On Kolmogorov Complexity of Unitary Transformations in Quantum Computing

A Second Derivative Block Method Derived from a Family of Modified Backward Differentiation Formula (BDF) Type for Solving Stiff Ordinary Differential Equations

Equiprime Ideals and Equiprime Semimodules in Boolean Like Semirings

Numerical Solution of Temperature Profile in Annulus

Mathematical Modelling of EOR Methods

An Introduction to Various Types of Mathematics Teaching Aids

A Simple Method of Numerical Integration for a Class of Singularly Perturbed Two Point Boundary Value Problems

A New Approach to Variant Assignment Problem

A Homotopy Based Method for Nonlinear Fredholm Integral Equations

Proof of Beal's Conjecture and Fermat Last Theorem using Contra Positive Method

Trichotomy–Squared – A Novel Mixed Methods Test and Research Procedure Designed to Analyze, Transform, and Compare Qualitative and Quantitative Data for Education Scientists who are Administrators, Practitioners, Teachers, and Technologists

Algorithmic Triangulation Metrics for Innovative Data Transformation: Defining the Application Process of the Tri–Squared Test

A New Hilbert-Type Inequality In Whole Plane With The Homogeneous Kernel Of Degree 0

Surfaces in R

^{3}with densityIntroducing Trinova: “Trichotomous Nomographical Variance” a Post Hoc Advanced Statistical Test of Between and Within Group Variances of Trichotomous Categorical and Outcome Variables of a Significant Tri–Squared Test

*-** Firat University, Department of Mathematics, Elazi.

In this article, the authors study matrix representation of biharmonic curves in 3-dimensional Kenmotsu manifold. We characterize Frenet frame of the biharmonic curves in terms of their curvature and torsion in special 3-dimensional Kenmotsu manifold.

*-** Mersin University Faculty of Science and Literature, Department of Mathematics, Mersin, TURKEY.

In this paper, a submethod of De la Vallee-Poussin method is defined. The deviation of any function analytic in a region with bounded variation boundary from the polynomials obtained by applying the submethod to the Faber series of the function is estimated.

* Department of Math. Zhaoqing University, Zhaoqing, Guangdong, P. R. China.

** Shaoguan University, Shaoguan, Guangdong, China.

In this paper, the authors build a new Hilbert's inequality with the homogeneous kernel of 1/2 order and the integral in whole plane. The equivalent inequality is considered. The best constant factor is calculated using Complex Analysis.

* Department of Mathematics, Shree Rama Educational Society Group of institutions, Tirupathi,Chittor District, Andhra Pradesh, India.

** Department of Mathematics, Annamacharya Institute of Technology and Sciences Rajampet, Kadapa District, Andhra Pradesh, India.

*** Department of Mathematics, Sri Venkateswara University, Tirupati, Andhra Pradesh, India.

In this paper the effect of slip condition, Chemical reaction, radiation and unsteady periodic flow of a viscous incompressible fluid through a porous medium in the presence of magnetic field is studied. The governing equations have been solved by general perturbation technique. The analytical solutions for velocity, temperature, concentration are presented and the effects of various physical parameters like Hartmann number M, Reynolds number Re,, Grashof number Gr, modified Grashof number Gm, permeability parameter k , the chemical reaction parameter kc, and Schmidt number on velocity, temperature and concentration are studied though graphs. The expression for skin friction is also derived and the effects of various physical parameters mentioned above are discussed. It is observed that the velocity of a fluid increases with an increase in slip parameter h, and it shows reverse effect in the case magnetic parameter M and concentration decreases with an increase in chemical reaction parameter kc.

* Faculty of Science, Alexandria University, Alexandria, Egypt.

** Faculty of Science, Benha University, Benha, Egypt.

In this work the authors are concerned with the discontinuous dynamical system representing the problem of the logistic retarded functional equation. The existence of a unique solution which is continuously dependence on the initial data will be proved. The local stability at the equilibrium points will be studied. The bifurcation analysis and chaos will be discussed.

*-** Laboratoire de physique quantique de la matière et modélisation mathématiques de matière, (LPQ3M), Université de Mascara, Algérie.

In this paper, the authors write the equation of minimal surfaces in R with linear density (in the case j(x,y,z) = x, j(x,y,z) = y and j(x,y,z) = z), and they characterize some solutions of the equation of minimal graphs in R3 with linear j 3 density = e , and they write the j -Gauss curvature and the j - mean curvature formulae of the revolution surfaces in R with radial density .