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141.
142.
Genetic markers in oligodendroglial tumours
Tomaž Velnar, Uroš Smrdel, Mara Popović, Gorazd Bunc, 2010, pregledni znanstveni članek

Povzetek: Background. Oliogodendrogliomas are brain tumours composed of the cells resembling oligodendrocytes. They represent the third most common glial tumour, comprising 2.5% of all primary brain tumours and 5-20% of all gliomas. Conclusions. Oligodendroglial tumours with 1p and 19q loss demonstrate a better overall prognosis due to more indolent clinical behaviour and higher sensitivity to treatment. Additionally, 1p and 19q loss is a marker of clinical utility, helping to assess tumour sensitivity to chemotherapy and harbouring the potential for improving the diagnosis and survival of oligodendroglioma patients as well as future clinical practice.
Objavljeno v DiRROS: 15.03.2024; Ogledov: 58; Prenosov: 22
.pdf Celotno besedilo (616,34 KB)

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Invariants of multi-linkoids
Boštjan Gabrovšek, Neslihan Gügümcü, 2023, izvirni znanstveni članek

Povzetek: In this paper, we extend the definition of a knotoid to multilinkoids that consist of a finite number of knot and knotoid components. We study invariants of multi-linkoids, such as the Kauffman bracket polynomial, ordered bracket polynomial, the Kauffman skein module, and the $T$-invariant in relation with generalized $\Theta$-graphs.
Ključne besede: knotoid, multi-linkoid, spatial graph, Kauffman bracket polynomial, Kauffman bracket skein module, theta-curve, theta-graph
Objavljeno v DiRROS: 15.03.2024; Ogledov: 55; Prenosov: 32
.pdf Celotno besedilo (924,28 KB)
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146.
147.
Management of cetuximab-induced skin toxicity with prophylactic use of topical vitamin K1 cream
Janja Ocvirk, 2010, kratki znanstveni prispevek

Objavljeno v DiRROS: 15.03.2024; Ogledov: 60; Prenosov: 21
.pdf Celotno besedilo (513,40 KB)

148.
Reflexivity of the space of transversal distributions
Jure Kališnik, 2023, izvirni znanstveni članek

Povzetek: For any smooth, Hausdorff and second-countable manifold $N$ one can define the Fréchet space ${\mathcal C}^{\infty}(N)$ of smooth functions on $N$ and its strong dual ${\cal E}'(N)$ of compactly supported distributions on $N$. It is a standard result that the strong dual of ${\cal E}'(N)$ is naturally isomorphic to ${\mathcal C}^{\infty}(N)$, which implies that both ${\mathcal C}^{\infty}(N)$ and ${\cal E}'(N)$ are reflexive locally convex spaces. In this paper we generalise that result to the setting of transversal distributions on the total space of a surjective submersion $\pi : P\to M$. We show that the strong ${\mathcal C}^{\infty}_c(M)$-dual of the space ${\cal E}'_{\pi} (P)$ of $\pi$-transversal distributions is naturally isomorphic to the ${\mathcal C}^{\infty}_c(M)$-module ${\mathcal C}^{\infty}(P)$.
Ključne besede: distributions with compact support, Fréchet spaces, transversal distributions, homomorphisms of modules, reflexive modules
Objavljeno v DiRROS: 15.03.2024; Ogledov: 48; Prenosov: 28
.pdf Celotno besedilo (332,43 KB)
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149.
Rigidity of terminal simplices in persistent homology
Aleksandra Franc, Žiga Virk, 2023, izvirni znanstveni članek

Povzetek: Given a filtration function on a finite simplicial complex, stability theorem of persistent homology states that the corresponding barcode is continuous with respect to changes in the filtration function. However, due to the discrete setting of simplicial complexes, the simplices terminating matched bars cannot change continuously for arbitrary perturbations of filtration functions. In this paper we provide a sufficient condition for rigidity of a terminal simplex, i.e., a condition on $\varepsilon > 0$ implying that the terminal simplex of a homology class or a bar in persistent homology remains constant through $\varepsilon$-perturbations of filtration function. The condition for a homology class or a bar in dimension $n$ depends only on the barcodes in dimensions $n$ and $n+1$.
Ključne besede: persistent homology, stability theorem, terminal simplex, rigidity
Objavljeno v DiRROS: 15.03.2024; Ogledov: 55; Prenosov: 36
.pdf Celotno besedilo (476,36 KB)
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150.
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