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Computing random r-orthogonal Latin squares
International Conference on Combinatorial Optimization and Applications, 2023Two Latin squares of order $n$ are $r$-orthogonal if, when superimposed, there are exactly $r$ distinct ordered pairs. The spectrum of all values of $r$ for Latin squares of order $n$ is known. A Latin square $A$ of order $n$ is $r$-self-orthogonal if $A$
Sergey Bereg
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Error Control Codes Based Modified Orthogonal Latin Squares for High-Speed Cache Memories
2023 IEEE 16th Dallas Circuits and Systems Conference (DCAS), 2023Traditionally, error control codes (ECCs) have been employed to protect cache memory from hard and soft errors. Single error correction (SEC) codes are commonly used in high-speed caches due to their simple and fast decoding circuitry.
R. A. Ahmed
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On a pair of orthogonal large sets of partitioned incomplete Latin squares
Journal of combinatorial designs (Print), 2022In this article, we focus on the existence of orthogonal large sets of partitioned incomplete Latin squares (OLSPILS) of type 1pu1 . We prove that there exists an OLSPILS (1pu1) for any prime p≥7 and any odd integer u satisfying 3≤u≤3+2⌊(p−7)∕4⌋ , and ...
Dongliang Li, Cong Shen, Li Wang, H. Cao
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Low delay non-binary error correction codes based on Orthogonal Latin Squares
Integr., 2021Due to the scaling of technology and the environment effects, such as radiation, memory systems that are on board of spacecraft such as satellites, are more sensitive to errors.
F. García-Herrero +2 more
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Fast color image encryption scheme based on 3D orthogonal Latin squares and matching matrix
, 2020To realize real-time image encryption, a fast color image encryption scheme by combining 3D orthogonal Latin squares (3D-OLSs) with matching matrix is proposed.
Jie Zhou, Nanrun Zhou, L. Gong
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Pseudo orthogonal Latin squares
, 2021Two Latin squares A, B of order n are called pseudo orthogonal if for any 1 ≤ i, j ≤ n there exists a k, 1 ≤ k ≤ n, such that A(i, k) = B(j, k).
S. Faruqi, S. A. Katre, M. Garg
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The enumeration of cyclic mutually nearly orthogonal Latin squares
Journal of combinatorial designs (Print), 2019In this paper, we study collections of mutually nearly orthogonal Latin squares (MNOLS), which come from a modification of the orthogonality condition for mutually orthogonal Latin squares.
F. Demirkale +3 more
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Color image encryption using orthogonal Latin squares and a new 2D chaotic system
Nonlinear dynamics, 2021Zhongyun Hua +3 more
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Neural computing & applications (Print), 2021
R. M. Rizk-Allah +3 more
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R. M. Rizk-Allah +3 more
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Orthogonal Arrays and Latin Squares
, 1999A. Hedayat, N. Sloane, J. Stufken
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