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Gizem SEYHAN ÖZTEPE Assoc. Prof. Dr. ANKARA UNIVERSITY, FACULTY OF SCIENCE. 0000-0002-8170-7029. Publication 1 Review 7. 0000-0002-8170-7029. 1 Publication. 7 Review. Follow Following . Followers. Following. Summary Publications Peer Review.
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Doç.Dr. GİZEM SEYHAN ÖZTEPE.. SEYHAN ÖZTEPE G., BEREKETOĞLU H. MISKOLC MATHEMATICAL NOTES, cilt.21, sa.2, ss.733-746, 2020 (SCI-Expanded) Existence and qualitative properties of solutions of a second order mixed type impulsive differential equation with piecewise constant arguments. Oztepe G. HACETTEPE JOURNAL.
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MTH0102 CALCULUS II. MTH210 Differential Equations. Katılımcılar. Genel. Yrd.Doç.Dr. Gizem SEYHAN ÖZTEPE. MTH211 Differential Equations. MTH231 Differential Equations. CHM0219 ANALYTCAL CHEMISTRY 1. İSG301 İş Sağlığı Ve Güvenliği I.
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G. SEYHAN ÖZTEPE, "An investigation on the Lasota-Wazewska model with a piecewise constant argument", Hacettepe Journal of Mathematics and Statistics, vol. 50, no. 5, pp. 1500-1508, 2021, doi: 10.15672/hujms.766819. ISNAD: SEYHAN ÖZTEPE, Gizem. "An Investigation on the Lasota-Wazewska Model With a Piecewise Constant Argument".
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Dr. Gizem SEYHAN ÖZTEPE Topic-9-Series 1. 2 An infinite series (or series) is the sum of an infinite sequence of. Dr. Gizem SEYHAN OZTEPE-Ankara University-Dept. of Mathematics . Theorem If Y an and Y bnare convergent series, then so are the señes E can (where c is a constant), Y (an + bn), and E (an bn), and.
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Gizem SEYHAN ÖZTEPE E-mail : [email protected]
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Gizem S. Oztepe After studying the existence of the unique solution x (t) of initial value problem (1.1) − (1.3), we prove that the limit of x (t) is a real constant as t → ∞.
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Yard. Doç. Dr. Gizem Seyhan Öztepe. MTH101 Calculus I AQS103 / MHT0111 Mathematics. MTH315 DIFFERENTIAL EQUATIONS. MTH3338 -PARTIAL DIFFERENTIAL EQUATIONS. MTH4432-Applied Partial Differential Equations. Numerik Analiz - II. Nümerik Analiz I. Mat 114- Lineer Cebir II. MAT0101 / MAT0141 Matematik I. MAT101 Matematik-I. MAT102 Matematik-II
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Parçalı sürekli argümentli diferensiyel denklemler Ankara Üniversitesi, Fen Bilimleri Enstitüsü, Matematik (Yl) (Tezli)
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Dr. Gizem SEYHAN ÖZTEPE Topic-13-Chain Rule -Implicit Differentiation Maximum and Minimum Problems 1. 2 Chain Rule Theorem Let the function = : , ;has continuous partial derivatives.
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There are 2 professionals named "Gizem Öztepe", who use LinkedIn to exchange information, ideas, and opportunities.. Gizem Seyhan Öztepe Assoc.Professor at Ankara University. Turkey. Ankara.
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Kurum Bilgileri: Fen Fakültesi, Matematik Bölümü, Uygulamalı Matematik Anabilim Dalı. Araştırma Alanları: Diferansiyel denklemler, Fark Denklemleri ve Fonksiyonel Denklemler. Yayınlardaki İsimler: Gizem S. Oztepe, SEYHAN ÖZTEPE GİZEM.
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