A. S.  KURBANLI
A. S. KURBANLI
KONYA TEKNİK ÜNİVERSİTESİ
ktun.edu.tr üzerinde doğrulanmış e-posta adresine sahip - Ana Sayfa
Başlık
Alıntı yapanlar
Alıntı yapanlar
Yıl
On the behavior of positive solutions of the system of rational difference equations xn+ 1= xn− 1ynxn− 1+ 1, yn+ 1= yn− 1xnyn− 1+ 1
AS Kurbanlı, C Çinar, İ Yalçinkaya
Mathematical and Computer Modelling 53 (5-6), 1261-1267, 2011
1412011
On the behavior of solutions of the system of rational difference equations x n+ 1= x n-1 y n x n-1-1, y n+ 1= y n-1 x n y n-1-1, z n+ 1= 1 y n z n
AS Kurbanli
Advances in Difference Equations 2011 (1), 40, 2011
782011
On the behavior of the solutions of the system of rational difference equations
AS Kurbanlı, İ Yalçınkaya, A Gelişken
International Journal of Physical Sciences, 2013
362013
On the periodicity of solutions of a system of rational difference equations
A KURBANLI, Ç YALÇINKAYA
Ikonion Journal of Mathematics 2 (2), 1-8, 2020
302020
On the asymptotic behavior and periodic nature of a difference equation with maximum
A Gelişken, C Çinar, AS Kurbanli
Computers & mathematics with applications 59 (2), 898-902, 2010
292010
On a system of difference equations
O Ozkan, AS Kurbanli
Discrete Dynamics in Nature and Society, 2013
232013
İlköğretim matematik öğretmen adayları ve 8. sınıf öğrencilerinin irrasyonel sayılar ile ilgili bilgileri ve bu konudaki kavram yanılgıları
N Adıgüzel
Necmettin Erbakan Üniversitesi, 2013
142013
C. Ç inar, and I. Yalçinkaya,“On the behavior of positive solutions of the system of rational difference equations 𝑥𝑛+ 1= 𝑥𝑛− 1/(𝑦𝑛𝑥𝑛− 1+ 1), 𝑦𝑛+ 1= 𝑦𝑛− 1/(𝑥𝑛𝑦𝑛− 1+ 1),”
AS Kurbanlı
Mathematical and Computer Modelling 53 (5-6), 1261-1267, 2011
122011
On a system of difference equation
O Zkan, AS Kurbanli
Discrete Dyn. Nat. Soc 2013, 2013
102013
x_ {n+ 1}= max {(1/(x_ {n})),((y_ {n})/(x_ {n}))}, y_ {n+ 1}= max {(1/(y_ {n})),((x_ {n})/(y_ {n}))} Denklem Sistemlerinin Çözümleri Üzerine
D Simsek, B Demir, AS Kurbanlı
Ahmet Keleşoğlu Eğitim Fakültesi Dergisi 28, 91-104, 2009
92009
x (n+ 1)= max {1\x (n-1); y (n-1)\x (n-1)}; y (n+ 1)= max {1\y (n-1); x (n-1)\y (n-1)} Fark Denklem Sisteminin Çözümleri, XXIII
D Simsek, AS Kurbanlı, ME Erdoğan
Ulusal Matematik Sempozyumu 153, 04-07, 2010
72010
On the behavior of solutions of the system of rational difference equations:[x. sub. n+ 1]=[x. sub. n-1]/([y. sub. n][x. sub. n-1]-1),[y. sub. n+ 1]=[y. sub. n-1]/([x. sub. n …
AS Kurbanli
Discrete Dynamics in Nature and Society, 2011
62011
On a system of difference equations
A Gurbanlyyev
European Journal of Mathematics and Computer Science Vol 3 (1), 2016
52016
" On the asymptotic behavior and periodic nature of a difference equation with maximum", Computers & Mathematics with Applications, 59
A Gelişken, C Çinar, AS Kurbanlı
32010
On the Behavior of Solutions of the System of Rational Difference Equations: 𝑥 𝑛+ 1= 𝑥 𝑛− 1/(𝑦 𝑛 𝑥 𝑛− 1− 1), 𝑦 𝑛+ 1= 𝑦 𝑛− 1/(𝑥 𝑛 𝑦 𝑛− 1− 1), and 𝑧 𝑛+ 1= 𝑧 𝑛− 1/(𝑦 𝑛 𝑧 𝑛− 1− 1)
AS Kurbanli
Discrete Dynamics in Nature and Society 2011, 2010
32010
On the behavior of solutions of the system of rational difference equations
A Gurbanlyyev, M Tutuncu
European Journal of Mathematics and Computer Science Vol 3 (1), 2016
22016
On the periodicity of solutions of the system of rational difference equations [x. sub. n+ 1]=[x. sub. n-1]+[y. sub. n]/[y. sub. n][x. sub. n-1]=[y. sub. n+ 1]=[y. sub. n-1]+[x …
AS Kurbanli, C Cinar, D Simsek
Applied Mathematics 2 (4), 410-413, 2011
22011
C. Ç inar, and D. Sımsek,“On the periodicity of solutions of the system of rational difference equations 𝑥𝑛+ 1= 𝑥𝑛− 1+ 𝑦𝑛/𝑦𝑛𝑥𝑛− 1− 1, 𝑦𝑛+ 1= 𝑦𝑛− 1+ 𝑥𝑛/𝑥𝑛𝑦𝑛− 1− 1,”
AS Kurbanli
Applied Mathematics 2 (4), 410-413, 2011
22011
On the behavior of positive solutions of the system of rational difference equations< a onClick=" popup ('http://www. advancesindifferenceequations. com/content/2012/1/215 …
AS Kurbanli, C Çinar, I Yalçinkaya
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2
A study on Heron triangles and difference equations
AS Kurbanli
AIP Conference Proceedings 1997 (1), 020007, 2018
12018
Sistem, işlemi şu anda gerçekleştiremiyor. Daha sonra yeniden deneyin.
Makaleler 1–20