Prof. Ayten PEKİN

ABSTRACT AND APPLIED ANALYSIS , 2012 (SCI-Expanded)

17. ; Class Number Odd Problem for Real Quadratic Fields Fundamental Units with the Negative Norm.

International Journal of Mathematics & Computation, , vol.4, pp.9-13, 2009 (Peer-Reviewed Journal)

18. On Some Solvability Results of Diophantine Equations and the Class Numbers of Certain Real Quadratic Fields,

Int. J. Cont. Math. Sci. , no.4, pp.1605-1609, 2009 (Peer-Reviewed Journal)

19. On The Solvability of The Equations $x^2-py^2=\mp4p^e$ and $x^2-py^2=\mpp^e$ for The Positive Rational Integer $p$

International Journal of Algebra , no.3, pp.889-896, 2009 (Peer-Reviewed Journal)

20. SOME RESULTS ON THE CLASS NUMBERS OF CERTAIN REAL QUADRATIC FIELDS

Pekin A., CARUS A.

JP JOURNAL OF ALGEBRA NUMBER THEORY AND APPLICATIONS , no.1, pp.41-47, 2009 (ESCI)

21. Indivisibility of Class Numbers of Real Quadratic Fields

Acta Mathematica Academiae Paedagogicae Nyíregyháziensis , no.24, pp.267-270, 2008 (Scopus)

22. Computational Approximation to the Class Numbers of the Certain Real Quadratic Fields

PEKİN A., CARUS A.

Int. J. Math Sci. Eng. Appl. , no.2, pp.1-9, 2008 (Peer-Reviewed Journal)

23. On Imaginary Quadratic Fields whose Class Numbers are Divisible by 3

Int. J. Contemp. Math. Sciences , no.3, pp.327-329, 2008 (Peer-Reviewed Journal)

24. $p=(2q-1)^2-2$ Asalı icin $Q(\sqrtp )$ Reel Kuadratik Sayı Cisminin Sınıf Sayısı ve Pell Denkleminin Çözülebilirligi

PEKİN A., İŞCAN H.

Trakya Univ. J. Sci , no.1, pp.113-115, 2005 (Peer-Reviewed Journal)

25. Continued Fractions of Period Six and Explicit Representations of Fundamental Units of Some Real Quadratic Fields

PEKİN A., İŞCAN H.

Journal of the Indian Math. Soc. Vol. , no.72, pp.183-194, 2005 (Peer-Reviewed Journal)

26. On the Solvability of the Equation $x^2-py^^2=\mpq$ and the Class Number of $Q(\sqrtp)$ for $p=[(2n+1)q]^2+1.

PEKİN A., İŞCAN H.

The Advanced Studies in Contemporary Mathematics , no.2, pp.87-92, 2004 (Peer-Reviewed Journal)

27. Sınıf Sayısı 1 Olan Reel Kuadratik Sayı Cisimlerinin Belirlenmesi için Bazı Kriterler ve Sonuçlar

İŞCAN H., PEKİN A.

Yıldız Tek. Univ. Der. , no.1, pp.8-15, 2001 (Peer-Reviewed Journal)

Papers Presented at Peer-Reviewed Scientific Conferences 17

1. ON Cofinitely Flat Quadratic OK Modüles

Pekin A., Nebiyev C.

International Conference Dynamical Systems, Modeling and Mathematical Sciences, Dubai, United Arab Emirates, 3 - 05 September 2022, pp.70, (Summary Text)

2. Indivisibility of Class Numbers of Real Quadratic Fields

The Third International Conferences on Mathematical Sciences, Al Ain, United Arab Emirates, 3 - 06 March 2008, pp.15, (Summary Text)

3. THE CLASS NUMBER of THE REAL QUADRATIC NUMBER FIELD ℚ(/sqrtp) and SOLVABILITY of THE PELL EQUATION 𝒙^𝟐−p𝒚^𝟐=∓𝒒 For THE PRIME 𝒑 = (𝟐q −𝟏)^𝟐−𝟐

International scientific conference "Contemporary problems of mathematics and mechanics", dedicated to the 80th anniversary of academician V.A. Sadovnichii (May 13–15, 2019, Lomonosov building of Moscow State University, Moscow), Moscow, Russia, 13 - 15 May 2019, pp.1, (Summary Text)

4. The New Criterion On Yokoi’s D-Invariant

Işıkay S., Pekin A.

