Results 251 to 260 of about 9,480,720 (296)

Probing Local Coordination and Halide Miscibility in Single‑, Double‑, and Triple-Halide Perovskites Using EXAFS. [PDF]

J Phys Chem C Nanomater Interfaces
Mulgund SS, Hung EY, Bostwick L, Galbraith A, Romberg OM, Just J, Belisle RA.   +6 more
europepmc   +1 more source

Correction: Ju et al. Discharge Enhancement in a Triple-Pipe Heat Exchanger Filled with Phase Change Material. <i>Nanomaterials</i> 2022, <i>12</i>, 1605. [PDF]

Nanomaterials (Basel)
Ju Y, Babaei-Mahani R, Ibrahem RK, Khakberdieva S, Karim YS, Abdalla AN, Mohamed A, Mahmoud MZ, Ali HM.   +8 more
europepmc   +1 more source

Embedding Steiner triple systems in hexagon triple systems

Discrete Mathematics, 2009
A \textit{Steiner triple} system of order \(n\) (or a triple system) is a pair \((S,T)\), where \(T\) is a collection of edge disjoint triangles, otherwise called triples, which partition the edge set \(K_n\) with vertex set \(S\). It is well known that the spectrum for Steiner triple systems is the set of all \(n \equiv 1\) or \(3 \pmod 6\) and that ...
Gaetano Quattrocchi, C C Lindner, C A Rodger   +2 more
exaly   +3 more sources

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Trails of triples in partial triple systems

Designs, Codes and Cryptography, 2011
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Charles J. Colbourn, Daniel Horsley, Chengmin Wang   +2 more
openaire   +3 more sources

Triple Systems are Eulerian

Journal of Combinatorial Designs, 2016
AbstractAn Euler tour of a hypergraph (also called a rank‐2 universal cycle or 1‐overlap cycle in the context of designs) is a closed walk that traverses every edge exactly once. In this paper, using a graph‐theoretic approach, we prove that every triple system with at least two triples is eulerian, that is, it admits an Euler tour.
Šajna, Mateja, Wagner, Andrew
openaire   +2 more sources