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Commutativity of rings with constraints on commutators
2012This paper studies commutativity of rings \(R\) satisfying polynomial identities of the form\break \(x^t[x^n,y]y^r=[x,y^m]y^s\) and three similar forms, where \(n,m,r,s,t\) are suitably-chosen nonnegative integers. Whether the theorems are correct as stated is not clear, but for some \((n,m,r,s,t)\) the proofs given do not work.
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Commuting Maps Lacking Commuting Extensions
The American Mathematical Monthly, 1967D. R. Anderson, D. C. Kay
openaire +1 more source
Acoustic fault analysis of three commutator motors
Mechanical Systems and Signal Processing, 2019Adam Glowacz
exaly
Characterization of the central Campanato space via the commutator operator of Hardy type
Journal of Mathematical Analysis and Applications, 2015Shi shhaoguang
exaly
Commutator Criteria for Magnetic Pseudodifferential Operators
Communications in Partial Differential Equations, 2010Radu Purice
exaly
A balanced commutator for switched reluctance motors to reduce torque ripple
IEEE Transactions on Power Electronics, 1992exaly
Commutativity, non-commutativity, and bilinearity
Information Processing Letters, 1976openaire +2 more sources

