Publications

MSc Thesis:

• Thesis: Range–Kernel Orthogonality of Derivations and Chordal Transformations.

PhD Thesis:

•  Inverse Cauchy Problem for Poisson and Helmholtz equations.

Journal Papers 

• Buthainah Abdul –Hasan Ahmed and Sudad Musa Rasheed,Range –Kernal Orthogonality of Elementary Chordal Transform, Journal of Al- Nahrain University, Vol.8(2), March, 2006, pp.149-153.

• Buthainah Abdul –Hasan Ahmed and Sudad Musa Rasheed, Range –Kernal Orthogonality of Jordan *- derivation, Journal of Al- Nahrain University, Vol.10(2), December, 2007, pp.135-137.

• Sudad Musa Rasheed, Orthogonality of Jordan *- chordal Transform, Al- Mustansiriy Journal of science, Vol. 20, No 1, 2009.

• Ali W. K. Sangawi and Sudad Musa Rasheed, Retarded Integral Inequalities with Iterated Integrals, Diyala Journal for Pure science, Vol: 11 No:1, January 2015, ISSN: 2222-837.

• Faraidun K. Hamasalh, Sudad M. Rasheed and Pshtiwan O. Muhammad,Composition Fractional Integral Inequality for the Reiman-Liouville type with Applications, Sulaimani University Journal for Science, JZS (2016) 18- 1 (Part-A).

• Sudad Musa Rasheed,Self-adjoint Fuzzy Operator in Fuzzy Hilbert Space and its Properties,Sulaimani University Journal for Science, JZS (2017) 19 – 1 (Part-A).

• Sudad M. Rasheed, Abdeljalil Nachaoui, Mudhafar F. Hama and Adil K. Jabbar,Regularized and preconditioned conjugate gradient like-methods for polynomial approximation of an inverse Cauchy problem,Advanced Mathematical Models & Applications. Vol.5, No.2, 2021, pp.89-105.

• Sudad M. Rashid, Abdeljalil Nachaoui,A HAAR WAVELETS-BASED DIRECT RECONSTRUCTION METHOD FOR THE CAUCHY PROBLEM OF THE POISSON EQUATION,Discrete and Continuous Dynamical Systems - Series S doi:10.3934/dcdss.2023075.

• Sudad M. Rasheed, Abdeljalil Nachaoui, Adil K. Jabbar, Mudhafar F. Hama, Polynomial approximation of a nonlinear inverse Cauchy Problem, Academic Science Journal,Volume: 1, Issue: 4, October 2023,Manuscript Code: 801D

Conference Papers 

• Abdeljalil Nachaoui, Sudad M. Rashid,  A Mesh Free Wavelet Method to Solve the Cauchy Problem for the Helmholtz Equation, New Trends of Mathematical Inverse Problems and Applications,Springer Proceedings in Mathematics & Statistics 428, https://doi.org/10.1007/978-3-031-33069-8_6.