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Local generalized (α,β)-derivations. [PDF]
Fošner A.
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Correlation free large-scale probabilistic computing using a true-random chaotic oscillator p-bit. [PDF]
Lee W +5 more
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A new extended soft intersection set to (M, N)-SI implicative fitters of BL-algebras. [PDF]
Zhan J, Liu Q, Kim HS.
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(M, N)-soft intersection BL-algebras and their congruences. [PDF]
Ma X, Kim HS.
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Computing high-degree polynomial gradients in memory. [PDF]
Bhattacharya T +8 more
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ASAS-NANP SYMPOSIUM: MATHEMATICAL MODELING IN ANIMAL NUTRITION: quantum computing in agricultural sciences: from theory to reality. [PDF]
Tedeschi LO.
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Sets of lengths in maximal orders in central simple algebras.
Smertnig D.
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Communications in Algebra, 2000
A Ting R with a derivation δ is called δ-semiprime if for any δ-ideal I of R (i.e., an ideal I such that δ(I)⊆ I)I 2 = 0 implies I = 0.R is called δ-quasi-Baer (resp. quasi-Baer) if the right annihilator of every δ-ideal (resp. ideal) of R is generated by an idempotent of R.
Juncheol Han +2 more
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A Ting R with a derivation δ is called δ-semiprime if for any δ-ideal I of R (i.e., an ideal I such that δ(I)⊆ I)I 2 = 0 implies I = 0.R is called δ-quasi-Baer (resp. quasi-Baer) if the right annihilator of every δ-ideal (resp. ideal) of R is generated by an idempotent of R.
Juncheol Han +2 more
exaly +2 more sources
Minimal Prime and Semiprime Submodules
Babylonian Journal of Mathematics, 2023Prime and semiprime submodules are important generalizations of prime and semiprime ideals to module theory over commutative rings. However, minimal or smallest prime/semiprime submodules have received comparatively less attention.
R. M. Al-Masroub, Mahmood S. Fiadh
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