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Turkmen, Burcu Nisanci

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Total publications: 1
Scientific articles: 1

Number of views:
This page:48
Abstract pages:123
Full texts:77
References:25
Associate professor
PhD
Speciality: 01.01.00 (Mathematics)
Birth date: 29.09.1984
E-mail:
MSC: 16D10, 16N80, 16D50, 16D25

Subject:

ALGEBRA AND NUMBER THEORY

Biography

academic staff in Amasya University, Turkey

   
Main publications:
  1. Burcu NİŞANCI, Ali PANCAR, “On Generalization of +-Cofinitely Supplemented Modules”, Ukrainian Mathematical Journal, 62:2 (2010), 203-209
  2. Burcu Nişancı Türkmen, “Modules That Have a Rad-supplement İn Every Cofinite Extension”, Miskolc Mathematical Notes, 14:3 (2013), 1059-1066
  3. Burcu Nişancı Türkmen, “Modules That Have a supplement İn Every Coatomic Extension”, Miskolc Mathematical Notes, 1:3 (2015), 543-551
  4. Burcu Nişancı Türkmen, Berna Koşar, “A Generalization of +-Cofinitely Supplemented Modules”, Bulletin of the Iranian Mathematical Society, 42:1 (2016), 91-99
  5. Burcu Nişancı Türkmen, “A Generalization of Semiperfect Modules”, Ukrainian Mathematical Journal, 69:1 (2017), 91-99
  6. Burcu NİŞANCI, Ali PANCAR, “On Generalization of +-Cofinitely Supplemented Modules”, Ukrainian Mathematical Journal, 62:2 (2010), 203-209
  7. Burcu Nişancı Türkmen, “Modules That Have a Rad-supplement İn Every Cofinite Extension”, Miskolc Mathematical Notes, 14:3 (2013), 1059-1066
  8. Burcu Nişancı Türkmen, “Modules That Have a supplement İn Every Coatomic Extension”, Miskolc Mathematical Notes, 1:3 (2015), 543-551
  9. Burcu Nişancı Türkmen, Berna Koşar, “A Generalization of +-Cofinitely Supplemented Modules”, Bulletin of the Iranian Mathematical Society, 42:1 (2016), 91-99
  10. Burcu Nişancı Türkmen, “A Generalization of Semiperfect Modules”, Ukrainian Mathematical Journal, 69:1 (2017), 91-99

https://www.mathnet.ru/eng/person77287
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List of publications on ZentralBlatt

Publications in Math-Net.Ru Citations
2018
1. Burcu Nişancı Türkmen, Ergül Türkmen, “Modules which have a rad-supplement that is a direct summand in every extension”, Algebra Discrete Math., 25:1 (2018),  157–164  mathnet

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