident edges amongst the copies. This problem has been studied as a graph editing operation to achieve desired properties with as few splits as possible, most often planarity, for which the problem is NP-hard.Here we study how to minimize the number of splits to turn a plane graph ...
Martin Gronemann +2 more
openaire +3 more sources

