In recent years, the synthesis of Nano crystalline ferrite materials has the focus of the intense fundamental and applied research with special emphasis on their enhanced electrical and magnetic properties that are ...

In the present study, NiFe2O4 and Ni0.875Mg0.075Cu0.05Fe2O4 ferrite materials were successfully synthesized by solid state reaction method. The thermal property, structure, electrical and dielectric properties ...

Di erential equation is an equation which involves derivatives of unknown function as well as the function it self.The two basic DEs are ODE and PDE. ODE is an equation that the unknown function depends only on a single ...

The derivation and solution of the one dimensional heat equations were studied by separation and Fourier series. Heat equation is the fundamental partial parts of di erential equations which governs the temperature u in ...

In the present study, CoFe2O4 and Co.8Z0.1Cu0.1Fe2O4 ferrites were synthesized by sol-gel combustion method using oxalic acid as a chelating agent. The thermal, structural optical and the magnetic properties of these ...

Types of differential equations are divided in to two, ordinary and partial differential equations. Based on rules of differential equations, there are different applications occur in various fields of studies like ...

Cancer is a disease caused by the accumulation of phenotype-altering genetic mutations in somatic cells. A mathematical model describes the impact of the immunodeficiency virus on the cellular population of tumor-immune ...

The Fourier integral theorem is a generalization of the Fourier series expansion. In this thesis, we solved one dimensional heat equation by using Fourier transform, Fourier sine transform, Fourier cosine transform ...

Apple is a fruit tree that grown native in temperate climate. However apples can also be grown in other climates, like subtropical and tropical areas at high altitudes. It has the capability to absorb metal ions from ...

The Fourier integral theorem is a generalization of the Fourier series expansion. In this thesis, we solved one dimensional heat equation by using Fourier transform, Fourier sine transform, Fourier cosine transform ...