Abstract
In this project, using the fuzzy ideal and fuzzy filters of fuzzy lattice, defined by Mezzomo
[9], we define a level set of fuzzy set, and we prove some results based on Mezzomo’s
definition, and we evaluate the ...
Abstract
In this project, a mathematical model for cholera epidemic is presented and analyzed in order to
determine effects of the control measures. The epidemic threshold known as the basic
reproduction number and ...
Abstract
In this project, generalized SOR iterative method is used to solve a class of complex symmetric
linear system of equations as well as the investigation of its convergence analysis and
determination of its ...
Abstract
In this project, we apply the max-min composition of fuzzy relation to show a given fuzzy
relation is a fuzzy transitive, we redefine the equality of two fuzzy relations from [8], and
by using the definitions of ...
Abstract
In this dissertation, we introduce the concepts of Skew Heyting Almost Dis-
tributive Lattices (skew HADLs) and characterize it in terms of the set PI(L) of all
of the principal ideals of a skew HADL L. Considering ...
Abstract
In this research work our aim is to introduce implicative almost distributive lattices
as a generalization of implicative algebras in the class of almost distributive lattices.
Our motivation is based on the ...
Abstract
In this dissertation Birkho center of almost distributive fuzzy lattice, properties
of stone almost distributive fuzzy lattice,B-almost distributive fuzzy lattice, P0
almost distributive fuzzy lattice and ...
Abstract
In this dissertation several results of the new notion fuzzy Heyting algebras are
introduced based on the crisp theory.The new result of the concept of congruence
relations on Heyting algebra using implicatively ...
Abstract
Fourier series is a way of representing periodic functions as a sum of sine and cosine terms, as the
series consists of the sine and cosine terms, it often have an important physical interpretation of the
nature ...
Abstract
This project gives the discussion of Hamilton’s principle in relation to the calculus of variations. The principle states that “The motion of the system from time to time is such that the time integral of the ...
Abstract
Nonlinear differential equations arise in all fields of applied mathematics, physics and Engineering hence being of fundamental importance of methods to find their solutions. In the 1980’s George Adomian introduced ...
Abstract
Since fluid flow is a branch of mechanics it satisfies a set of well documented basic laws (the governing laws), and thus a great deal of theoretical treatment is available. But viscosity and geometry are two ...
ABSTRACT
The major purpose of this project is to show the applications of some mathematical models
involving first order ordinary differential equations in describing some biological processes and
mixing problems. ...
Abstract
In this project, we present the characteristic of fluid flow and some applications of inviscid flows. Inviscid fluid is a fluid in which the coefficient of viscosity is zero.Using Bernoulli’s equation and continuity ...
Abstract
In this project we model the transmission dynamics of Hepatitis B using SLICRV model.
Hepatitis B is a potentially life threatening liver infection caused by the Hepatitis B Virus (HBV)
and is a major global ...
Abstract
As we know several algebras with one binary, one unary and two nullary operations introduced
as an algebraic logic structure. One of them is implicative algebra which is equipped in other
branches of sciences ...
ABSTRACT
The aim of this report is to show the method of numerical integration for solving second order
linear singularly perturbed delay differential equations with negative shift, whose solution has
boundary layer of ...