Research Vice-President
First Name: Ahmad
Last Name: Shahsavaran
Father’s Name: Mohammad Hossein
Date of Birth: 1977
Place of Birth: Boroujerd
Academic Education and Qualifications
2008 PhD. University of Scientific Research, Tehran
Field of Study: Practical Mathematics (Numerical Analysis)
Thesis Title: Numerical Solution of Integral Equation Using Haar Wavelets
2004 M.S.C University of Tarbiyat Moallem, Tehran
Field of Study: Practical Mathematics (Numerical Analysis)
Thesis Title: Some Large Scale Matrix Computation Problems
2001 B.S.C University of Gilan
Thesis Title: Practical Mathematics
1991-1975 Diploma Ali Sharati High School, Boroujerd
Field of Study: Mathematics and Physics
Work Experiences and Academic Position
2013-Now Vice-President of Research of Islamic Azad University-Boroujerd Branch
2010-2013 President of Research and Science-Islamic Azad University-Boroujerd Branch
2010-Now Head of Practical Mathematics Department
2007-2008 Full time Research Committee Member of Islamic Azad University-Boroujerd
Branch
2004-Now Faculty Member of Islamic Azad University-Boroujerd Branch
Head of Young Research Club, Islamic Azad University-Boroujerd Branch
B.S.C
Islamic Azad University-Boroujerd Branch
Ayat-Allah Boroujerdi Governmental University, Boroujerd
Afarinesh Non-governmental University, Boroujerd
Sama College, Boroujerd
M.S.C
Islamic Azad University, Research and Science Branch (Practical Mathematics), Boroujerd
Teaching Courses
Teaching and Training Skills 1, 2 and 3
Teaching Educational Curriculum
Teaching the Rules and Regulations of Research
Publications, Conferences and Research Projects
Articles
1. Numerical Solution of Nonlinear Fredholm Integral Equations of the Second Kind
Using Haar Wavelets, J. Comput. Appl. Math. 225 (2009) 87-95, (Shahsavaran)
2.Numerical Solution of Nonlinear Fredholm and Volterra Integral Equations of
the Second Kind Using Haar Wavelets and Collocation Method, Journal of Science,
Tarbiat Moallem University, Vol. 7, No. 3, 2007, 213-222, (Shahsavaran)
3.Computational Method for Solving Nonlinear Fredholm Integral Equations of Hammerstein
Type based on Lagrange Interpolation and Quadrature Method, MSJ journal, Vol. 5,
2009, No. 1, 137-145, (Shahsavaran, Babolian)
4.Numerical Approach to Solve Second Kind Volterra Integral Equations of Abel
Type Using Block Pulse Function and Taylor Expansion by Collocation Method, Applied
Mathematical Sciences, Vol. 5, 2011, No. 14, 685-696, (Shahsavaran)
5. Solution to Fredholm Fuzzy Integral Equation with Degenerate Kernel, Int. J.
Contemp. Math. Science, Vol. 6, 2011, No. 11, 535-543, (Shahsavaran)
6.Numerical Solution of Linear Volterra and Fredholm Integro Differential EquationsUsing
Haar Wavelets, MSJ journal, Vol. 6, 2010, No. 1, 85-96, (Shahsavaran)
7.Numerical Implementation of an Expansion Method for Linear Volterra Integral Equations
of the Second Kind with Weakly Singular Kernels, Int. J. Applied Mathematics and
Computation, Vol. 3(1), pp 1-8, 2011, (Shahsavaran, Babolian)
8.Lagrange Functions Method for Solving Nonlinear Hammerstein Fredholm-VolterraIntegral
Equations, Applied Mathematical Science, Vol. 5, 2011, no. 49, 2443-2450, (Shahsavaran)
9.Haar Wavelet Methodto Solve Volterra Integral Equations with Weakly Singular Kernel
by Collocation Method,Applied Mathematical Sciences, Vol. 5, 2011, No. 65,3201-3210,(Shahsavaran)
10. Numerical Solution of Nonlinear Fredholm-Volterra Integral Equations viaPiecewise
Constant Function by Collocation Method, American Journal ofComputational
Mathematics, 2011, 1, 134-138, (Shahsavaran)
11. Special Type of Second Kind Volterra integro Differential Equation Using Piecewise
Constant Functions, Applied Mathematical Sciences, Vol. 6, 2012, No. 7, 349 - 355,(Shahsavaran)
12. On the Convergence of Lagrange Interpolation to Solve Special Type of Second
Kind Fredholm Integro Differential Equations, Applied Mathematical Sciences, Vol.
