Open Access
Issue
ITM Web Conf.
Volume 13, 2017
2nd International Conference on Computational Mathematics and Engineering Sciences (CMES2017)
Article Number 01005
Number of page(s) 6
DOI https://doi.org/10.1051/itmconf/20171301005
Published online 02 October 2017
  1. E. Bas, and E. Panakhov. A New Approximation For Singular Inverse Sturm-Liouville Problem. Thai J. Math., 10. 3 (2012) 685–692 [MathSciNet] [Google Scholar]
  2. E. Bas, and F. Metin. Fractional singular Sturm-Liouville operator for Coulomb potential. Adv. Difference Equ., 2013. 1 (2013) 300 [CrossRef] [Google Scholar]
  3. E. Bas, and R. Ozarslan. Sturm-Liouville Problem via Coulomb Type in Difference Equations. Filomat 31. 4 (2017) 989–998 [CrossRef] [MathSciNet] [Google Scholar]
  4. E. Bas, R. Ozarslan, Spectral results of Sturm-Liouville difference equation with Dirichlet boundary conditions: ICANAS 2016. AIP Publishing 2016. p. 020065 [Google Scholar]
  5. B. M. Levitan, I. S. Sargsjan, Introduction to Spectral Theory: Selfadjoint Ordinary Differential Operators, American Mathematical Society, Providence Rhode Island p.5–8 1975. [Google Scholar]
  6. R. S. Hilscher, Spectral and oscillation theory for general second order Sturm-Liouville di_erence equations, Adv. Difference Equ. 82 (2012). [Google Scholar]
  7. I. Gyori, and M. Pituk. Asymptotic Formulae for the Solutions of a Linear Delay Difference Equation−. J. Math. Anal. Appl. 195. 2 (1995) 376–392. [CrossRef] [MathSciNet] [Google Scholar]
  8. Ch G. Philosand, I. K. Purnaras. On linear Volterra difference equations with infinite delay. Adv. Difference Equ. 2006. 1 (2006) 1–28 [Google Scholar]
  9. H. Péics, and A. Roznjik. Asymptotic Behavior of Solutions of a Scalar Delay Difference Equations with Continuous Time. Novi Sad J. Math 383 (2008) 47–54 [MathSciNet] [Google Scholar]
  10. R. D. Driver, G. Ladas, and P. N. Vlahos. Asymptotic behavior of a linear delay difference equation. Proceedings of the American Mathematical Society (1992) 105–112 [CrossRef] [MathSciNet] [Google Scholar]
  11. B. Karpuz, Some oscillation and nonoscillation criteria for neutral delay difference equations with positive and negative coefficients. Comput. Math. Appl. 57. 4 (2009) 633–642 [CrossRef] [MathSciNet] [Google Scholar]
  12. M. F. Aktaş, A. Tiryaki, and A. Zafer. Oscillation of third-order nonlinear delay difference equations. Turkish J. Math. 36. 3 (2012) 422–436 [MathSciNet] [Google Scholar]
  13. W. Peiguang, and W. Wang. Anti-periodic boundary value problem for first order impulsive delay difference equations. Adv. Difference Equ. 2015. 1 (2015) 93 [CrossRef] [Google Scholar]
  14. R. P. Agarwal, M. Bohner, S. R. Grace, D. O’Regan, (2005). Discrete Oscillation Theory, Hindawi Publ. Corporation NewYork. [CrossRef] [Google Scholar]
  15. W.G. Kelley, A.C. Peterson, Difference Equations: An Introduction with Applications, Academic Press, San Diego (2001). [Google Scholar]
  16. C.M. Bender, S.A. Orszag, Advanced Mathematical Methods for Scientists and Engineers: Asymptotic Methods and Perturbation Theory, Springer-Verlag, Newyork (1999). [Google Scholar]
  17. A. Jirari, Second Order Sturm-Liouville Difference Equations and Orthogonal Polynomials. Memoirs of the American Mathematical Society, Vol. 113 Number 542, Providence Rhode Island 1995. [Google Scholar]

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