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  1. 1
    Rigid, quasi-rigid and matrix rings with \((\overline{\sigma},0)\)multiplication
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  2. 2
    Rigid, quasi-rigid and matrix rings with \((\overline{\sigma},0)\)multiplication
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  3. 3
    On the Amitsur property of radicals
    by Loi, N. V., Wiegandt, R.
    Published 2018
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  4. 4
    Function algebras on rectangular bands
    by Maxson, C. J.
    Published 2018
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  5. 5
    Function algebras on rectangular bands
    by Maxson, C. J.
    Published 2018
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  6. 6
    On the direct sum of dual-square-free modules
    by Ibrahim, Y., Yousif, M.
    Published 2022
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  7. 7
    On the direct sum of dual-square-free modules
    by Ibrahim, Y., Yousif, M.
    Published 2022
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  8. 8
    Units of some group algebras of groups of order \(12\) over any finite field of characteristic \(3\)
    by Gildea, Joe, Monaghan, Faye
    Published 2018
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  9. 9
    Units of some group algebras of groups of order \(12\) over any finite field of characteristic \(3\)
    by Gildea, Joe, Monaghan, Faye
    Published 2018
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  10. 10
    Dimensions of finite type for representations of partially ordered sets
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  11. 11
    Trivial units in commutative group rings of \(G\times C_{n}\)
    by Küsmüş, Ömer
    Published 2024
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  12. 12
    Rings of functions on non-abelian groups
    by Maxson, C. J.
    Published 2018
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  13. 13
    Baer semisimple modules and Baer rings
    by Guo, Xiaojiang, Shum, K. P.
    Published 2018
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  14. 14
    Trivial units in commutative group rings of \(G\times C_{n}\)
    by Küsmüş, Ömer
    Published 2024
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  15. 15
    Rings of functions on non-abelian groups
    by Maxson, C. J.
    Published 2018
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  16. 16
    Dimensions of finite type for representations of partially ordered sets
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  17. 17
    Representations of nodal algebras of type E
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  18. 18
    Morita equivalence of semirings with local units
    by Das, M., Gupta, S., Sardar, S. K.
    Published 2021
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  19. 19
    On the units of integral group ring of \(C_{n}\times C_{6}\)
    by Küsmüş, Ömer
    Published 2015
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  20. 20
    Representations of nodal algebras of type E
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