Description

Book Synopsis
Contains the proceedings of the Fifth International Conference on Noncommutative Rings and their Applications. The papers are related to noncommutative rings, covering topics such as ring theory, with both the elementwise and more structural approaches developed; module theory with popular topics such as automorphism invariance; and coding theory.

Table of Contents
  • A. Alahmadi, A. Leroy, and S. K. Jain, Rings whose proper images are almost self-injective
  • J. Alev and F. Dumas, Enveloping skewfields of the nilpotent positive part and the Borel subsuperalgebra of $\mathfrak{osp}(1,2n)$
  • M. Altun-Ozarslan and A. Facchini, The Krull-Schmidt-Remak-Azumaya Theorem for $G$-groups
  • S. Assuena and C. Polcino Milies, Good codes from metacyclic groups
  • V. V. Bavula and T. Lu, The prime ideals and simple weight modules of the algebra $U(\mathfrak{b} \ltimes V_3)$
  • P. Danchev and J. Matczuk, $n$-torsion clean rings
  • S. T. Dougherty, A. Kor, and A. Leroy, Generating characters of non-commutative Frobenius rings
  • S. T. Dougherty and E. Salturk, Constacyclic codes over local rings of order 16
  • W. Geiselmann and F. Ulmer, Skew Reed-Muller codes
  • O. W. Gnilke, M. Greferath, T. Honold, J. A. Wood, and J. Zumbragel, The extension theorem for bi-invariant weights over Frobenius rings and Frobenius bimodules
  • J. Gomez-Torrecillas, F. J. Lobillo, and G. Navarro, Dual skew codes from annihilators: Transpose Hamming ring extensions
  • C. Hatipoglu, Injective hulls of simple modules over nilpotent Lie color algebras
  • Y. Ibrahim and M. Yousif, $U$-rings generated by its idempotents
  • E. Ilic-Georgijevic, On radicals of graded ring constructions
  • D. A. Jordan, Simple ambiskew polynomial rings II: Non-bijective endomorphisms
  • Y. Kara and A. Tercan, Generalized extending modules via exchange and clean properties
  • D. Keskin Tutuncu and R. Tribak, A new approach to dualize retractable modules
  • M. T. Kosan, T. C. Quynh, and J. Zemlicka, Essentially ADS modules and rings
  • H. Kose, B. Ungor, Y. Kurtulmaz, and A. Harmanci, A perspective on amalgamated rings via symmetricity
  • T. Y. Lam and P. P. Nielsen, Jacobson pairs and Bott-Duffin decompositions in rings
  • A. Leroy and J. Matczuk, Remarks on the Jacobson radical
  • C. Lomp, A. Sant'Ana, and R. Leite dos Santos, Panov's theorem for weak Hopf algebras
  • F. Oggier, Duality for (skew-)polynomial codes and a variation of Construction A
  • D. Pansera, A class of semisimple Hopf algebras acting on quantum polynomial algebras
  • L. Rowen, An informal overview of triples and systems
  • T. C. Quynh and S. Sahinkaya, On dual automorphism-invariant and superfluous ADS-modules
  • F. Siddique, When every endomorphism of a $\Sigma$-injective module is a sum of two commuting automorphisms.

    Rings Modules and Codes

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      A Paperback by Andre Leroy, Christian Lomp, Sergio Lopez-Permouth

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        View other formats and editions of Rings Modules and Codes by Andre Leroy

        Publisher: MP-AMM American Mathematical
        Publication Date: 5/30/2019 12:00:00 AM
        ISBN13: 9781470441043, 978-1470441043
        ISBN10: 1470441047

        Description

        Book Synopsis
        Contains the proceedings of the Fifth International Conference on Noncommutative Rings and their Applications. The papers are related to noncommutative rings, covering topics such as ring theory, with both the elementwise and more structural approaches developed; module theory with popular topics such as automorphism invariance; and coding theory.

        Table of Contents
        • A. Alahmadi, A. Leroy, and S. K. Jain, Rings whose proper images are almost self-injective
        • J. Alev and F. Dumas, Enveloping skewfields of the nilpotent positive part and the Borel subsuperalgebra of $\mathfrak{osp}(1,2n)$
        • M. Altun-Ozarslan and A. Facchini, The Krull-Schmidt-Remak-Azumaya Theorem for $G$-groups
        • S. Assuena and C. Polcino Milies, Good codes from metacyclic groups
        • V. V. Bavula and T. Lu, The prime ideals and simple weight modules of the algebra $U(\mathfrak{b} \ltimes V_3)$
        • P. Danchev and J. Matczuk, $n$-torsion clean rings
        • S. T. Dougherty, A. Kor, and A. Leroy, Generating characters of non-commutative Frobenius rings
        • S. T. Dougherty and E. Salturk, Constacyclic codes over local rings of order 16
        • W. Geiselmann and F. Ulmer, Skew Reed-Muller codes
        • O. W. Gnilke, M. Greferath, T. Honold, J. A. Wood, and J. Zumbragel, The extension theorem for bi-invariant weights over Frobenius rings and Frobenius bimodules
        • J. Gomez-Torrecillas, F. J. Lobillo, and G. Navarro, Dual skew codes from annihilators: Transpose Hamming ring extensions
        • C. Hatipoglu, Injective hulls of simple modules over nilpotent Lie color algebras
        • Y. Ibrahim and M. Yousif, $U$-rings generated by its idempotents
        • E. Ilic-Georgijevic, On radicals of graded ring constructions
        • D. A. Jordan, Simple ambiskew polynomial rings II: Non-bijective endomorphisms
        • Y. Kara and A. Tercan, Generalized extending modules via exchange and clean properties
        • D. Keskin Tutuncu and R. Tribak, A new approach to dualize retractable modules
        • M. T. Kosan, T. C. Quynh, and J. Zemlicka, Essentially ADS modules and rings
        • H. Kose, B. Ungor, Y. Kurtulmaz, and A. Harmanci, A perspective on amalgamated rings via symmetricity
        • T. Y. Lam and P. P. Nielsen, Jacobson pairs and Bott-Duffin decompositions in rings
        • A. Leroy and J. Matczuk, Remarks on the Jacobson radical
        • C. Lomp, A. Sant'Ana, and R. Leite dos Santos, Panov's theorem for weak Hopf algebras
        • F. Oggier, Duality for (skew-)polynomial codes and a variation of Construction A
        • D. Pansera, A class of semisimple Hopf algebras acting on quantum polynomial algebras
        • L. Rowen, An informal overview of triples and systems
        • T. C. Quynh and S. Sahinkaya, On dual automorphism-invariant and superfluous ADS-modules
        • F. Siddique, When every endomorphism of a $\Sigma$-injective module is a sum of two commuting automorphisms.

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