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Browsing Fen - Edebiyat Fakültesi by Author "Uğurlu, Ekin"

Browsing Fen - Edebiyat Fakültesi by Author "Uğurlu, Ekin"

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  • Erdal, Ibrahim; Uğurlu, Ekin (2022-12)
    In this work, we provide some lower bounds for the number of squarly integrable solutions of some second-order multiparameter differential equations. To obtain the results, we use both Sims and Sleeman’s ideas and the ...
  • Baleanu, Dumitru; Jarad, Fahd; Uğurlu, Ekin (Natl Inquiry Services Centre PTY LTD, 2019-03-16)
    In this paper we consider the singular conformable sequential equation with distributional potentials. We present Weyl's theory in the frame of conformable derivatives. Moreover we give two theorems on limit-point case.
  • Uğurlu, Ekin (Scientific Technical Research Council Turkey-Tubitak, 2017)
    In this paper we construct Weyl's theory for the singular left-definite Dirac systems. In particular, we prove that there exists at least one solution of the system of equations that lies in the Sobolev space. Moreover, ...
  • Uğurlu, Ekin (2020-07)
    In this work, we describe well-defined dissipative boundary conditions related with a singular third-order differential equation in lim-3 case at singular point. Using the characteristic function of the corresponding ...
  • Uğurlu, Ekin (Academic Press Inc Elsevier Science, 2018-05-15)
    In this paper, the Weyl-Titchmarsh theory has been constructed for the singular 2n-dimensional (even order) Hamiltonian system with several spectral parameters. In particular, we consider that the left end point of the ...
  • Uğurlu, Ekin (Academic Press INC Elsevier Science, 2019-08-15)
    In this paper we deal with a singular Hamiltonian system of odd-order with several spectral parameters and we investigate the behavior of the solution of this system at singular point with the aid of the characteristic ...
  • Uğurlu, Ekin; Taş, Kenan; Baleanu, Dumitru (INT Scientific Research Publications, 2017-08)
    This paper is devoted to construct Weyl's theory for the singular left-definite even-order Hamiltonian systems in the corresponding Sobolev space. In particular, it is proved that there exist at least n-linearly independent ...
  • Uğurlu, Ekin (Natl Inquiry Services Centre, 2017)
    In this paper, we consider both singular single and several multiparameter second order dynamic equations with distributional potentials on semi-infinite time scales. At first we construct Weyls theory for the single ...
  • Uğurlu, Ekin (2020-03-30)
    In this paper, we consider some singular formally symmetric (self-adjoint) boundary value problems generated by a singular third-order differential expression and separated and coupled boundary conditions. In particular, ...
  • Allahverdiev, Bilender P.; Uğurlu, Ekin (Natl Inquiry Services Centre, 2016-10)
    In this paper we investigate the deficiency indices theory and the selfad-joint and nonselfadjoint (dissipative, accumulative) extensions of the minimal symmetric direct sum Hamiltonian operators. In particular using the ...
  • Uğurlu, Ekin (2020-08)
    In this paper, we consider a singular dissipative even-order Hamiltonian operator with a finite number of transmission conditions. Using coordinate-free approach, we construct the characteristic matrix-function of the ...
  • Uğurlu, Ekin; Bairamov, Elgiz (Springer, 2017-06)
    In this paper, we introduce a new approach for the spectral analysis of a linear second order dissipative differential operator with distributional potentials. This approach is related with the inverse operator. We show ...
  • Uğurlu, Ekin (2021-09-30)
    This paper aims to share some completeness theorems related with a boundary value problem generated by a system of equations and non-self-adjoint (dissipative) boundary conditions. Indeed, we consider a system of equations ...
  • Uğurlu, Ekin (Scientific Technical Research Council Turkey-Tubitak, 2019-01)
    In this paper, we consider some third-order operators with transmission conditions. In particular, it is shown that such operators are formally symmetric in the corresponding Hilbert spaces and we introduce the resolvent ...