Dr. Saeid Shokooh

1. Nonlinear Analysis: 
   Variational Methods, Critical Point Theory, 
    
2. Partial Differential Equations : 
   Semilinear and Quasilinear,
   Elliptic Boundary Value Problems
    
3. Applied Mathematics: 
   Non-Smooth Mechanics, 
   Dynamical Systems

29) S. Shokooh and J. Graef, Existence and multiplicity results for non-homogeneous Neumann problems in Orlics-Sobolev spaces, Rendiconti del circolo matematico di palermo Series 2, 1-13, 2019.

28) S. Shokooh, G.A. Afrouzi, Some remarks on a one-dimensional Laplacian-like problem via a local minimum theorem, Dynamics of Continuous, Discrete and Impulsive Systems Series A: Mathematical Analysis, 26 (2019) 303-315.

27) G. A. Afrouzi, S. Shokooh, N.T. Chung, Infinitely many weak solutions for a non-homogeneous Neumann problem in Orlicz–Sobolev spaces, Comment.Math.Univ.Carolin., DOI 10.14712/1213-7243.2019.01.

26) S. Shokooh, L. Li, Non-trivial solutions for impulsive Sturm-Liouville boundary value problems, J. Adv. Math. Stud., 12 (2019), 30-39.

25) S. Shokooh, A boundary value problem associated to nonhomogeneous operators in Orlicz-Sobolev spaces, Complex variables and elliptic equations, 64 (2019), 1310-1324.

24) S. Shokooh, On a class of nonlinear problems with Dirichlet boundary condition, Complex and Nonlinear Systems, 2 (2018), No. 1, 1-8.

23) S. Shokooh, G.A. Afrouzi and J. Graef, Infinitely many solutions for non-homogeneous Neumann problems in Orlicz-Sobolev spaces, Mathematica Slovaca, 68 (2018), No. 4, 867-880.

22) S. Shokooh, G. A. Afrouzi, Infinitely many solutions for a class of fourth-Order impulsive differential equations, Advances in Pure and Applied Mathematics, 10 (2018), 7-16.

21) S. Shokooh, Variational analysis to fourth-order impulsive differential equations, Bol. Soc. Paran. Mat, 38  (2020), No.1, 151-163.

20) S. Shokooh, Existence and multiplicity results for elliptic equations involving the p -Laplacian-like, Annals of the University of Craiova, Mathematics and Computer Science Series, Volume 44(2), (2017), Pages 249-258.

19) S. Shokooh, G. A. Afrouzi, Existence of three weak solutions for a quasilinear Dirichlet problem, MATEMATIČKI VESNIK, 69, 4 (2017), 271–280.

18) S. Shokooh, G.A. Afrouzi, Existence results of infinitely many solutions for aclass of $p(x)$-biharmonic problems, Computational Methods for Differential Equations, 2017, Vol. 4, No. 4, pp. 310-323.

17) S. Shokooh, G.A. Afrouzi, H. Zahmatkesh, Infinitely many weak solutions for fourth-order equations depending on two parameters, Bol. Soc. Paran. Mat, (2018),  Vol. 36, No. 4, pp. 131-147.

16) A. Neirameh, S. Shokooh, M. Eslami,  Solutions structure of integrable families of Riccati equations and their applications to the perturbed nonlinear fractional Schrodinger equation, Computational Methods for Differential Equations, (2016), Vol. 4, Issue 4, 261-275.

15) A. Neirameh, M. Eslami and S. Shokooh, New solution algorithm of coupled nonlinear system of Schrodinger equations, Alexandria Engineering Journal, (2017), to appear.

14) S. Shokooh, G.A. Afrouzi and J. Graef, An existence result for multiple solutions to a Dirichlet problem, Georgian Math. J., (2017), 24 (1), pp. 55–62.

13) G.A. Afrouzi, S. Shokooh and S. Heidarkhani, Existence of three weak solutions for$p(x)$- Laplacian-like problems with Neumann condition, Acta Universitatis Apulensis, 2017,  49, pp. 111-128.

12) G.A. Afrouzi, M. Kirane, S. Shokooh, Infinitely many weak solutions for $p(x)$-Laplacian-like problems with Neumann condition, Complex variables and elliptic equations, 2018, 63, 1, 23-36.

