Prof. ÖMER FARUK TEMİZER

Publication Network

Journal articles indexed in SCI, SSCI, and AHCI

Some Bounded Linear Integral Operators and Linear Fredholm Integral Equations in the Spaces H-alpha,H-delta,H-gamma ((a,b) x (a,b), X) and H-alpha,H-delta(a,b), X)

ÖZDEMIR I., AKHMEDOV A. M., TEMİZER Ö. F.

ABSTRACT AND APPLIED ANALYSIS , 2013 (SCI-Expanded)

On the bounded derivatives of the solutions of the linear Volterra integral equations

TEMİZER Ö. F., Ozdemir I.

INTERNATIONAL JOURNAL OF COMPUTER MATHEMATICS , vol.86, no.9, pp.1512-1541, 2009 (SCI-Expanded)

On the solutions of the linear integral equations of Volterra type

Odemir I., Temizer O. F.

MATHEMATICAL METHODS IN THE APPLIED SCIENCES , vol.30, no.18, pp.2329-2369, 2007 (SCI-Expanded)

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

ÖZDEMIR I., Temizer O. F.

MATHEMATICS OF COMPUTATION , vol.75, no.255, pp.1175-1199, 2006 (SCI-Expanded)

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

ÖZDEMİR İ., Temizer O.

INTEGRAL EQUATIONS AND OPERATOR THEORY , vol.43, no.4, pp.466-479, 2002 (SCI-Expanded)

Articles Published in Other Journals

Solvability of a quadratic integral equation of fredholm type via a modified argument

Dal İ., Temizer Ö. F.

Journal of Mathematics and Applications , no.43, pp.47-66, 2020 (Peer-Reviewed Journal)

The existence of Monotonic solutions of a class of quadratic integral equations

Karakurt O., Temizer Ö. F.

Journal of Mathematics and Applications , no.42, pp.109-125, 2019 (Peer-Reviewed Journal)

On Monotonic Solutions of A Nonlinear Integral Equation of Volterra Type

KARAKURT O., TEMİZER Ö. F.

Journal of Advances in Applied & Computational Mathematics , vol.3, pp.46-53, 2016 (Peer-Reviewed Journal)

On the bounds for the derivatives of the solutions of the linear Volterra integral equations.

ÖZDEMIR İ., TEMİZER Ö. F.

An. Univ. Vest Timiş. Ser. Mat.-Inform. , vol.51, pp.89-113, 2013 (Peer-Reviewed Journal)

On some properties of the solution of the linear integral equation of Volterra type.

ÖZDEMIR İ., TEMİZER Ö. F.

Annals of West University of Timisoara - Mathematics and Computer Science , vol.51, pp.117-151, 2013 (Peer-Reviewed Journal)

On some relations among the solutions of the linear Volterra integral equations with convolution kernel.

ÖZDEMIR İ., TEMİZER Ö. F.

Aust. J. Math. Anal. Appl. , vol.9, no.2, pp.1-23, 2012 (Peer-Reviewed Journal)

On the boundedness of the solutions of the linear Volterra integral equations and some inequalities among these solutions.

ÖZDEMIR İ., TEMİZER Ö. F.

Adv. Math. Sci. Appl. , vol.22, pp.421-470, 2012 (Peer-Reviewed Journal)

On the bound of the solution of the first type linear Volterra integral equations with convolution kernel

TEMİZER Ö. F.

Int. J. Appl. Math. , vol.2, no.11, pp.1285-1290, 2000 (Peer-Reviewed Journal)

On the nonlinear Volterra integral equations.

TEMİZER Ö. F.

Far East J. Appl. Math. , vol.4, no.1, pp.15-18, 2000 (Peer-Reviewed Journal)

On the linear Volterra integral equations.

TEMİZER Ö. F., ÖZDEMIR i.

Int. J. Appl. Math. , vol.3, no.2, pp.221-225, 2000 (Peer-Reviewed Journal)

On the linear Volterra integral equations with convolution kernel.

Özdemır İ., Temizer Ö. F.

An. Univ. Vest Timiş. Ser. Mat.-Inform. , vol.37, no.2, pp.113-122, 1999 (Peer-Reviewed Journal)

On the kernel of the equivalent equations.

TEMİZER Ö. F.

Institute of Mathematics & Computer Sciences. Journal. (Mathematics Series) , vol.11, no.1, pp.33-36, 1998 (Peer-Reviewed Journal)

On the first type linear Volterra integral equations with convolution kernel.

TEMİZER Ö. F., BALCI M.

J. Inst. of Math. and Comput. Sci. Math. Ser. , vol.9, no.1, pp.101-103, 1996 (Peer-Reviewed Journal)

On the second type linear Volterra integral equations with convolution kernel.

Temizer Ö. F., Balcı M.

Comm. Fac. Sci. Univ. Ankara Ser. A1 Math. Statist. , vol.41, pp.27-33, 1992 (ESCI)

Metrics

Prof. ÖMER FARUK TEMİZER

Publications & Works

Some Bounded Linear Integral Operators and Linear Fredholm Integral Equations in the Spaces H-alpha,H-delta,H-gamma ((a,b) x (a,b), X) and H-alpha,H-delta(a,b), X)

On the bounded derivatives of the solutions of the linear Volterra integral equations

On the solutions of the linear integral equations of Volterra type

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

Solvability of a quadratic integral equation of fredholm type via a modified argument

The existence of Monotonic solutions of a class of quadratic integral equations

On Monotonic Solutions of A Nonlinear Integral Equation of Volterra Type

On the bounds for the derivatives of the solutions of the linear Volterra integral equations.

On some properties of the solution of the linear integral equation of Volterra type.

On some relations among the solutions of the linear Volterra integral equations with convolution kernel.

On the boundedness of the solutions of the linear Volterra integral equations and some inequalities among these solutions.

On the bound of the solution of the first type linear Volterra integral equations with convolution kernel

On the nonlinear Volterra integral equations.

On the linear Volterra integral equations.

On the linear Volterra integral equations with convolution kernel.

On the kernel of the equivalent equations.

On the first type linear Volterra integral equations with convolution kernel.

On the second type linear Volterra integral equations with convolution kernel.

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