Mathsj

R. Muthuraj1 and S. Balamurugan2, 1H.H. The Rajah's College, India and 2Velammal College of Engineering & Technology, India ABSTRACT For any intuitionistic multi-fuzzy set A = { < x , µA(x) , νA(x) > : x∈X} of an universe set X, we study the set [A](α, β) called the (α, β)–lower cut of A. It is the crisp multi-set { x∈X : µi(x) ≤ αi ,νi(x) ≥ βi , ∀i } of X. In this paper, an attempt has been made to study some algebraic structure of intuitionistic multi-anti fuzzy subgroups and their properties with the help of their (α, β)–lower cut sets. Keywords Intuitionistic fuzzy set (IFS), Intuitionistic multi-fuzzy set (IMFS), Intuitionistic multi-anti fuzzy subgroup (IMAFSG), Intuitionistic multi-anti fuzzy normal subgroup (IMAFNSG), (
,
)–lower cut, Homomorphism. Mathematics Subject Classification 20N25, 03E72, 08A72, 03F55, 06F35, 03G25, 08A05, 08A30.  Original Source URL: https://airccse.com/mathsj/papers/1214mathsj03.pdf https://airccse.com/mathsj/vol1.html

Applied Mathematics and Sciences: An International Journal (MathSJ ) ISSN : 2349 - 6223 https://airccse.com/mathsj/index.html Submission Deadline : April 23, 2022 Here's where you can reach us : mathsj@airccse.com Academia URL: https://independent.academia.edu/mathsjournal Submission System: https://airccse.com/submission/home.html

 Applied Mathematics and Sciences: An International Journal (MathSJ ) ISSN : 2349 - 6223 https://airccse.com/mathsj/index.html =========================================== Current Issue March 2022, Volume 9, Number 1 Code of a Multidimensional Fractional Quasi-Newton Method with an Order of Convergence at Least Quadratic using Recursive Programming A. Torres-Hernandez, UNAM, Mexico Abstract The following paper presents a way to define and classify a family of fractional iterative methods through a group of fractional matrix operators, as well as a code written in recursive programming to implement a variant of the fractional quasi-Newton method, which through minor modifications, can be implemented in any fractional fixed-point method that allows solving nonlinear algebraic equation systems. Keywords :  Fractional Operators; Group Theory; Fractional Iterative Methods; Recursive Programming. Original Source URL: https://airccse.com/mathsj/papers/9122mathsj03.pdf https://airccse....

Applied Mathematics and Sciences: An International Journal (MathSJ ) ISSN : 2349 - 6223 https://airccse.com/mathsj/index.html =========================================== Current Issue March 2022, Volume 9, Number 1 Code of the Multidimensional Fractional Quasi-Newton Method using Recursive Programming A. Torres-Hernandez, UNAM, Mexico Abstract The following paper presents one way to define and classify the fractional quasi-Newton method through a group of fractional matrix operators, as well as a code written in recursive programming to implement this method, which through minor modifications, can be implemented in any fractional fixed-point method that allows solving nonlinear algebraic equation systems. Keywords :  Fractional Operators; Group Theory; Fractional Iterative Methods; Recursive Programming. Original Source URL: https://airccse.com/mathsj/papers/9122mathsj02.pdf https://airccse.com/mathsj/vol9.html =========================================== Contact Us Here's where you...

  ISSN: 2349 – 6223 https://www.airccse.com/mathsj/index.html   Scope Applied Mathematics and Sciences: An International Journal (MathSJ) aims to publish original research papers and survey articles on all areas of pure mathematics, theoretical applied mathematics, mathematical physics, theoretical mechanics, probability and mathematical statistics, and theoretical biology. All articles are fully refereed and are judged by their contribution to advancing the state of the science of mathematics. Topics of Interest ·          Abstract Algebra and Applications ·          Adaptive control ·          Agriculture, environment, health applications ·          Algorithms ·          Applications of modelling in science and engineering · ...

A. Torres-Hernandez, Department of Physics, Faculty of Science - UNAM, Mexico Abstract The following paper presents one way to define and classify the fractional pseudo-Newton method through a group of fractional matrix operators, as well as a code written in recursive programming to implement this method, which through minor modifications, can be implemented in any fractional fixed-point method that allows solving nonlinear algebraic equation systems. Keywords :  Fractional Operators; Group Theory; Fractional Iterative Methods; Recursive Programming. Original Source URL: https://airccse.com/mathsj/vol9.html https://airccse.com/mathsj/papers/9122mathsj01.pdf #Appliedmathematics #Appliedscience #Discretemathematics #Hybridsystems #Researchers #Topology