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pro vyhledávání: '"Vas A"'
A $k$-star is a complete bipartite graph $K_{1,k}$. A partial $k$-star design of order $n$ is a pair $(V,\mathcal{A})$ where $V$ is a set of $n$ vertices and $\mathcal{A}$ is a set of edge-disjoint $k$-stars whose vertex sets are subsets of $V$. If e
Externí odkaz:
http://arxiv.org/abs/2411.09926
Autor:
Ferguson, A. J., Vás, M., Vella, E. J., Pervez, Md. F., Gilbert, E. P., Ulrich, C., Yick, S., Söhnel, T.
Cu$_2$OSeO$_3$ is a multiferroic insulating chiral magnet which exhibits various magnetic orderings at different conditions. The positions of these magnetic phase transitions are known to be sensitive to chemical substitution. Here, we present a univ
Externí odkaz:
http://arxiv.org/abs/2410.08489
Autor:
Vas, Joseph Vimal, Medwal, Rohit, Manna, Sourabh, Mishra, Mayank, Muller, Aaron, Mohan, John Rex, Fukuma, Yasuhiro, Duchamp, Martial, Rawat, Rajdeep Singh
Exploring new strategies for controlling the magnetic domain propagation is the key to realize ultrafast, high-density domain wall-based memory and logic devices for next generation computing. These strategies include strain modulation in multiferroi
Externí odkaz:
http://arxiv.org/abs/2404.03177
Autor:
Balan, Aravind Puthirath, Kumar, Aditya, Reiser, Patrick, Vas, Joseph, Denneulin, Thibaud, Lee, Khoa Dang, Saunderson, Tom G, Tschudin, Märta, Pellet-Mary, Clement, Dutta, Debarghya, Schrader, Carolin, Scholz, Tanja, Geuchies, Jaco, Fu, Shuai, Wang, Hai, Bonanni, Alberta, Lotsch, Bettina V., Nowak, Ulrich, Jakob, Gerhard, Gayles, Jacob, Kovacs, Andras, Dunin-Borkowski, Rafal E., Maletinsky, Patrick, Kläui, Mathias
The exchange bias phenomenon, inherent in exchange-coupled ferromagnetic and antiferromagnetic systems, has intrigued researchers for decades. Van der Waals materials, with their layered structure, provide an optimal platform for probing such physica
Externí odkaz:
http://arxiv.org/abs/2403.05383
Autor:
Balbinot, Zandra, Farrell, Wendy, Johnson, William H.A., Pissaris, Seema, Cohen, Eric David, Chun, Jiang, Taras, Vas
Publikováno v:
Cross Cultural & Strategic Management, 2024, Vol. 31, Issue 4, pp. 685-707.
Externí odkaz:
http://www.emeraldinsight.com/doi/10.1108/CCSM-12-2023-0256
Autor:
Vas, Lia
If $E$ is a graph and $K$ is a field, we consider an ideal $I$ of the Leavitt path algebra $L_K(E)$ of $E$ over $K$. We describe the admissible pair corresponding to the smallest graded ideal which contains $I$ where the grading in question is the na
Externí odkaz:
http://arxiv.org/abs/2312.01160
An $H$-decomposition of a graph $\Gamma$ is a partition of its edge set into subgraphs isomorphic to $H$. A transitive decomposition is a special kind of $H$-decomposition that is highly symmetrical in the sense that the subgraphs (copies of $H$) are
Externí odkaz:
http://arxiv.org/abs/2308.07684
Autor:
Balan, Aravind Puthirath, Kumar, Aditya, Scholz, Tanja, Lin, Zhongchong, Shahee, Aga, Fu, Shuai, Denneulin, Thibaud, Vas, Joseph, Kovacs, Andras, Dunin-Borkowski, Rafal E., Wang, Hai I., Yang, Jinbo, Lotsch, Bettina, Nowak, Ulrich, Klaeui, Mathias
Publikováno v:
ACS Nano, 2024
Two-dimensional van der Waals (vdW) heterostructures are an attractive platform for studying exchange bias due to their defect free and atomically flat interfaces. Chromium thiophosphate (CrPS4), an antiferromagnetic material, possesses uncompensated
Externí odkaz:
http://arxiv.org/abs/2303.13167
Autor:
Vas, Lia
If $E$ is a directed graph, $K$ is a field, and $I$ is a graded ideal of the Leavitt path algebra $L_K(E),$ $I$ is completely determined by an admissible pair $(H,S)$ of two sets of vertices of $E$. The ideal $I=I(H,S)$ is graded isomorphic to the Le
Externí odkaz:
http://arxiv.org/abs/2302.10316
Publikováno v:
European Journal of Cell Biology, Vol 103, Iss 4, Pp 151457- (2024)
Pancreatic ductal adenocarcinoma is an extremely incurable cancer type characterized by cells with highly proliferative capacity and resistance against the current therapeutic options. Our study reveals that IRS1 acts as a bridging molecule between E
Externí odkaz:
https://doaj.org/article/6163d61d296b4e7faaeed571c5aba475