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On a theorem on commutative decompositions
Proceedings of the Japan Academy, Series A, Mathematical Sciences, 1968 openaire +3 more sources
Shifted Poisson structures on higher Chevalley-Eilenberg algebras. [PDF]
Lett Math PhysKemp C, Laugwitz R, Schenkel A.
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A Sharp Deconfinement Transition for Potts Lattice Gauge Theory in Codimension Two. [PDF]
Commun Math PhysDuncan P, Schweinhart B.
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Energetics and quantumness of Fano coherence generation. [PDF]
Sci RepDonati L, Cataliotti FS, Gherardini S.
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Absolutely closed semigroups. [PDF]
Rev R Acad Cienc Exactas Fis Nat A MatBanakh T, Bardyla S.
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Going beyond gadgets: the importance of scalability for analogue quantum simulators. [PDF]
Nat CommunHarley D +6 more
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Strong Decay of Correlations for Gibbs States in Any Dimension. [PDF]
J Stat PhysBluhm A, Capel Á, Pérez-Hernández A.
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Proceedings of the 1999 international symposium on Symbolic and algebraic computation, 1999
Commutativity theorems are part of the study of polynomial identities in non-commutative rings. They are theorems which assert that, under certain conditions, the ring at hand must be commutative. The proofs of theorems of this sort in their general form require the structure theory for non-commutative rings. Instances of these theorems have a strongly
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Commutativity theorems are part of the study of polynomial identities in non-commutative rings. They are theorems which assert that, under certain conditions, the ring at hand must be commutative. The proofs of theorems of this sort in their general form require the structure theory for non-commutative rings. Instances of these theorems have a strongly
exaly +2 more sources
Algebra Universalis, 1980
LetR be an associative ring with identity which satisfies the identities(xy) k =(yx) k and(xy) l =(yx) l , wherek andl ...
Nicholson, W. K., Yaqub, Adil
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LetR be an associative ring with identity which satisfies the identities(xy) k =(yx) k and(xy) l =(yx) l , wherek andl ...
Nicholson, W. K., Yaqub, Adil
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Theorems of Idempotent Commutative Groupoids
Algebra Colloquium, 2005In this paper, among other results, we prove that a clone C with five essentially binary operations is minimal if and only if C is a clone of a non-trivial affine space over GF(7). This result is a product of systematic investigation of varieties of idempotent commutative groupoids.
Dudek, J., Gałuszka, J.
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