Yantır, Ahmet

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Y., Ahmet
A.,Yantir
Ahmet, Yantır
Yantır,A.
Y.,Ahmet
Ahmet, Yantir
A., Yantir
Yantır, Ahmet
Yantir, Ahmet
A.,Yantır
Yantir,A.
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Öğretim Görevlisi
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Scholarly Output

4

Articles

4

Citation Count

29

Supervised Theses

0

Scholarly Output Search Results

Now showing 1 - 3 of 3
  • Article
    Citation Count: 17
    Weak solutions for the dynamic Cauchy problem in Banach spaces
    (Pergamon-elsevier Science Ltd, 2009) Yantır, Ahmet; Kubiaczyk, Ireneusz; Sikorska-Nowak, Aneta; Yantir, Ahmet; Mathematics
    This paper is devoted to unify and extend the results of the existence of the weak solutions of continuous and discrete Cauchy problem in Banach spaces. We offer the existence of the weak solution of dynamic Cauchy problem on an infinite time scale. The measure of weak noncompactness and the fixed point theorem of Kubiaczyk are used to prove the main result. (C) 2009 Elsevier Ltd. All rights reserved.
  • Article
    Citation Count: 4
    Existence of positive solutions of a Sturm-Liouville BVP on an unbounded time scale
    (Taylor & Francis Ltd, 2008) Yantır, Ahmet; Yantir, Ahmet; Cetin, Erbil; Mathematics
    A fixed point theorem of Guo-Krasnoselskii type is used to establish existence results for the nonlinear Sturm-Liouville dynamic equation (p(t)x(Delta))(del) + lambda phi(t)f(t,x(t)) = 0 with the boundary conditions on an unbounded time scale. Later on the positivity and the boundedness of the solutions are obtained by imposing some conditions on f.
  • Article
    Citation Count: 8
    Existence of solutions of the dynamic cauchy problem in banach spaces
    (Warsaw University, 2012) Yantır, Ahmet; Kubiaczyk,I.; Sikorska-Nowak,A.; Yantir,A.; Mathematics
    In this paper we obtain the existence of solutions and Carathéodory type solutions of the dynamic Cauchy problem in Banach spaces for functions defined on time scales xδ(t) = f(t, x(t)), x(0) = x0, t 2 Ia, where f is continuous or f satisfies Carathéodory conditions and some conditions expressed in terms of measures of noncompactness. The Mönch fixed point theorem is used to prove the main result, which extends these obtained for real valued functions.