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A three-dimensional bit-level image encryption algorithm with Rubik’s cube method
Mathematics and Computers in Simulation, 2021Hegui Zhu, Lijun Wu
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Asymptotically Stable Distributions of Charge on Vertices of an n-Dimensional Cube
1973We consider the set En of binary sequences of length n. Let M = { A1, A2, ... , As} be any s-subset from En. Consider the number $$H(M) = \sum\limits_{1 \le i < j \le s} {\frac{1}{{\rho ({A_i},{A_j})}}} $$ (1) where p(Ai, Aj) is the Hemming distance in En.‡ S. V.
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Dual Necklaces of n-Dimensional Cubes
Proceedings of the American Mathematical Society, 1972openaire +2 more sources
The Boundary Descriptors of the n-dimensional Unit Cube Subset Partitioning
2009The specific class of all monotone Boolean functions with characteristic vectors of partitioning of sets of all true-vertices to be minimal is investigated. These characteristic vectors correspond to the column-sum vectors of special (0,1)-matrices – constructed by the interval bisection method.
Sahakyan, Hasmik, Aslanyan, Levon
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The n-Dimensional Cube and the Tower of Hanoi
The American Mathematical Monthly, 1956openaire +1 more source
Constraints and Characterization of Subsets of n-Dimensional Unit Cube [PDF]
Characterization of n-cube subsets is considered in terms of variable frequencies (differences) or in terms of hypergraphs – the degree sequences. Characterization under the specific constraints is considered – those are the upper sets, Sperner sets and random sets. Above the general knowledge about the subset characteristics these specific classes are
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Embedding a family of disjoint multi-dimensional meshes into a crossed cube
Information Processing Letters, 2008Xiaofan Yang, Qiang Dong
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On the displacement for covering a -dimensional cube with randomly placed sensors
Ad Hoc Networks, 2016Rafał Kapelko, Evangelos Kranakis
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Magnetostatic interaction fields for a three-dimensional array of ferromagnetic cubes
IEEE Transactions on Magnetics, 1987A Aharoni
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