Cinque Terre

Fatema Ahmad Sadiq

Applied sciences Department

lecturer

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  • B.Sc.: Science of mathematics / Applied Science Department/ University of Technology/ Iraq/ 2006.

  • M.Sc.: Science of mathematics / Applied Science Department/ University of Technology/ Iraq/ 2008.

  • Mathematics, Combinatorial Mathematics, Deferential equations, Infinite Mathematics.
  • Ehrhart Polynomials of a Cyclic Polytopes, Shatha Assaad Salman, Fatema Ahmed Sadeq, Engineering and Technology Journal, Volume 27, Issue 14, Publisher University of Technology 2009 .

  • A New Approach for Finding The Coefficients and Roots of The Ehrhart Polynomial of A Cyclic Polytope With Some Properties, Fatema Ahmed Sadeq, Engineering and Technology Journal, Volume 29, Issue 8, Publisher University of Technology, 2011 .

  • Solution of Problems in Calculus of Variations Using Parameterization Technique, Fatema Ahmed Sadeq, Engineering and Technology Journal, Volume 32, Issue 6 Part (B) Scientific, Publisher University of Technology, 2014.

  • Applications of Fixed Fuzzy Point Theorem, Raghad I. Sabre Maida N. Mohamed ali, FatmaA. Sadiq, Al-Mustansiriyah Journal of Science, 26, 2, 57-61, 2015.

  • A new Modified Chebyshev's Method without second derivative for solving nonlinear equations Authors, MN. Mohammedali Fatima Ahmed Raghad I.Sabri, Emirates Journal for Engineering Research, 23, 15-21, 2018.

  • A New Hermite Homotopy Perturbation Technique for Solving Fuzzy Integral Equations, Maida N. Mohamedali Raghad I. Sabri, Fatema Ahmed Sadeq, Journal of Al-Qadisiyah for Computer Science and Mathematics Volume 11, Issue Math, Pages 1-12, 2019.

  • Solution of Fuzzy Fredholm Integral Equation via Modified Homotopy Method, Raghad I Sabri, Rasha Jalal Mitlif, Fatema Ahmed Sadeq, Emirates Journal for Engineering Research, Volume 24, Issue 3, Pages 4, 2019.

  • Undergraduate :-

  • Combinatorial mathematics/ fourth stage.
  • Calculus/ First stage.
  • Infinite mathematics / First Stage.
  • MATLAB / Third Stage.
  • Computer Basics / First Stage.
  • Partial diffraction equations / Third Stage.
  • Postgraduates Courses :-


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