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On fields with Serre's property (F) and the finitude of Galois and flat cohomology of algebraic groups over fields
Nguyêñ Duy Tân, Nguyêñ Quôc Thǎńg, 2026, izvirni znanstveni članek

Opis: In this paper, we revisit and strengthen the property (F) introduced by Serre for perfect fields and relate it with some some general conditions guaranteeing the finiteness (and also the infinitude) of Galois cohomology of unipotent algebraic groups over fields of positive characteristic and consider some examples.
Ključne besede: Unipotent group, Galois cohomology
Objavljeno v RUP: 17.08.2026; Ogledov: 11; Prenosov: 1
.pdf Celotno besedilo (559,47 KB)

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Semicubic cages and small graphs of even girth from voltage graphs
Flor Aguilar, Gabriela Araujo-Pardo, Leah Berman, 2026, izvirni znanstveni članek

Opis: A ({3, m}; g)-semicubic graph is a graph where the degree of each vertex is either 3 or m and the girth of the graph is g; if m = 3 we have a cubic graph. In this paper, we construct families of semicubic graphs of even girth and small order using two different techniques. The first technique generalizes a previous construction, which glues cubic cages of girth g together at remote vertices (vertices at distance at least g/2). The second technique, the main content of this paper, produces bipartite semicubic ({3, m}; g)-graphs of even girth g using voltage graphs over ℤm. For girth g = 4t + 2, t ≥ 1, the constructed graphs have two vertices of degree m. For girth g = 4t, t ≥ 2, the construction produces graphs with exactly three vertices of degree m (of course, the remaining vertices are of degree 3 in both cases). In particular, we describe infinite families of ({3, m}; g)−semicubic graphs for g = {6, 8, 10, 12} for infinitely many values of m. The cases g = {6, 8} include the unique 6-cage and the unique 8-cage when m = 3. The families obtained in this paper for girth g = {10, 12} include examples of orders that match the best-known bounds for ({3, m}; g)−semicubic graphs until this moment.
Ključne besede: Graph, semicubic graph, girth, voltage graph
Objavljeno v RUP: 17.08.2026; Ogledov: 9; Prenosov: 0
.pdf Celotno besedilo (574,36 KB)

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Centrality in connected graphs via convexity or concavity
Dinesh Pandey, Kamal Lochan Patra, 2026, izvirni znanstveni članek

Opis: In graph theory, several central parts of graphs have been defined. The center, median and the security center are three such concepts defined for any connected graph, while others are specific to trees. These definitions typically involve a function defined on the vertex set of the graph. This paper generalizes the concepts of convex and concave functions, originally defined for trees, to connected graphs. Using this, we provide a unified approach to prove the known results that each of the center, median, and security center of a connected graph is either a cut vertex or lies within a block. Additionally, we introduce three new central parts of a connected graph as generalizations of the subtree core, core vertices, and characteristic set of a tree, and examine their properties in relation to the center, median, and security center. We also show that for any graph G, there exists a supergraph G' such that the subgraph induced by the characteristic center of G' is isomorphic to G. Finally, we propose several open problems related to subgraph core and core center.
Ključne besede: Center, characteristic center, convex and concave functions, core center, median, security center, subgraph core
Objavljeno v RUP: 17.08.2026; Ogledov: 10; Prenosov: 1
.pdf Celotno besedilo (388,93 KB)

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On the BCI problem
Ted Dobson, Gregory Robson, 2026, izvirni znanstveni članek

Opis: Let G be a group. The BCI problem asks whether two Haar graphs of G are isomorphic if and only if they are isomorphic by an element of an explicit list of isomorphisms. We first generalize this problem in a natural way and give a theoretical way to solve the isomorphism problem for the natural generalization. We then restrict our attention to abelian groups and, with an exception, reduce the problem to the isomorphism problem for a related quotient, component, or corresponding Cayley digraph. For Haar graphs of an abelian group of odd order with connection sets S those of Cayley graphs (i.e. S = -S), the exception does not exist. For Haar graphs of cyclic groups of odd order with connection sets those of a Cayley graph, among others, we solve the isomorphism problem.
Ključne besede: Cayley, Haar, CI, BCI, abelian group
Objavljeno v RUP: 17.08.2026; Ogledov: 10; Prenosov: 1
.pdf Celotno besedilo (511,43 KB)

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