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k-Order Fibonacci Polynomials on AES-Like Cryptology
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作者 Mustafa Asci Suleyman Aydinyuz 《Computer Modeling in Engineering & Sciences》 SCIE EI 2022年第4期277-293,共17页
The Advanced Encryption Standard(AES)is the most widely used symmetric cipher today.AES has an important place in cryptology.Finite field,also known as Galois Fields,are cornerstones for understanding any cryptography... The Advanced Encryption Standard(AES)is the most widely used symmetric cipher today.AES has an important place in cryptology.Finite field,also known as Galois Fields,are cornerstones for understanding any cryptography.This encryption method on AES is a method that uses polynomials on Galois fields.In this paper,we generalize the AES-like cryptology on 2×2 matrices.We redefine the elements of k-order Fibonacci polynomials sequences using a certain irreducible polynomial in our cryptology algorithm.So,this cryptology algorithm is called AES-like cryptology on the k-order Fibonacci polynomial matrix. 展开更多
关键词 Fibonacci numbers Fibonacci polynomials k-order Fibonacci polynomials Fibonacci matrix k-order Fibonacci polynomial matrix Galois field
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DECOMPOSITION THEOREM AND k-HYPERCONNECTION EXPRESSIONS FOR GENERAL k-ORDER COFACTORS
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作者 黄汝激 《Journal of Electronics(China)》 1991年第4期307-316,共10页
Two k-hyperconnection expressions of a general k-order cofactor Y<sub>(i,j)</sub> are presentedfor the indefinite parameter matrix Y of a linear system by applying directed hypergraph theory,and based on... Two k-hyperconnection expressions of a general k-order cofactor Y<sub>(i,j)</sub> are presentedfor the indefinite parameter matrix Y of a linear system by applying directed hypergraph theory,and based on it a decomposition theorem of Y<sub>(i,j)</sub> is derived.By this theorem,the multi-leveltearing and analysis can be carried out easily for any linear large system.This is a new mul-tilevel topological analysis method.Using proposed method the scale of systems which can betopologically analysed by a computer will be enlarged. 展开更多
关键词 Directed hypergrsph theory k-order COFACTOR k-Hyperconnection MULTILEVEL TOPOLOGICAL analysis
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