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62. On the diagonal of Riesz operators on Banach latticesRoman Drnovšek, Marko Kandić, 2024, izvirni znanstveni članek Povzetek: This paper extends the well-known Ringrose theory for compact operators to polynomially Riesz operators on Banach spaces. The particular case of an ideal-triangularizable Riesz operator on an order continuous Banach lattice yields that the spectrum of such operator lies on its diagonal, which motivates the systematic study of an abstract diagonal of a regular operator on an order complete vector lattice $E$. We prove that the class $\mathscr D$ of regular operators for which the diagonal coincides with the atomic diagonal is always a band in $\mathcal L_r(E)$, which contains the band of abstract integral operators. If $E$ is also a Banach lattice, then $\mathscr D$ contains positive Riesz and positive AM-compact operators.
Ključne besede: vector lattices, Banach lattices, Riesz operators, diagonal of an operator
Objavljeno v DiRROS: 24.01.2025; Ogledov: 67; Prenosov: 29
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65. Optimal strategies in fractional games: vertex cover and dominationCsilla Bujtás, Günter Rote, Zsolt Tuza, 2024, izvirni znanstveni članek Povzetek: In a hypergraph ${\cal H}=(V,{\cal E})$ with vertex set $V$ and edge set ${\cal E}$, a real-valued function $f: V \to [0, 1]$ is a fractional transversal if $\sum_{v\in E} f(v) \ge 1$ for every edge $E \in {\cal E}$. Its size is $|f| := \sum_{v \in V} f(v)$, and the fractional transversal number $\tau^\ast({\cal H})$ is the smallest possible $|f|$. We consider a game scenario where two players have opposite goals, one of them trying to minimize and the other to maximize the size of a fractional transversal constructed incrementally. We prove that both players have strategies to achieve their common optimum, and they can reach their goals using rational weights.
Ključne besede: fractional vertex cover, fractional transversal game, fractional domination game
Objavljeno v DiRROS: 24.01.2025; Ogledov: 70; Prenosov: 34
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66. Classification of cubic tricirculant nut graphsIvan Damnjanović, Nino Bašić, Tomaž Pisanski, Arjana Žitnik, 2024, izvirni znanstveni članek Povzetek: A nut graph is a simple graph whose adjacency matrix has the eigenvalue zero with multiplicity one such that its corresponding eigenvector has no zero entries. It is known that there exist no cubic circulant nut graphs. A bicirculant (resp. tricirculant) graph is defined as a graph that admits a cyclic group of automorphisms having two (resp. three) orbits of vertices of equal size. We show that there exist no cubic bicirculant nut graphs and we provide a full classification of cubic tricirculant nut graphs.
Ključne besede: bicirculant, tricirculant, eigenvalue
Objavljeno v DiRROS: 24.01.2025; Ogledov: 57; Prenosov: 22
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67. Genomic insights into genetic diversity and seed coat color change in common bean composite populationsEva Plestenjak, Mohamed Neji, Lovro Sinkovič, Vladimir Meglič, Barbara Pipan, 2024, izvirni znanstveni članek Ključne besede: seed coat color, phenotypic variation, composite populations, whole genome sequencing
Objavljeno v DiRROS: 24.01.2025; Ogledov: 82; Prenosov: 41
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68. Zakaj in kakšno strokovno podporo potrebujejo pacienti med zdravljenjem raka : 48. strokovni seminar2024, ni določena Ključne besede: kemoterapija, biološka zdravila, alergija, imunoterapija, neželeni učinki, pacienti, psihološka podpora, parenteralna prehrana, spolnost, zborniki, elektronske knjige
Objavljeno v DiRROS: 24.01.2025; Ogledov: 49; Prenosov: 31
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69. The Sierpiński domination numberMichael A. Henning, Sandi Klavžar, Elżbieta Kleszcz, Monika Pilśniak, 2024, izvirni znanstveni članek Povzetek: Let $G$ and $H$ be graphs and let $f \colon V(G)\rightarrow V(H)$ be a function. The Sierpiński product of $G$ and $H$ with respect to $f$, denoted by $G \otimes _f H$, is defined as the graph on the vertex set $V(G)\times V(H)$, consisting of $|V(G)|$ copies of $H$; for every edge $gg'$ of $G$ there is an edge between copies $gH$ and $g'H$ of $H$ associated with the vertices $g$ and $g'$ of $G$, respectively, of the form $(g,f(g'))(g',f(g))$. In this paper, we define the Sierpiński domination number as the minimum of $\gamma(G\otimes _f H)$ over all functions $f \colon V(G)\rightarrow V(H)$. The upper Sierpiński domination number is defined analogously as the corresponding maximum. After establishing general upper and lower bounds, we determine the upper Sierpiński domination number of the Sierpiński product of two cycles, and determine the lower Sierpiński domination number of the Sierpiński product of two cycles in half of the cases and in the other half cases restrict it to two values.
Ključne besede: Sierpiński graph, Sierpiński product, domination number, Sierpiński domination number
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70. Rak jajčnikov : zanositev in nosečnost2024, zbornik recenziranih znanstvenih prispevkov na domači konferenci Povzetek: Predstavljamo vam zbornik znanstvenih prispevkov, ki naslavlja kompleksen odnos med rakom jajčnikov, zanositvijo in nosečnostjo. Gre za tematiko, ki v medicinskih in raziskovalnih krogih postaja vse bolj aktualna, saj tehnološki in terapevtski napredek omogočata razvoj novih pristopov, ki izboljšujejo kakovost življenja bolnic in odpirajo možnosti za ohranjanje plodnosti tudi pri onkoloških bolnicah.
Objavljeno v DiRROS: 24.01.2025; Ogledov: 46; Prenosov: 21
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