SEMIRADICAL EQUALITY
Abstract
Keywords
References
- J. Jenkins and P. F. Smith, On the prime radical of a module over a commutative ring, Comm. in Algebra. Vol:20, No.12 (1992), 3593 – 3602.
- A. Azizi and A. Nikseresht, On radical formula in modules, Glasgow. Math. J. Vol:53, No.3 (2011), 657 – 668.
- A. Parkash, Arithmetical rings satisfy the radical formula, Journal of Commutative Algebra. Vol:4, No.2 (2012), 293 – 296.
- E. Ylmaz and S. Klarslan Cansu, Baer’s lower nilradical and classical prime submodules, Bul. Iran Math. Soc., to appear.
- M. Alkan and Y. Tra, On prime submodules, Rocky Mountain Journal of Mathematics, Vol:37, No.3 (2007), 709 – 722.
- S. Atani and F. K. Saraei, Modules which satisfy the radical formula, Int. J. Contemp. Math. Sci. Vol:2, No.1 (2007), 13 – 18.
- Abant Izzet Baysal University, Science and Art Faculty, Department of Mathemat
- ics, Bolu-TURKEY E-mail address: kilicarslan s@ibu.edu.tr
Details
Primary Language
English
Subjects
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Journal Section
-
Authors
SİBEL KILIÇARSLAN Cansu
This is me
Publication Date
December 1, 2014
Submission Date
April 4, 2015
Acceptance Date
-
Published in Issue
Year 2014 Volume: 2 Number: 2
