Construction of a repetitive magic square with Ramanujan's number as its product

PB Dhandapani, V Leiva, C Martin-Barreiro - Heliyon, 2023 - cell.com
In this article, we build a repetitive magic square by multiplying four elements. This square is
a matrix with its corresponding elements. The elements of this matrix that take different …

New Infinite Classes for Normal Trimagic Squares of Even Orders Using Row–Square Magic Rectangles

C Hu, F Pan - Mathematics, 2024 - mdpi.com
As matrix representations of magic labelings of related hypergraphs, magic squares and
their various variants have been applied to many domains. Among various subclasses …

On the Existence of a Normal Trimagic Square of Order 16n

C Hu, J Meng, F Pan, M Su, S Xiong - Journal of Mathematics, 2023 - Wiley Online Library
The study of magic squares has a long history, and magic squares have been applied to
many mathematical fields. In this paper, we give a complete solution to the existence of …

The Greatest Common Decision Maker: A Novel Conflict and Consensus Analysis Compared with Other Voting Procedures

P García-del-Valle-y-Durán, EG Hernandez-Martinez… - Mathematics, 2022 - mdpi.com
Consensus or conflict agreements, and how these change over time, have significant
consequences for understanding the network behavior of human beings, especially when it …

Minimum Number of Colours to Avoid k-Term Monochromatic Arithmetic Progressions

KA Sim, KB Wong - Mathematics, 2022 - mdpi.com
By recalling van der Waerden theorem, there exists a least a positive integer w= w (k; r) such
that for any n≥ w, every r-colouring of [1, n] admits a monochromatic k-term arithmetic …

[引用][C] On the Existence of a Normal Trimagic Square of Order

C Hu, J Meng, F Pan, M Su, S Xiong - Journal of Mathematics, 2023 - Hindawi