Gizem Seyhan (gzmsyhn) Twitter
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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Ankara Üniversitesi Akademik Veri Yönetim Sistemi English
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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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Araştırmacılar Gizem SEYHAN ÖZTEPE. Gizem SEYHAN ÖZTEPE Doç. Dr. ANKARA UNIVERSITY, FACULTY OF SCIENCE. 0000-0002-8170-7029. Yayın 1 Hakemlik 7. 0000-0002-8170-7029. 1 Yayın. 7 Hakemlik. Takip Et Takip Ediyorsunuz . Takipçi. Takip Edilen. Hakkında.
Gizem Demir Seyhan, Adana, Türkiye Profesyonel Profil LinkedIn
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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Dr. Gizem SEYHAN ÖZTEPE Topic-3-Applications of Integration Areas between Curves 1. In this chapter we explore some of the applications of the definite integral by using it to compute areas between curves, volumes of solids, and the work done by a varying force. 2.
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Parçalı sürekli argümentli diferensiyel denklemler Ankara Üniversitesi, Fen Bilimleri Enstitüsü, Matematik (Yl) (Tezli)
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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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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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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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Gizem Uykusever Seyhan, Adana, Türkiye Profesyonel Profil LinkedIn
Gizem SEYHAN ÖZTEPE E-mail : [email protected]
Ismet Seyhan Computer Science University of Passau XING
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Gizem Zehra Yaman (gizem_zehra67) Twitter
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