Noncommutative rings / by 395573 Herstein, I. N.

Noncommutative ring theory / by International Conference on Noncommutative Ring Theory (1975 : Kent State University), Cozzens, J. H., Sandomierski, F. L.

Subjects: “…Noncommutative rings…”

Localization of noncommutative rings / by 344779 Golan, Jonathan S.

Subjects: “…Noncommutative rings…”

Noncommutative ring spectra by Angeltveit, Vigleik

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Places and valuations in noncommutative ring theory / by 252776 Van Geel, Jan

Subjects: “…Noncommutative rings…”

Structure sheaves over a noncommutative ring / by 344779 Golan, Jonathan S.

Subjects: “…Noncommutative rings…”

No-go theorems for functorial localic spectra of noncommutative rings by Benno van den Berg, Chris Heunen

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No−go theorems for functorial localic spectra of noncommutative rings by van den Berg, B, Heunen, C

Some interactions between Hopf Galois extensions and noncommutative rings by Armando Reyes, Fabio Calderón

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Extension of Almost Primary Ideals to Noncommutative Rings and the Generalization of Nilary Ideals by Alaa Abouhalaka, Şehmus Fındık

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On a question of herstein concerning commutators in division rings / by 320701 Mahdave-Hezavehi, M., Akbari-Feyzaabaadi, S., International Centre for Theoretical Physics

Subjects: “…Noncommutative rings…”

Relative invariants of rings : the noncommutative theory / by 184396 Van Oystaeyen, F., Verschoren, A.

Subjects: “…Noncommutative rings…”

Reflectors and localization : application to sheaf theory / by 184396 Van Oystaeyen, F., Verschoren, A.

Subjects: “…Noncommutative rings…”

QUATÉRNIONS E AS ROTAÇÕES NO ESPAÇO by Amanda Santos Silva, Juliano Ferreira de Lima, Antônio Carlos Tamarozzi

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A note on noncommutative even square rings by S.K. Pandey

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Lightweight noncommutative key exchange protocol for IoT environments by Shamsa Kanwal, Saba Inam, Rashid Ali, Omar Cheikhrouhou, Omar Cheikhrouhou, Anis Koubaa

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Jacobson’s conjecture and skew PBW extensions by Armando Reyes

Subjects: “…Noncommutative rings…”
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A Survey on Some Algebraic Characterizations of Hilbert’s Nullstellensatz for Non-commutative Rings of Polynomial Type by Armando Reyes, Jason Hernández-Mogollón

“…Once this is done, we illustrate the Nullstellensatz with examples appearing in noncommutative ring theory and non-commutative algebraic geometry.…”
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Determinants as Combinatorial Summation Formulas over an Algebra with a Unique $n$-ary Operation by G.P. Egorychev

“…In 1979-1980, the author has found the first polynomial identity for permanents over a commutative ring, and, in 2013, the polynomial identity of a new type for determinants over a noncommutative ring with associative powers. In this paper we give a general definition for determinant (the $e$-determinant) over an algebra with a unique $n$-ary $f$-operation. …”
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Mass Formula for Self-Orthogonal and Self-Dual Codes over Non-Unital Rings of Order Four by Adel Alahmadi, Altaf Alshuhail, Rowena Alma Betty, Lucky Galvez, Patrick Solé

“…We study the structure of self-orthogonal and self-dual codes over two non-unital rings of order four, namely, the commutative ring <inline-formula><math xmlns="http://www.w3.org/1998/Math/MathML" display="inline"><semantics><mrow><mi>I</mi><mo>=</mo><mfenced separators="" open="⟨" close="⟩"><mrow><mi>a</mi><mo>,</mo><mi>b</mi><mspace width="0.166667em"></mspace><mo>|</mo><mspace width="0.166667em"></mspace><mn>2</mn><mi>a</mi><mo>=</mo><mn>2</mn><mi>b</mi><mo>=</mo><mn>0</mn><mo>,</mo><mspace width="0.166667em"></mspace></mrow><msup><mi>a</mi><mn>2</mn></msup><mo>=</mo><mi>b</mi><mo>,</mo><mspace width="0.166667em"></mspace><mi mathvariant="italic">ab</mi><mo>=</mo><mn>0</mn></mfenced></mrow></semantics></math></inline-formula> and the noncommutative ring <inline-formula><math xmlns="http://www.w3.org/1998/Math/MathML" display="inline"><semantics><mrow><mi>E</mi><mo>=</mo><mfenced separators="" open="⟨" close="⟩"><mrow><mi>a</mi><mo>,</mo><mi>b</mi><mspace width="0.166667em"></mspace><mo>|</mo><mspace width="0.166667em"></mspace><mn>2</mn><mi>a</mi><mo>=</mo><mn>2</mn><mi>b</mi><mo>=</mo><mn>0</mn><mo>,</mo><mspace width="0.166667em"></mspace></mrow><msup><mi>a</mi><mn>2</mn></msup><mo>=</mo><mi>a</mi><mo>,</mo><msup><mi>b</mi><mn>2</mn></msup><mo>=</mo><mi>b</mi><mo>,</mo><mspace width="0.166667em"></mspace><mi mathvariant="italic">ab</mi><mo>=</mo><mi>a</mi><mo>,</mo><mspace width="0.166667em"></mspace><mi mathvariant="italic">ba</mi><mo>=</mo><mi>b</mi></mfenced><mo>.…”
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