Selçuk Üniversitesi Dijital Arşiv Sistemi

Başlık için 2013, Vol 14, No 1 listeleme

Başlık için 2013, Vol 14, No 1 listeleme

Sırala: Sıra: Sonuçlar:

  • On characterization of continuous distributions via conditional expectation of non-adjacent order statistics 
    Khan, A. H.; Faizan, M.; Haque, Ziaul (Selcuk University Research Center of Applied Mathematics, 2013)
    In this paper, families of continuous probability distributions have been characterizedthrough conditional expectations, conditioned on a non-adjacent order statistics. Further,some of its important deductions are also discussed.
  • On the traces of Hadamard and Kronecker products of matrices 
    Taşkara, Necati; Gümüş, İbrahim H. (Selcuk University Research Center of Applied Mathematics, 2013)
    In this paper we investigated traces of Hadamard and Kroneckerproducts of matrices and obtained some inequalities for traces ofproducts of matrices.
  • Self similar surfaces in Euclidean spaces 
    Etemoğlu, Esra; Arslan, Kadri; Bulca, Betül (Selcuk University Research Center of Applied Mathematics, 2013)
    In the present study we consider self-similar surfaces imbedded in Euclidean space. We give necessary and sufficient conditions for the surface ofrevolution and surfaces with Monge patch in E3 to become self-similar. ...
  • Statistical convergence of double sequences in probabilistic metric spaces 
    Dutta, Kaustubh; Malik, Prasanta; Maity, Manojit (Selcuk University Research Center of Applied Mathematics, 2013)
    In this paper we study the concepts of strongly statisticallyconvergent and strongly statistically Cauchy double sequences in a probabilisticmetric space endowed with the strong topology. We also introducethe notions of ...
  • The functional variable method for some nonlinear (2+1)-dimensional equations 
    Taşbozan, Orkun; Yağmurlu, N. Murat; Esen, Alaattin (Selcuk University Research Center of Applied Mathematics, 2013)
    In this paper, the functional variable method is applied to the(2+1)-dimensional Boussinesq, (2+1)-dimensional KdV and (2+1)-dimensional Nizhnik-Novikov-Veselov equations to obtain their some solitary and periodic wave solutions.