French University of Egypt

E. A. Elsharkawi; Daniel Vincent; Mohamed H. Abdelaziz; D. MacNeil; Hatem Mrad. Exploring the Effect of Sub-zero Treatment on the Performance of Steel Grades. 2024, 52 -59.

E. A. Elsharkawi, Daniel Vincent, Mohamed H. Abdelaziz, D. MacNeil, Hatem Mrad. Exploring the Effect of Sub-zero Treatment on the Performance of Steel Grades. . 2024; ():52-59.

E. A. Elsharkawi; Daniel Vincent; Mohamed H. Abdelaziz; D. MacNeil; Hatem Mrad. 2024. "Exploring the Effect of Sub-zero Treatment on the Performance of Steel Grades." , no. : 52-59.

E. Samuel; G. H. Garza-Elizondo; M. H. Abdelaziz; H. W. Doty; F. H. Samuel. Effect of Mn, Ni, and Zr Addition on the Tensile Properties and Precipitation Behavior of Sr-Modified Al–Si–Cu–Mg-Based Alloys. International Journal of Metalcasting 2024, 1 -18.

E. Samuel, G. H. Garza-Elizondo, M. H. Abdelaziz, H. W. Doty, F. H. Samuel. Effect of Mn, Ni, and Zr Addition on the Tensile Properties and Precipitation Behavior of Sr-Modified Al–Si–Cu–Mg-Based Alloys. International Journal of Metalcasting. 2024; ():1-18.

E. Samuel; G. H. Garza-Elizondo; M. H. Abdelaziz; H. W. Doty; F. H. Samuel. 2024. "Effect of Mn, Ni, and Zr Addition on the Tensile Properties and Precipitation Behavior of Sr-Modified Al–Si–Cu–Mg-Based Alloys." International Journal of Metalcasting , no. : 1-18.

The primary focus of this paper is to thoroughly examine and analyze a class of a fractional quadraticintegral equation via generalized fractional integral. To achieve this, we introduce an operator that possessesfixed points corresponding to the solutions of the fractional quadratic integral equation, effectively transforming thegiven equation into an equivalent fixed-point problem. By applying the Banach fixed-point theorems, we prove theuniqueness of solutions to fractional quadratic integral equation. Additionally, The Adomian decomposition methodis used, to solve the resulting fractional quadratic integral equation. This technique rapidly provides convergentsuccessive approximations of the exact solution to the given fractional quadratic integral equation, therefore, weinvestigate the convergence of approximate solutions, using the Adomian decomposition method. Finally, we providesome examples, to demonstrate our results. Our findings contribute to the current understanding of fractionalquadratic integral equation and their solutions and have the potential to inform future research in this area.

Alan Jalal Abdulqader; Saleh S. Redhwan; Ali Hasan Ali; Omar Bazighifan; Awad T. Alabdala. Picard and Adomian decomposition methods for a fractional quadratic integral equation via generalized fractional integral. Iraqi Journal for Computer Science and Mathematics 2024, 5, 170 -180.

Alan Jalal Abdulqader, Saleh S. Redhwan, Ali Hasan Ali, Omar Bazighifan, Awad T. Alabdala. Picard and Adomian decomposition methods for a fractional quadratic integral equation via generalized fractional integral. Iraqi Journal for Computer Science and Mathematics. 2024; 5 (3):170-180.

Alan Jalal Abdulqader; Saleh S. Redhwan; Ali Hasan Ali; Omar Bazighifan; Awad T. Alabdala. 2024. "Picard and Adomian decomposition methods for a fractional quadratic integral equation via generalized fractional integral." Iraqi Journal for Computer Science and Mathematics 5, no. 3: 170-180.