Results 51 to 60 of about 18,169 (133)
Journal of Mathematics, Volume 2025, Issue 1, 2025.The construction of circuits formed by reduced quadratic irrational numbers (RQINs) under the action of Mobius groups has attracted growing attention due to their deep algebraic structure and wide range of applications. Such orbits and circuits play a significant role in modern cryptographic systems, particularly in the design of robust substitution ...
Muhammad Haris Mateen +5 more
wiley +1 more source
CAYLEY COLOR DIGRAPH DARI GRUP SIKLIK DENGAN n BILANGAN PRIMA [PDF]
, 2013 Abstrak Penelitian ini merupakan penelitian deskriptif-kualitatif dengan menggunakan metode penelitian kepustakaan (Library Research) yaitu penelitian yang mengkaji kepustakaan, khususnya tentang Cayley Color Digraf dengan tujuan untuk mengumpulkan ...
Jalil, Abdul
core
Methods in Ecology and Evolution, Volume 15, Issue 11, Page 1997-2009, November 2024.Abstract Precipitation channelled down tree stems (stemflow) or into drip points of ‘throughfall’ beneath trees results in spatially concentrated inputs of water and chemicals to the ground. Currently, these flows are poorly characterised due to uncertainties about which branches redirect rainfall to stemflow or throughfall drip points.
Collin Wischmeyer +5 more
wiley +1 more source
Shi arrangements and low elements in Coxeter groups
Proceedings of the London Mathematical Society, Volume 129, Issue 2, August 2024.Abstract Given an arbitrary Coxeter system (W,S)$(W,S)$ and a non‐negative integer m$m$, the m$m$‐Shi arrangement of (W,S)$(W,S)$ is a subarrangement of the Coxeter hyperplane arrangement of (W,S)$(W,S)$. The classical Shi arrangement (m=0$m=0$) was introduced in the case of affine Weyl groups by Shi to study Kazhdan–Lusztig cells for W$W$.
Matthew Dyer +3 more
wiley +1 more source
Journal of Mathematics, Volume 2024, Issue 1, 2024.Symmetry properties are of vital importance for graphs. The famous Cayley graph is a good mathematical model as its high symmetry. The normality of the graph can well reflect the symmetry of the graph. In this paper, we characterize the normality of the direct product of Cayley graphs and give a sufficient and necessary condition for the direct product
Li Wang +3 more
wiley +1 more source
Color digraph dan Cayley color digraph dari grup siklik Zn dengan n bilangan prima [PDF]
, 2009 Misal (G,o) adalah grup, (G,o) dikatakan grup siklik jika dan hanya jika terdapat a ∈ G yang sedemikian hingga setiap elemen dari G dapat dibangkitkan/dibangun oleh a, dengan kata lain setiap elemen dari G dapat dituliskan sebagai perpangkatan dari a ...
Jalil, Abdul
core
Isomorphism between Cayley (di)graphs [PDF]
, 2005 Let Γ and Δ be finite groups. We give a sufficient condition to prove that every Cayley graph of Γ is isomorphic to a Cayley graph of Δ. As an application of this result, it is proved that every Cayley graph of a certain group of order 12 is isomorphic ...
Fernandes, J.G., Giudici, R.E.
core +1 more source
A Note on Almost Moore Diagraphs of Degree Three
Journal of Mathematical and Fundamental Sciences, 2019 It is well known that Moore digraphs do not exist except for trivial cases (degree 1 or diameter 1), but there are digraphs of diameter two and arbitrary degree which miss the Moore bound by one.
Edy Tri Baskoro +2 more
doaj
Which Faber–Moore–Chen digraphs are Cayley digraphs?
Discrete Mathematics, 2010 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mária Zdímalová, Lubica Staneková
openaire +3 more sources
Cayley hyper-digraphs and Cayley hypermaps
Journal of Algebraic CombinatoricsA Cayley hyper-digraph is a directed hypergraph that its automorphism group contains a subgroup acting regularly on vertices and a Cayley hypermap is a hypermap whose automorphism group contains a subgroup which induces regular action on the hypervertex set.
Kai Yuan, Yan Wang
openaire +2 more sources