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Finite-Size Scaling in the Ageing Dynamics of the 1D Glauber-Ising Model. [PDF]

Entropy (Basel)
Henkel M.
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Structural characterisation and dynamics of a paramagnetic {Cr₁₂Ni₃} seahorse in non-crystalline phases.

Phys Chem Chem Phys
Geue N, Hicks E, Lockyer SJ, Nawaz S, Churchill O, Whitehead GFS, Timco GA, Burton NA, Barran PE, Winpenny REP.   +9 more
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Critical Problem for codes over finite chain rings

Finite Fields and Their Applications, 2021
The authors investigate the critical problem, which was introduced in matroid theory and is the problem of finding the maximum dimension of a subspace that contains no element of a fixed subset. The original problem was stated by \textit{H. H. Crapo} and \textit{G. C.
Imamura, Koji, Shiromoto, Keisuke
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l-LIPs of codes over finite chain rings

Discrete Mathematics, 2022
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Liu, Xiusheng, Hu, Peng
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$$\sigma $$-LCD codes over finite chain rings

Designs, Codes and Cryptography, 2019
In this paper, the authors studied the $\sigma$-LCD codes over finite chain rings. They characterize $\sigma$-LCD linear codes over finite chain rings by using their generator matrix. A necessary and sufficient condition for a linear code to be $\sigma$-LCD over a series of finite chain rings is given.
Liu, Xiusheng, Liu, Hualu
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Non-isomorphic pure finite chain rings

Afrika Matematika, 2017
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Tabue, Alexandre Fotue, Mouaha, Christophe   +1 more
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Finite maximal chains of commutative rings

Journal of Algebra and Its Applications, 2014
Let R ⊆ S be a unital extension of commutative rings, with [Formula: see text] the integral closure of R in S, such that there exists a finite maximal chain of rings from R to S. Then S is a P-extension of R, [Formula: see text] is a normal pair, each intermediate ring of R ⊆ S has only finitely many prime ideals that lie over any given prime ideal of
Ayache, Ahmed, Dobbs, David E.
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n-Dimensional quasi-cyclic codes over finite chain rings

Journal of Applied Mathematics and Computing, 2022
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Wang, Shuyao, Gao, Jian, Meng, Xiangrui, Ma, Fanghui   +3 more
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Remarks on finite pseudo-chain rings

Ricerche di Matematica
The authors of this paper under review define the pseudo-chain rings, which is a slight generalization of pseudo-valuation rings defined in [\textit{A. Badawi} et al., Lect. Notes Pure Appl. Math. 185, 57--67 (1997; Zbl 0880.13011)], which is in turn a generalization of pseudo-valuation domains defined by \textit{J. R. Hedstrom} and \textit{E.
Boran Kim, Hyun Seung Choi
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Maximal Codes for Finite Chain Rings

2019 International Conference on Advanced Communication Technologies and Networking (CommNet), 2019
Coding theory is one of the bases of the information theory, this behind has experienced a spectacular evolution exploiting what has been achieved in the codes by the use of the concept of algebra. So to ensure a good transfer of information, it is better to use good codes by using a few aspects which represents an advantage. In this work, we will talk
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