6,2012, No. 7, 343 – 348, (Shahsavaran)
13. Numerical Approach to Solve Second Kind Nonlinear Integral Equations Using
Lagrange Functions,Applied Mathematical Sciences, Vol. 6, 2012, No. 18, 893-899,(Ahmad
Shahsavaran, Akbar Shasavaran)
14. Application of Lagrange Interpolation for Nonlinear Integro Differential
Equations,Applied Mathematical Sciences,Vol. 6, 2012, No. 18, 887-892, (AhmadShahsavaran,
Akbar Shasavaran)
15. Properties of BPFs for Approximating the Solution of Nonlinear Fredholm integro
Differential Equation, Applied Mathematical Sciences, Vol. 6, 2012, No. 32, 1563-1569
16. Numerical Solution of Hammerstein Fredholm and Volterra Integral Equation of
theSecond Kind Using Block Pulse Functions and Collocation Method, MSJ journal,Vol.
7, 2011, No. 2, 99-109, (Shamivand, Shasavaran)
17. A Numerical Method for Solving Fredholm Integeal Equation by Using hat Basis
Functions, J. Appl. Environ. Biol. Sci., 3(12)89-105, 2013, (Zokaei, Paripour,Shasavaran)
Conferences
1- Solving Abel Integral Equation of the first Kind Using Piecewise Constant Functions
and Taylor Expansion by Collocation Method, 40th Iranian mathematics
conference, Sharif University, 2009
2 -A Retrial Queue with Fuzzy Parameters, Islamic Azad University, Science and
Research Branch, Shiraz, 2009
Research Projects :
Application of the Haar Wavelets for Solution of Linear Integral Equations,
Lagrange Interpolation to Compute the Numerical Solutions of Differential, Integraland
Integro-differential Equations, (Shahsavaran)
Application of Haar Wavelets to Solve Nonlinear Fredolm Integral Equations andIntegro
Differential Equations, (Shahsavaran)
Numerical Solution of Nonlinear Fredholm Integral Equation Using Positive Definite
Functions, (Shahsavaran)
Application of Bernestein Polynomials for Numerical Solution of Volterra IntegralEquations,
(Shamivand, Shasavaran)
Solution of Nonlinear Volterra Fredholm Integro Differential Equations by Hybrid
Block Pulse Functions and Lagrange Interpolation,(Shahsavaran)
Awards :
2012 Top Researcher-University of Science and Research-Boroujerd Branch
2011 Top Researcher of Islamic Azad University-Boroujerd Branch
Supervising and Advising Theses :
1. The Method of Homotopic Imbalances for Fisher, M.S.C, by Zahra Mohammadi, Research
and Science University, Supervisor
2. The system of integral equations by numerical calculations using Legendre wavelet,
by Khodadad Ourki, Research and Science University, Supervisor
3. Numerical solution of Fredholm integral equation-Volterra both local and Galerkin
methods, by Mohsen Derakhshan, Research and Science University, Supervisor
4. A Strong Method to solve the equations of Integral-Differential, by Neda Fallah
Pour Seyjani, Research and Science University, Supervisor
5. Numerical method based on Haar wavelets for initial value and boundary value
problems of third order, by Shokufeh Esmaeeli, Research and Science University,
Supervisor
6. A New Technique for Integral systems of Able and Walter, by Reza Alizadeh, Research
and Science University, Supervisor
7. The Evaluation of Integral Equations based on the transfer functions and Chebyshev
Quadratur Method, by Mahnaz Ghorbani, Research and Science University, Supervisor
8. A suitable method for solving linear and nonlinear Abel integral equations using
Adomian decomposition method, by Mohammad Ali Zafar Mandi Ardabili, Research and
Science University, Advisor
9. Regularization methods for Fredholm integral equation of the first kind and Volterra,
by Somayeh Amiri Farsani, Research and Science University, Advisor
10. The use of iterative methods for solving nonlinear Fredholm integral equations
of two-dimensional differential Volterra, by Mahdiyeh Mohammadi Zadeh, Research
and Science University, Advisor
11. Numerical solutions of differential systems of integral equations using the
modified Laplace decomposition method Adomian, by Parvaneh Alipouriani, Research
and Science University, Advisor
12. Bizer square analysis curves and its relationship with the two-dimensional interpolation,
by Mohammad Ali Gourkani, Research and Science University, Advisor
13. Haar wavelet operational method for solving fractional Volterra integral equations,
by Maryam Karami, Research and Science University, Supervisor
14. Computational approach for solving Stochastic Volterra Fredholm integral equation
by stochastic operational matrix, by Reza Rakhsh Bahar, Research and Science University,
Supervisor