11) A. Neirameh, S. Shokooh, New study to construct new solitary wave solutions for generalized sine-Gordon equation, Computational Methods for Differential Equations, 2014, Vol. 2, Issue 2, 77-82.

10) S. Shokooh, Multiplicity results for a non-homogeneous Neumann problem via a variational principle of Ricceri, Minimax Theory and its Applications, 2017, Vol. 2, No. 2, pp. 249-263.

9) G.A. Afrouzi, S. Shokooh, N.T. Chung, Existence and multiplicity of weak solutions for some           $p(x)$-Laplacian-like problems via variational methods, J. Applied Math. Info, 2017, Vol. 35, No. 1-2, pp. 11-24.

8) G.A. Afrouzi, G.R. Graef, S. Shokooh, Multiple solutions for Neumann systems in an Orlicz-Sobolev space setting, Miskolc Mathematical Notes, Vol. 18 (2017), No. 1, pp. 31–45.

7) S. Shokooh, A. Neirameh, Existence results of infinitely many weak solutions for $p(x)$-Laplacian-like operators, U.P.B. Sci. Bull, Series A, Vol. 78, Iss. 4, 2016, 95-104.      

6) G.A. Afrouzi, S. Shokooh, Existence  of  infinitely many solutions  for quasilinear  problems  with a p(x)-biharmonic operator, Electron. J. Differential equations, 2015 (2015), No. 317, pp. 1-14.

5) G.A. Afrouzi, V.D. Radulescu, S. Shokooh, Multiple solutions of Neumann problems: an Orlicz-Sobolev space setting, Bulletin of the Malaysian Mathematical Sciences Society, 2017, Volume 40, Issue 4, pp 1591–1611.

4) G.A. Afrouzi, S. Heidarkhani, S. Shokooh, Infinitely many solutions for Steklov problems associated to non-homogeneous differential operators through Orlicz-Sobolev spaces, Complex variables and elliptic equations (Taylor& Francis), Vol. 60, No. 11, pp.1505-1521.

3) G.A. Afrouzi, S. Shokooh, Three solutions for a fourth-order boundary-value problem, Electron. J. Differential equations, 2015 (2015), No. 45, pp. 1-11.

2) G.A. Afrouzi, A. Hadjian, S. Shokooh, Infinitely many solutions for a Dirichlet boundary value problem with impulsive condition, U.P.B. Sci. Bull, Series A, Vol. 77, Iss. 4, 2015, 9-22.       

1) G.A. Afrouzi, S. Shokooh, A. Hadjian, Existence of solutions to Dirichlet impulsive differential equations through a local minimization principle, Electron. J. Differential equations, 2014 (2014), No. 147, pp. 1-11.

4) G.A. Afrouzi, S. Shokooh, On a one-dimensional Laplacian-like problem via a local minimization principl,46th  Annual Iranian Mathematics Conference, (2015), University of Yazd, Yazd, Iran.

3) G.A. Afrouzi, S. Shokooh, Existence results of three weak solutions for a two-pointboundary value problem,46th  Annual Iranian Mathematics Conference, (2015), University of Yazd, Yazd, Iran.

 2) G.A. Afrouzi, S. Shokooh, On the existence of non-negative blow-up boundary solutions for quasilinear elliptic equations,39th  Annual Iranian Mathematics Conference, (2008), University of Shahid Bahonar, Kerman, Iran.

1) G.A. Afrouzi, S. Shokooh, Large solution of quasilinear elliptic equations under the Keller-Osserman condition, 8th  Seminar of differential equations and their applications , (2008), Isfahan University of Technology, Isfahan, Iran.

4) S. Shokooh, Existence of three weak solutions for a p(x)-Laplacian problem via Ricceri’s variational method, 2017, University of Gonbad Kavous, Gonbad Kavous, Iran.

3) S. Shokooh, The solutions for a class of nonlinear problems via Ricceri’s variational principle, 2017, University of Gonbad Kavous, Gonbad Kavous, Iran.

2)  S. Shokooh, H. Golchini, Proof and estimate of explosive solutions for an elliptic system, 2012, University of Gonbad Kavous, Gonbad Kavous, Iran.

1)  S. Shokooh, H. Golchini, Study on existence of solutions for a class of the quasilinear elliptic system, 2012, University of Gonbad Kavous, Gonbad Kavous, Iran.