Bartosz Naskrkecki

collaborators

4 papers

math.AG2026

A $(2 4_{4}, 3 2_{3})$ -configuration on the Schur quartic with logarithmic Chern slope $14/5$

Bartosz NaskrÄcki, Piotr Pokora

Let $X \subset P^{3}$ be the Schur quartic \[ x_0^4-x_0x_1^3-x_2^4+x_2x_3^3=0. \] We exhibit a connected arrangement of $24$ lines on $X$ , defined over $Q (- 3)$ …

physics.comp-ph2026

Direction-aware topological descriptors for Young's modulus prediction in porous materials

RafaÅ Topolnicki, MichaÅ Bogdan, Jakub Malinowski +3

Classical topological descriptors used in topological data analysis (TDA) are invariant under permutations of spatial axes and therefore cannot represent the loading direction, whi…

math.NT2025

Divisibility sequences related to abelian varieties isogenous to a power of an elliptic curve

Stefan BaraÅczuk, Bartosz NaskrÄcki, Matteo Verzobio

Let $A$ be an abelian variety defined over a number field $K$ , $E / K$ be an elliptic curve, and $I ¨ : A \to E^{m}$ be an isogeny defined over $K$ . Let $P \in A (K)$ be such that $Ï(P)=(Q_…

math.NT2025

Second moments and the bias conjecture for the family of cubic pencils

Matija Kazalicki, Bartosz NaskrÄcki

For a 1-parametric family $E_{k}$ of elliptic curves over $Q$ and a prime $p$ , consider the second moment sum $M_{2, p} (E_{k}) = \sum_{k \in F_{p}} a_{k, p}^{2}$ , where $a_{k…

A (244​,323​)-configuration on the Schur quartic with logarithmic Chern slope 14/5

Direction-aware topological descriptors for Young's modulus prediction in porous materials

Divisibility sequences related to abelian varieties isogenous to a power of an elliptic curve

Second moments and the bias conjecture for the family of cubic pencils

A $(2 4_{4}, 3 2_{3})$ -configuration on the Schur quartic with logarithmic Chern slope $14/5$