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    •   صفحهٔ اصلی
    • نشریات انگلیسی
    • Caspian Journal of Mathematical Sciences (CJMS)
    • Volume 9, Issue 2
    • مشاهده مورد
    •   صفحهٔ اصلی
    • نشریات انگلیسی
    • Caspian Journal of Mathematical Sciences (CJMS)
    • Volume 9, Issue 2
    • مشاهده مورد
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    Oplus-supplemented modules with respect to images of a fully invariant submodule

    (ندگان)پدیدآور
    Moniri Hamzekolaee, Ali RezaTalebi rostami, YahyaHeidari, Zahra
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    اندازه فایل: 
    91.13کیلوبایت
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    نوع مدرک
    Text
    Research articles
    زبان مدرک
    English
    نمایش کامل رکورد
    چکیده
    Lifting modules and their various generalizations as some main concepts in module theory have been studied and investigated extensively in recent decades. Some authors tried to present some homological aspects of lifting modules and -supplemented modules. In this work, we shall present a homological approach to -supplemented modules via fully invariant submodules. Lifting modules and H-supplemented modules with respect to images of a xed fully invariant submodule of a module where investigated in rst author's last works. We intend here to introduce and study a module M such that '(F) has a supplement as a direct summand for every endomorphism ' of M where F is a xed fully invariant submodule of M.
    کلید واژگان
    oplus-supplemented module
    E-oplus-supplemented module
    I_F -lifting module
    I_F -oplus-supplemented module
    endomorphisms ring

    شماره نشریه
    2
    تاریخ نشر
    2020-09-01
    1399-06-11
    ناشر
    University of Mazandaran
    دانشگاه مازندران
    سازمان پدید آورنده
    Department of Mathematics, Faculty of Mathematical Sciences, University of Mazandaran
    Department of Mathematics, Faculty of Mathematical Sciences, University of Mazandaran
    Department of Mathematics, Faculty of Mathematical Sciences, University of Mazandaran

    شاپا
    2676-7260
    URI
    https://dx.doi.org/10.22080/cjms.2020.17771.1446
    http://cjms.journals.umz.ac.ir/article_2543.html
    https://iranjournals.nlai.ir/handle/123456789/434222

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