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Research & Reviews: Discrete Mathematical Structures Cover

Research & Reviews: Discrete Mathematical Structures

E-ISSN: 2394-1979 | Peer-Reviewed Journal (Refereed Journal) | Hybrid Open Access

About the Journal

Research & Reviews: Discrete Mathematical Structures [2394-1979(e)] is a peer-reviewed hybrid open-access journal launched in 2014 that deals with discrete objects. Discrete objects are those which are separated from each other like integers, rational numbers, automobiles, houses, peoples, etc. are all discrete objects. Some of the major reasons that we adopt discrete mathematics are. We can handle infinity or large quantity and indefiniteness with them which results from formal approaches are reusable.

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Journal Information

Title: Research & Reviews: Discrete Mathematical Structures
Abbreviation: rrdms
Issues Per Year: 3 Issues
E-ISSN: 2394-1979
Publisher: STM Journals
DOI: 10.37591/RRDMS
Starting Year: 2014
Subject: Discrete Mathematical Structures
Publication Format: Hybrid Open Access
Language: English
Copyright Policy: CC BY-NC-ND
Type: Peer-reviewed Journal (Refereed Journal)

Address:

STM Journals, An imprint of Consortium e-Learning Network Pvt. Ltd. A-118, 1st Floor, Sector-63, Noida, U.P. India, Pin - 201301

Editorial Board

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rrdms maintains an Editorial Board of practicing researchers from around the world, to ensure manuscripts are handled by editors who are experts in the field of study.

Editor in Chief

Editor

Dr. Engin Ozkan, Professor

Faculty of Science, Marmara University,, Haydarpasa, Turkey, 34668

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Latest Articles

Ahead of Print

A Quantitative Fuzzy MCDM Framework for Decision Support in Uncertain Environments

Fuzzy mathematics play an increasingly generalized role in decision-making, and thus, this paper details different types of fuzzy mathematics and it signs other possible solutions in addition to fuzzy mathematics.

Fuzzy Mathematics, Decision-Making, Risk Analysis, Project Management, Aggregated Risks, Fuzzy Logic, Membership Functions, Computational Complexity, Hybrid Models, Artificial Intelligence Integration

China’s Economic Performance (2020–2024): A Sectoral Index Analysis

This study applies Laspeyres, Paasche, and Fisher ideal indices to China’s official 2020–2024 price and quantity data, quantifying sectoral inflation and real growth in agriculture, manufacturing, services, exports, and investment.

China; GDP; Laspeyres index; Paasche index; Fisher ideal index; sectoral trends; price indices

China’s Economic Performance (2020–2024): A Sectoral Index Analysis

This study applies Laspeyres, Paasche, and Fisher ideal indices to China’s official 2020–2024 price and quantity data, quantifying sectoral inflation and real growth in agriculture, manufacturing, services, exports, and investment.

China; GDP; Laspeyres index; Paasche index; Fisher ideal index; sectoral trends; price indices

A Review Paper on The Mathematical Foundations of Artificial Intelligence

Artificial Intelligence (AI) is deeply rooted in various branches of mathematics, which provide the theoretical foundation and practical tools for developing intelligent systems.

Calculus, graph theory, linear algebra, probability, optimization, statistics, wavelet transforms

Algebraic Geometry and Mathematical Physics: An Interdisciplinary Exploration

Algebraic geometry, a branch of mathematics that studies solutions to systems of polynomial equations, has profound implications in mathematical physics. 

Algebraic geometry, polynomial equations, mathematical physics

Dynamics of Prime Gap Sets: An Algorithmic and Set-Theoretic Approach

In this paper, we present a theorem and an efficient algorithm for computing all prime numbers up to a given integer X. Our theorem establishes a relationship between the primes up to X and those up to (X+1)2, providing a theoretical foundation for the algorithm.

Gap set, prime number generation, recursive structure, prime gaps