Dergiler / International Electronic Journal of Algebra / 2019 / Cilt: 25 - Sayı: 25

LOCAL COMPARABILITY OF EXCHANGE IDEALS

Sayfa
1–11
Yayın Tarihi
2019-01-08
DOI
—
🏛️Bu makalenin bibliyografik verileri ve tam metin bağlantısı DergiPark üzerinden sağlanmıştır.
DergiPark Kaydı ↗
✨

Yapay Zeka Hızlı Bakış & Çıkarımlar

AI Insight
⚡ TL;DR(1 Cümlede Hızlı Çıkarım)

An exchange ideal $I$ of a ring $R$ is locally comparable if

📌 3 Maddede Bu Makale

🎯
Amaç & Hipotez:An exchange ideal $I$ of a ring $R$ is locally comparable if
📊
Temel Bulgular & Veri:An exchange ideal $I$ of a ring $R$ is locally comparable if
💡
Sonuç & Katkı:An exchange ideal $I$ of a ring $R$ is locally comparable if
🔬Tür:Araştırma Makalesi
📍Kapsam:Genişletilmiş Akademik Örneklem
⚙️Değişkenler:Locally comparable ideal · matrix extension · diagonal reduction

Abstract

An exchange ideal $I$ of a ring $R$ is locally comparable if

🔖

Bu Makaleye Atıf Yap

KOSE, H., KURTULMAZ, Y., CHEN, H. (2019). LOCAL COMPARABILITY OF EXCHANGE IDEALS. International Electronic Journal of Algebra, Cilt: 25 - Sayı: 25, 1–11. https://ajindex.com/articles/832298

📄 Tam Metin PDF Okuyucu

📄

PDF görüntüleyici hazırlanıyor...

Kaynakça (8)

  1. P. Ara, Extensions of exchange rings, J. Algebra, 197(2) (1997), 409-423.
  2. H. Chen, Elements in one-sided unit regular rings, Comm. Algebra, 25(8) (1997), 2517-2529.
  3. H. Chen, On generalized stable ideals, Comm. Algebra, 38(10) (2010), 3567-3579.
  4. H. Chen, On quasi-stable exchange ideals, J. Korean Math. Soc., 47(1) (2010), 1-15.
  5. H. Chen, Rings Related to Stable Range Conditions, Series in Algebra, 11, World Scienti c Publishing Co. Pte. Ltd., Hackensack, NJ, 2011.
  6. C. Huang, Refi nement rings, exchange property and comparability, Bull. Korean Math. Soc., 48(3) (2011), 455-468.
  7. D. Khurana, T. Y. Lam and P. P. Nielsen, Exchange elements in rings, and the equation XA-BX = I, Trans. Amer. Math. Soc., 369(1) (2017), 495-516.
  8. F. Perera, Lifting units modulo exchange ideals and C*-algebras with real rank zero, J. Reine Angew. Math., 522 (2000), 51-62.