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1

VIJAY KUMAR MEHTA, SAHDEO MAHTO

Abstract:
In this article, we have focus on ∈ -constraint approach to a class of fractional interval-valued vector optimization problem. First of all, we have established the relation between LU-optimal solution and weak LU-efficient solution to the problem〖(FIVP)〗_∈ . Then, we have shown that LU-efficient solution to the problem (FIVP) is equal to LU-optimal solution to the problem〖(FIVP)〗_∈ . Finally, we have shown the uniqueness of the solution.


1-10
2

Shailendra Kumar

Abstract:
The complexity of information systems is increasing rapidly. New techniques are used to frame and carry out threats and assaults that take advantage of the data found in networks. The many types of users, server managers, and those who require access to it cause knowledge to change continuously when traversing subtle domains. Protection of information devices is essential against threats like intrusions and denial of service assaults. By using the identities of legitimate users or any of the network's back doors and weaknesses, intrusion p


11-25
3

Pritam1, Dr. Ritu Sindhu2

Abstract:
An implied unqualified stable distinction plot is presented together with a particular type of straight space-time fragmentary convection-dissemination condition. Traditional number request conditions with fragmentary request subordinates for both existence are used to obtain the convection-dissemination condition. The technique's first-request consistency, unlimited dependability, and first-request intermingling are demonstrated using a cleverly relocated version of the traditional Grünwald limited contrast estimate for the partial subordinates. The behavior of the error is compared to a mathematical model with a known, definitive arrangement in order to validate the union request.


26-38
4

Dr.Deepa Anwar

Abstract:
Vedic mathematics or ancient mathematics is a unique technique of calculations based on 16 sutras. It provides an innovative way of computation of almost all the mathematical operations. Unlike conventional mathematics, Vedic math provides different techniques to compute basic arithmetic operations. Vedic math reduces the computational steps required to achieve the result. This research paper explores the intriguing relationship between Vedic Mathematics (an ancient system of Indian mathematical techniques) and the modern discipline of statistics. Vedic Mathematics, known for its simplicity, speed, and mental calculation techniques, presents alternative methods for arithmetic, algebra, and number theory that can significantly enhance statistical computation and data analysis. This study investigates how selected sutras (formulas) from Vedic Mathematics, such as "Vertically and Crosswise" and "All from 9 and the Last from 10", can be applied to statistical concepts including measures of central tendency, dispersion, correlation, regression, and probability. By comparing traditional and Vedic methods of calculation, the paper identifies pedagogical benefits, such as improved numerical agility and reduced computational errors. The study also discusses the potential integration of Vedic Mathematics into the teaching of statistics at various educational levels to foster mathematical intuition and interest among students. Furthermore, the pedagogical benefits of Vedic Mathematics, such as boosting students’ confidence, improving accuracy, and reducing math anxiety, make it a valuable tool in statistical education. Through illustrative examples, the study highlights how Vedic methods simplify calculations in descriptive statistics, variance analysis, and regression.


39-48
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  • The Universal
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  • Rashtriya Research Institute
    Of New Medical Sciences

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