International Conference on Mathematical Studies and Applications, Kahramanmaraş, Turkey, 3 - 04 October 2018, pp.122, (Summary Text)

5. New results on invariant values of cerain real quadratic fields

Işıkay S., PEKİN A.

4th International Conference on Pure and Applied Sciences, İstanbul, Turkey, 23 - 25 November 2017, pp.122, (Summary Text)

6. On E Supplemented Modules

Ökten h. H., NEBİYEV C., PEKİN A.

4th International Conference on Pure and Applied Sciences, İstanbul, Turkey, 23 - 25 November 2017, pp.129, (Summary Text)

7. On the Yokoi’s Invariant Value of Certain Real Quadratic Fields with the Period Eight

Işıkay S., PEKİN A.

VIII Annual International Conference of the Georgian Mathematical Union, Batumi, Georgia, 4 - 08 September 2017, pp.109, (Summary Text)

8. Amply Cofinitely e-Supplemented Modules

KOŞAR B., NEBİYEV C., PEKİN A.

VIII Annual International Conference of the Georgian Mathematical Union, Batumi, Georgia, 4 - 08 September 2017, pp.122, (Summary Text)

9. An Algorithm for Explicit Form of Fundamental Units of Certain Real Quadratic Fields

Özer Ö., Pekin A.

International Conference on Mathematics and Mechanics, Paris- FRANCE, Paris, France, 27 - 28 April 2015, pp.1, (Summary Text)

10. A divisibility criterion on the class numbers of certain imaginary quadratic fields

International conference mathematics and mathematical science, Abu Dhabi, United Arab Emirates, 26 - 31 December 2012, pp.35, (Full Text)

11. International Conference on App. Analysis and Algebra Explicit form of fundamental units of certain Quadratic Fields and Period Eight 20-24 June 2012.

International Conference on App. Analysis and Algebra Yıldız Tech. Univ., İstanbul, Turkey, 20 - 24 July 2012, pp.99, (Full Text)

12. Explicit Form of Fundamental Units of Certain Quadratic Fields and Period Eight

International Conference on Applied Analysis and Algebra, Yıldız Technical University, İstanbul, Turkey, 20 - 24 June 2012, pp.99, (Summary Text)

13. Belirli Reel Kuadratik Sayı Cisimlerinin Temel Birimleri

7. Ankara Matematik Günleri, Bilkent Üniversitesi, Ankara, Turkey, 1 - 04 June 2012, pp.43, (Summary Text)

14. Explicit Form of Fundamental Units of Certain Quadratic Fields and Period Seven

International Conference on Theory and Applications in Mathematics and Informatics, ICTAMI, Alba Lulia, Romania, 21 - 24 July 2011, pp.57, (Summary Text)

15. Divisibility Criteria for Class Numbers of Imaginary Quadratic Fields Whose Discriminant has Only Two Prime Factors,

International Conference on Theory and Applications in Mathematics and Informatics ICTAMI, 21-24 July 2011, Alba Lulia, ROMANIA. , Alba, Romania, 21 July 2011, pp.69, (Summary Text)

16. Continued Fractions of Period Seven and Explicit Represantation of the Fundamental Units of Certain Real Quadratic Fields

International Conference on Applied Analysis and Algebra, Yıldız Technical University, İstanbul, İstanbul, Turkey, 29 June - 02 July 2011, pp.121, (Summary Text)

17. Continued Fractions of Period Seven and Explicit Representation of the Fundamental Units of Certain Real Quadratic Fields