The aim of this project, we introduce a new algebraic structure, called UP-algebra (UP
means the University of Phayao) and a concept of UP-ideals, UP-sub algebras and UP-filters
of UP-algebra and then we introduce and ...
In this project, we investigate an epidemic model for the dynamics of cholera infections. The
model consists of four compartments; the susceptible population( ), infectious population ( ), the
recovered population( ) and ...
Advancements in technology and e-commerce have made credit cards a common payment
method, reducing reliance on cash. However, this shift has also led to a rise in online fraud,
causing significant financial losses. ...
The superposition operator is a nonlinear operator that arises in a wide range
of mathematical contexts, particularly in functional analysis and operator theory.
It plays a crucial role in several areas including ...
Integral operators are fundamental tools for modeling various real-world
problems and hold a central position in operator theory. This dissertation ex
plores the intricate properties of these operators, with a specific ...
In this dissertation, the boundary layer analysis of non-Newtonian nanofluid flows
over unsteady, stretching permeable surface was investigated. The Williamson,
Carreau, and tangent hyperbolic nanofluid flow models were ...
The shooting method is a widely used numerical technique for solving boundary value problems
(BVPs). The basic idea involves transforming the BVP into an equivalent initial value problem
(IVP), which is easier to solve ...
Fuzzy set theories offered well-defined mathematical frameworks for analyze vague phenomena.
Core mathematical theories, including algebra, topology, lattice theory and analysis are subject to
fuzzification. Many ...
Modern pedagogy underlines the voice of learners, the questions they raise, their ability to synthesize and
analyze knowledge, and their participation in scientific inquiry within a cooperative system, rather than
focusing ...
This dissertation establishes structures of fuzzy soft sets and fuzzy deriva-
tions on PMS-algebras. This dissertation introduces and studies the proper-
ties of soft PMS-algebras, soft PMS-subalgebras, soft PMS-ideals, ...
This project report is to explore the behavior and stability of autonomous dynamical systems,
focusing on their theoretical and practical applications. The primary objective of this study is
to analyze the stability ...
The purpose of this study was to identify and analyze the problems faced by teachers in
teaching mathematics at Adet town administration secondary schools West Gojjam, Amhara
Region, Ethiopia and also to find causes ...
The main purpose of this project is to show the application of fractional calculus on solving
electrical circuit problems. The basic concepts of fractional calculus on solving electrical
RLC circuit problems are justified. ...
In this project, we introduced the concept of normal ideals in pseudo-complemented almost
distributive lattices and studied its properties. We have characterized normal ideals and
established equivalent conditions for ...
The shooting method is a widely used numerical technique for solving boundary value problems
(BVPs). The basic idea involves transforming the BVP into an equivalent initial value problem
(IVP), which is easier to solve ...
In this project report, singular initial value problems, linear and non-linear, homogeneous and
non-homogeneous of Lane-Emden-type equations are solved by using Taylor series, Residualpower
series,
and
Adomain
decom ...
This paper investigates the dynamical properties of mathematical models for COVID-19
transmission, with a focus on understanding the behavior and stability of various model
configurations. We analyze a suite of compartmental ...
In the first unit of this paper we deal with the definitions, lemmas and theorems which are used
without proof in the second chapter. In the second chapter we discuss on definitions and
theorems on ideals and congruence ...
In this project, we show how to solve linear and nonlinear ordinary differential equations by
using Adomian decomposition method.
Linear and nonlinear differential equations arise in all fields of applied mathematics, ...
When a pandemic occurs, it can cost fatal damages to human life. Therefore, it is important to
understand the dynamics of a global pandemic in order to find a way of prevention. This project
contains an empirical study ...