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Emine KOÇ SÖGÜTCÜ

Observed names: E. Koç, EMİNE KOÇ, Emine K. Sögütcü, Emine KOÇ, Emine Koc, Emine Koc Sogutcu, Emine Koç, Emine Koç Sogutcu, Emine Koç Sögütcü, KOÇ Emine, KOÇ Emine; GÖLBAŞI, Koç Sögütcü, Emine, Koç, Emine
ORCID: 0000-0002-8328-4293
Observed ORCID: 0000-0002-8328-4293
OpenAlex ID: A5013337747
Generalized derivations on Lie ideals in prime rings
2011 · ÖZNUR GÖLBAŞI, EMİNE KOÇ · TURKISH JOURNAL OF MATHEMATICS · 16
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Some results on ideals of semiprime rings with multiplicative generalized derivations
2018 · Emine Koç, Öznur Gölbaşi · Communications in Algebra · 15
Notes on Commutativity of Prime Rings With Generalized Derivation
2009 · Öznur GÖLBAŞI, Emine KOÇ · Communications Faculty Of Science University of Ankara Series A1Mathematics and Statistics · 12
Semiprime rings with generalized homoderivations
2022 · Abdelkarim Boua, Emine Koç Sogutcu · Boletim da Sociedade Paranaense de Matemática · 7
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Note on Lie ideals with symmetric bi-derivations in semiprime rings
2022 · Emine Koç Sögütcü, Shuliang Huang · Indian Journal of Pure and Applied Mathematics · 6
SOME COMMUTATIVITY THEOREMS OF PRIME RINGS WITH GENERALIZED (σ, τ)-DERIVATION
2011 · Oznur Golbasi, Emine Koc · Communications of the Korean Mathematical Society · 5
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On Centralizing and Strong Commutativity Preserving Maps of Semiprime Rings
2015 · Sh. Huang, Ö. Göbaşı, et al. · Ukrainian Mathematical Journal · 4
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Lie Ideals and Homoderivations in Semiprime Rings
2025 · Ali Yahya Hummdi, Zeliha Bedir, et al. · Mathematics · 3
Some Identities Related to Semiprime Ideal of Rings with Multiplicative Generalized Derivations
2024 · Ali Yahya Hummdi, Emine Koç Sögütcü, et al. · Axioms · 3
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Some Classification Theorems and Endomorphisms in New Classes
2023 · Hafedh Alnoghashi, Amal S. Alali, et al. · Mathematics · 3
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Semiprime Near-Rings with Multiplicative Generalized (θ, θ)–Derivations
2016 · Emine Koç, Öznur Gölbaşi · Fasciculi Mathematici · 3
Lie ideals and $$(\alpha ,\beta )$$ -derivations of $$*$$ -prime rings
2013 · Nadeem ur Rehman, Öznur Gölbaşı, et al. · Rendiconti del Circolo Matematico di Palermo Series 2 · 3
Notes on the commutativity of prime near-rings
2011 · Emine Koç · Miskolc mathematical notes/Mathematical notes · 3
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Some Equations in Rings Involving Semiprime Ideals and Multiplicative Generalized Semiderivations
2024 · Ali Yahya Hummdi, Öznur Gölbaşı, et al. · Mathematics · 2
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Multiplicative (generalized)-reverse derivations in rings and Banach algebras
2023 · Emine Koç Sögütcü · Georgian Mathematical Journal · 2
A Characterization of Semiprime Rings with Homoderivations
2023 · Emine Koç Sögütcü · Journal of New Theory · 2
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Commutativity theorems on Lie ideals with symmetric bi-derivations in semiprime rings
2023 · Emine Koç Sögütcü, Öznur Gölbaşı · Asian-European Journal of Mathematics · 2
On - (sigma, tau ) - Lie Ideals Of - Prime Rings With Derivation
2017 · Neşet Aydın, Emine Koç, et al. · Hacettepe Journal of Mathematics and Statistics · 2
Multiplicative generalized derivations on Lie ideals in semiprime rings II
2017 · Emine Koc, Öznur Gölbasi · Miskolc mathematical notes/Mathematical notes · 2
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Notes on Jordan (σ, τ)*-derivations and Jordan triple (σ, τ)*-derivations
2012 · Öznur Gölbaşı, Emine Koç · Aequationes Mathematicae · 2
Notes on Generalized $(\sigma,\tau)$-Derivation
2010 · Öznur Gölbași, Emine Koç · Rendiconti del Seminario Matematico della Università di Padova · 2
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Notes on Semiprime Ideals with Symmetric Bi-Derivation
2025 · Ali Yahya Hummdi, Öznur Gölbaşı, et al. · Axioms · 1
Center-like Subsets in Semiprime Rings with Multiplicative Derivations
2024 · Sarah Samah Aljohani, Emine Koç Sögütcü, et al. · Axioms · 1
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Some Results on Lie Ideals With Symmetric Reverse Bi-derivations in Semiprime Rings I
2021 · Emine Koç Sögütcü, Öznur Gölbaşı · Facta Universitatis Series Mathematics and Informatics · 1
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Notes on Generalized Jordan ( \sigma,\tau) *-Derivations Of Semiprime Rings With Involution
2014 · Shuliang Huang, Emine Koc · Boletim da Sociedade Paranaense de Matemática · 1
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Works count: 53
Citation count: 105
H-index: 5
I10-index: 3
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