Results 31 to 40 of about 915 (122)
On the Minimum General Sum‐Connectivity of Trees of Fixed Order and Pendent Vertices
For a graph G, its general sum‐connectivity is usually denoted by χα(G) and is defined as the sum of the numbers dGu+dGvα over all edges uv of G, where dG(u), dG(v) represent degrees of the vertices u, v, respectively, and α is a real number. This paper addresses the problem of finding graphs possessing the minimum χα value over the class of all trees ...
Abeer M. Albalahi +2 more
wiley +1 more source
Light Confinement by Local Index Tailoring in Inhomogeneous Dielectrics
In inhomogeneous media, any local change of the dielectric distribution typically affects the propagating light fields in a non‐local and complicated way. Here, a method for producing local modifications of an inhomogeneous dielectric medium is described, which leaves the electric field outside of the modified region unchanged—a technique that is used ...
I. Krešić, K. G. Makris, S. Rotter
wiley +1 more source
Out of Equilibrium Thermal Field Theories - Finite Time after Switching on the Interaction - Wigner Transforms of Projected Functions [PDF]
We study out of equilibrium thermal field theories with switching on the interaction occurring at finite time using the Wigner transforms (in relative space-time) of two-point functions.
A. J. Niemi +43 more
core +5 more sources
Topological indices and f-polynomials on some graph products [PDF]
We Obtain Inequalities Involving Many Topological Indices In Classical Graph Products By Using The F-Polynomial. In Particular, We Work With Lexicographic Product, Cartesian Sum And Cartesian Product, And With First Zagreb, Forgotten, Inverse Degree And ...
Ableu Baya, Ricardo +3 more
core +2 more sources
Relations between Wiener, hyper-Wiener and some Zagreb type indices [PDF]
In this paper, some inequalities between the Wiener, hyper-Wiener, first Zagreb, second Zagreb, first reformulated Zagreb, second reformulated Zagreb and the general Zagreb indices of a simple graph are given.
Ghalavand Ali +2 more
doaj
Laplacian coefficients of trees [PDF]
Let G be a simple and undirected graph with Laplacian polynomial ψ(G, λ) = Σk=0n (−1)n-kck(G)λk. In this paper, exact formulas for the coefficient cn−4 and the number of 4-matchings with respect to the Zagreb indices of a given tree are presented.
Ali Ghalavand, Ali Reza Ashrafi
core +2 more sources
Covariant canonical quantization of fields and Bohmian mechanics
We propose a manifestly covariant canonical method of field quantization based on the classical De Donder-Weyl covariant canonical formulation of field theory.
70 +27 more
core +1 more source
Norm-variation of ergodic averages with respect to two commuting transformations
We study double ergodic averages with respect to two general commuting transformations and establish a sharp quantitative result on their convergence in the norm.
Durcik, Polona +3 more
core +1 more source
On reformulated zagreb indices with respect to tricyclic graphs
The authors Mili$\breve{c}$evi$\acute{c}$ et al. introduced the reformulated Zagreb indices, which is a generalization of classical Zagreb indices of chemical graph theory. In the paper, we characterize the extremal properties of the first reformulated Zagreb index.
Ji, Shengjin, Li, Xia, Qu, Yongke
openaire +2 more sources
In this article, the first eccentricity connectivity coindex is introduced as ECI¯G=∑uv∉EGε2u+ε2v, in which ε(u) denotes the eccentricity of the vertex u in the simple connected graph G. Then, the exact expressions are obtained for the first eccentricity connectivity coindex of some graph products.
Suha Wazzan +2 more
wiley +1 more source

