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EN
Classical methods of data envelopment analysis operate by measuring the efficiency of decision-making units (DMUs) compared to similar units, without taking their internal structure into account. However, some DMUs consist of two stages, with the first stage producing an intermediate product, which is then consumed in the second stage to produce the final output. The efficiency of this type of DMU is often measured using two-stage network data envelopment analysis. In real world, most data are vague. Therefore, the inputs and outputs of systems with vagueness data create uncertainty challenges for DMUs. As a result, when uncertainty appears, intuitionistic fuzzy sets can show more information than classical fuzzy sets. This paper presents a model of two-stage Network Data Envelopment Analysis based on intuitionistic fuzzy data, which measures the efficiency of the first and second stages of each DMU, and the overall efficiency measures based on the stage efficiencies
EN
Classical methods of data envelopment analysis operate by measuring the efficiency of decision- -making units (DMUs) compared to similar units, without taking their internal structure into account. However, some DMUs consist of two stages, with the first stage producing an intermediate product, which is then consumed in the second stage to produce the final output. The efficiency of this type of DMU is often measured using two-stage network data envelopment analysis. In real world, most data are vague. Therefore, the inputs and outputs of systems with vagueness data create uncertainty challenges for DMUs. As a result, when uncertainty appears, intuitionistic fuzzy sets can show more information than classical fuzzy sets. This paper presents a model of two-stage Network Data Envelopment Analysis based on intuitionistic fuzzy data, which measures the efficiency of the first and second stages of each DMU, and the overall efficiency measures based on the stage efficiencies.
EN
Purpose: Summarize the experience of using modern methods in the business plan with the application of economic and mathematical modeling. Methodology: Theoretical and methodological basis of the study is the basic principles of economic theory, agricultural economics and scientific research of leading home and foreign scholars on the theory of planning. Originality: This further justifies business planning processes in agriculture from the standpoint of raising economic protection of farmers. The methodology for assessing farm income for planned indicators through the application of fuzzy numbers method in business planning is improved.
4
Content available remote An exponential diophantine equation on triangular numbers
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EN
Triangular numbers have the property that the difference of two consecutive terms in a sequence of triangular numbers is equal to the index of the first one. They also have the property that the difference of the squares of consecutive numbers is equal to the third power of the index of the first number. The aim of the work is to investigate the analogous exponential Diophantine equation. We consider the equation: the difference of the x-th powers of a sequence of triangular numbers is equal to the y-power of the index of the first one, for some positive integers x,y. We show that the above equation has only solutions (x,y)=(1,1) and (2,3).
PL
Liczby trójkątne mają tę właściwość, że różnica dwóch kolejnych wyrazów ciągu liczb trójkątnych jest równa indeksowi pierwszego. Mają też tę właściwość, że różnica kwadratów kolejnych liczb jest równa trzeciej potędze indeksu pierwszej liczby. Celem pracy jest zbadanie analogicznego diofantycznego równania wykładniczego. Rozważmy równanie: różnica x-tych potęg ciągu liczb trójkątnych jest równa potędze y indeksu pierwszej, dla pewnych dodatnich liczb całkowitych x, y. Pokazujemy, że powyższe równanie ma tylko rozwiązania (x, y) = (1, 1) i (2, 3).
EN
The factorization problem belongs to a group of problems important in the security of information systems and cryptography. The article describes a new number factorization algorithm designed based on numerical experiments. We present an extension of number factorization using triangular numbers features. The described algorithm can be used to increase the security of key generation for the RSA algorithm.
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