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Expressions for Mostar and weighted Mostar invariants in a chemical structure
The bond-additive topological invariants are largely employed to recognize the characteristics of chemical graphs. They provide quantitative measures of peripheral shapes of molecules and attract considerable attention, both in the context of complex ...
Krishnan Sathish +2 more
exaly +3 more sources
A Case of Longitudinal Extensive Transversal Myelitis in Patient With Neuromyelitis Optica Spectrum Disorder and Systemic Lupus Erythematosus [PDF]
Neuromyelitis optica spectrum disorder (NMOSD) is a rare autoimmune, demyelinating disorder of the central nervous system. Clinical manifestations include optic neuritis, longitudinally extensive transverse myelitis (LETM) involving three or more ...
Nikolina Pravdic +7 more
doaj +3 more sources
On Mostar and Edge Mostar Indices of Graphs
Let G be a graph with edge set EG and e=uv∈EG. Define nue,G and mue,G to be the number of vertices of G closer to u than to v and the number of edges of G closer to u than to v, respectively. The numbers nve,G and mve,G can be defined in an analogous way.
Ali Ghalavand +2 more
doaj +3 more sources
The Mostar Index of Fibonacci and Lucas Cubes [PDF]
The Mostar index of a graph was defined by Došlić, Martinjak, Škrekovski, Tipurić Spužević and Zubac in the context of the study of the properties of chemical graphs. It measures how far a given graph is from being distance-balanced. In this paper, we determine the Mostar index of two well-known families of graphs: Fibonacci cubes and Lucas cubes.
Elif Saygi, Ömer Eğecioğlu
exaly +6 more sources
Edge Mostar Indices of Cacti Graph With Fixed Cycles
Topological invariants are the significant invariants that are used to study the physicochemical and thermodynamic characteristics of chemical compounds. Recently, a new bond additive invariant named the Mostar invariant has been introduced.
, Shehnaz Akhter
exaly +3 more sources
Došlić et al. defined the Mostar index of a graph $G$ as $Mo(G)=\sum\limits_{uv\in E(G)}|n_G(u,v)-n_G(v,u)|$, where, for an edge $uv$ of $G$, the term $n_G(u,v)$ denotes the number of vertices of $G$ that have a smaller distance in $G$ to $u$ than to $v$. They conjectured that $Mo(G)\leq 0.\overline{148}n^3$ for every graph $G$ of order $n$.
Dieter Rautenbach
exaly +3 more sources
Predictive value of inflammatory markers in inguinal hernia surgery: General vs. spinal anesthesia [PDF]
Inguinal hernia is a prevalent condition requiring surgical intervention, and accumulating evidence suggests that the type of anesthesia administered may influence systemic inflammatory responses.
Marko Kordić +10 more
doaj +2 more sources
Mostar index and edge Mostar index of polymers [PDF]
AbstractLet $$G=(V,E)$$ G = ( V , E ) be a graph and $$e=uv\in E$$ e = u
Nima Ghanbari, Saeid Alikhani
openaire +5 more sources
Mostar index and bounded maximum degree
Došlić et al. defined the Mostar index of a graph $G$ as $Mo(G)=\sum\limits_{uv\in E(G)}|n_G(u,v)-n_G(v,u)|$, where, for an edge $uv$ of $G$, the term $n_G(u,v)$ denotes the number of vertices of $G$ that have a smaller distance in $G$ to $u$ than to $v$.
Michael Henning, Dieter Rautenbach
exaly +4 more sources
HYDRAULIC NUMERICAL ANALYSIS OF GROUNDWATER IN THE LEFT HINTERLAND OF THE MOSTAR HYDROELECTRIC POWER PLANT DAM [PDF]
This paper presents a research conducted as part of development of the graduation thesis entitled: "Hydraulic numerical analysis of groundwater in the left hinterland of the Mostar hydroelectric power plant dam", which was developed and successfully ...
Petra Merdžo, Mirna Raič
doaj +1 more source

