Results 11 to 20 of about 350 (134)
Akram B. Attar EXTENSIBILITY OF GRAPHS
مجلة علوم ذي قار, 2019 In this paper, the concepts of extension of a graph(digraph) and the extensible class of graphs(digraphs) have been introduced. The class of connected graphs as well as the class of Hamiltonian graphs which are extensible classes have also been proved ...
Akram Attar
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Mathematical Investigation of Eulerian and Hamiltonian Graphs in Complex Networks
This study investigates the properties and applications of Eulerian and Hamiltonian graphs within complex networks, with a particular focus on their roles in transportation, communication, and biological systems. The primary objective is to develop a deeper mathematical understanding of these graph structures and their implications for optimizing ...
Md Asaduzzaman
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Communications on Pure and Applied Mathematics, Volume 75, Issue 12, Page 2685-2801, December 2022., 2022 Abstract This manuscript constructs global in time solutions to master equations for potential mean field games. The study concerns a class of Lagrangians and initial data functions that are displacement convex, and so this property may be in dichotomy with the so‐called Lasry–Lions monotonicity, widely considered in the literature.
Wilfrid Gangbo, Alpár R. Mészáros
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Some Bianchi Type Viscous Holographic Dark Energy Cosmological Models in the Brans–Dicke Theory
Advances in Astronomy, Volume 2022, Issue 1, 2022., 2022 In this article, we analyze Bianchi type–II, VIII, and IX spatially homogeneous and anisotropic space‐times in the background of the Brans–Dicke theory of gravity within the framework of viscous holographic dark energy. To solve the field equations, we have used the relation between the metric potentials as R = Sn and the relation between the scalar ...
M. Vijaya Santhi +4 more
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Some Properties of the Zero‐Divisor Graphs of Idealization Ring R(+)M
Mathematical Problems in Engineering, Volume 2022, Issue 1, 2022., 2022 The aim of this article to follow the properties of the zero‐divisor graph of special idealization ring. We study the wiener index of the zero‐divisors graph of some special idealization ring R(+)M and find the clique number of the graph Γ(R(+)M) is ω (Γ(R(+)M)) = |M| − 1, where R is an integral domain.
Manal Al-Labadi, Naeem Jan
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Wave–current interaction on a free surface
Studies in Applied Mathematics, Volume 147, Issue 4, Page 1277-1338, November 2021., 2021 Abstract The classical water wave equations (CWWEs) comprise two boundary conditions for the two‐dimensional flow on the free surface of a bulk three‐dimensional (3D) incompressible potential flow in the volume bounded by the free surface, which itself moves under the restoring force of gravity.
Dan Crisan +2 more
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Electronic Journal of Graph Theory and Applications, 2013 This article gives a survey of all results on the power graphs of groups and semigroups obtained in the literature. Various conjectures due to other authors, questions and open problems are also included.
Jemal Abawajy +2 more
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Sparse Kneser graphs are Hamiltonian
Journal of the London Mathematical Society, Volume 103, Issue 4, Page 1253-1275, June 2021., 2021 Abstract For integers k⩾1 and n⩾2k+1, the Kneser graph K(n,k) is the graph whose vertices are the k‐element subsets of {1,…,n} and whose edges connect pairs of subsets that are disjoint. The Kneser graphs of the form K(2k+1,k) are also known as the odd graphs.
Torsten Mütze +2 more
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, 2013 In this paper, the concept of Total semirelib graph of a planar graph is introduced. Authors present a characterization of those graphs whose total semirelib graphs are planar, outer planar, Eulerian, hamiltonian with crossing number ...
Prasad, Manjunath +3 more
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AIChE Journal, Volume 67, Issue 3, March 2021., 2021 Abstract Research problems in the domains of physical, engineering, biological sciences often span multiple time and length scales, owing to the complexity of information transfer underlying mechanisms. Multiscale modeling (MSM) and high‐performance computing (HPC) have emerged as indispensable tools for tackling such complex problems.
Ravi Radhakrishnan
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