The College of Education for Pure Sciences, Department of Mathematics, University of Basra, discussed a doctoral thesis on (Mixed Finite Element Methods for Solving Nonlinear Integral Equations of Equivalent Type)

The thesis presented by the researcher (Ali Kamel Naima) included: We use mixed finite element methods to solve nonlinear equivalent DIF. Equations of this type, or linear versions of them, can arise from many physical processes in which it is necessary to take into account the effects of memory due to lack of Usual diffusion equations. Where these equations have been solved theoretically and numerically with respect to the standard for perfect and semi-perfect slicing, and only theoretically for the criterion for complete and semi-complete slicing for the mixed finite element methods.

Objectives of the study

Apply the proposed methods to this type of equations to find out the numerical and theoretical results that have not been previously solved by such methods.

Comparing the results we obtained from this used model with other results obtained using other methods on the same model