Treffer 1 - 8 von 8 für Suche 'Temizer, Ö. Faruk', Suchdauer: 0,43s Treffer weiter einschränken
  1. 1
    Some Bounded Linear Integral Operators and Linear Fredholm Integral Equations in the Spaces Hα,δ,γ((a,b)×(a,b),X) and Hα,δ((a,b),X)

    Some Bounded Linear Integral Operators and Linear Fredholm Integral Equations in the Spaces Hα,δ,γ((a,b)×(a,b),X) and Hα,δ((a,b),X) von Özdemir, İsmet, Akhmedov, Ali M., Temizer, Ö. Faruk

    Veröffentlicht in Abstract and applied analysis

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  2. 2
    On the solutions of the linear integral equations of Volterra type

    On the solutions of the linear integral equations of Volterra type von ÖZDEMIR, Ismet, FARUK TEMIZER, O


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  3. 3
    The boundaries of the solutions of the linear Volterra integral equations with convolution kernel

    The boundaries of the solutions of the linear Volterra integral equations with convolution kernel von Ismet Özdemir, Ö. Faruk Temizer

    Veröffentlicht in Mathematics of computation

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  4. 4
    On the Bounds for the Derivatives of the Solutions of the Linear Volterra Integral Equations

    On the Bounds for the Derivatives of the Solutions of the Linear Volterra Integral Equations von Özdemir, Ismet, Temizer, Ö. Faruk


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  5. 5
    On Some Properties of the Solution of the Linear Integral Equation of Volterra Type

    On Some Properties of the Solution of the Linear Integral Equation of Volterra Type von Özdemir, Ismet, Faruk Temizer, Ö.


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  6. 6
    Some Bounded Linear Integral Operators and Linear Fredholm Integral Equations in the Spaces H_(α,δ,γ)((a, b) × (a, b),X) and H_(α, δ)((a, b),X)

    Some Bounded Linear Integral Operators and Linear Fredholm Integral Equations in the Spaces H_(α,δ,γ)((a, b) × (a, b),X) and H_(α, δ)((a, b),X) von Esmet Özdemir, Ali M. Akhmedov, Ö. Faruk Temizer

    Veröffentlicht in Abstract and Applied Analysis

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  7. 7
    Expansion of the boundaries of the solutions of the linear Volterra integral equations with convolution kernel

    Expansion of the boundaries of the solutions of the linear Volterra integral equations with convolution kernel von zdemir, ?smet, Temizer, . Faruk


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  8. 8
    On the second type linear volterra integral equations with convolution kernel

    On the second type linear volterra integral equations with convolution kernel von BALCI, Mustafa, TEMİZER, Ö. Faruk


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