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Semiartinian V-Rings and Semiartinian Von Neumann Regular Rings
A ring \(R\) is called a right \(SV\)-ring if \(R\) is a right semiartinian ring (i.e. every nonzero right module has nonzero socle) and a right \(V\)- ring (i.e. every simple right module is injective). The paper under review presents an extensive investigation on the class of right \(SV\)- rings, which in fact form a special class of von Neumann ...
Baccella, G.
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Quantum Entropies and Decoherence for the Multiparticle Quantum Arnol'd Cat. [PDF]
Mantica G.
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Neuromorphic Photonics Circuits: Contemporary Review. [PDF]
Kutluyarov RV +4 more
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K2 of von Neumann regular rings
Dennis, R.Keith, Magid, Andy R.
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Semisimple Rings and Von Neumann Regular Rings of Generalized Power Series
Let \((S,+,\leq)\) be a strictly ordered monoid and let \(R\) be a ring. The author defines the ring of generalized power series \(A=[R^{S,\leq}]\), with coefficients in \(R\) and exponents in \(S\) as the set of all functions \(f\colon S\to R\) such that \(\text{supp}(f)\) is artinian and narrow. The following main theorem is proved. Let \(R\) contain
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Photonic elementary cellular automata for simulation of complex phenomena. [PDF]
Li GHY +3 more
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In-situ electro-responsive through-space coupling enabling foldamers as volatile memory elements. [PDF]
Li J +5 more
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Asymptotic entropy of the Gibbs state of complex networks. [PDF]
Glos A, Krawiec A, Pawela Ł.
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The Ontology of Haag's Local Quantum Physics. [PDF]
Jaeger G.
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Before thalidomide: Heinrich Mückter and the Nazi typhus complex. [PDF]
Frank L, Groß D, Biermanns N.
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