Skip to search formSkip to main contentSkip to account menu
You are currently offline. Some features of the site may not work correctly.

Commutator (electric)

Known as: Pohl commutator, Ruhmkorff commutator 
A commutator is a moving part of a rotary electrical switch in certain types of electric motors and electrical generators that periodically reverses… Expand
Wikipedia

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
Highly Cited
2018
Highly Cited
2018
We obtain a Bloom-type characterization of the two-weighted boundedness of iterated commutators of singular integrals. The… Expand
2015
2015
Fix $\lambda>0$. Consider the Hardy space $H^1(\mathbb{R}_+,dm_\lambda)$ in the sense of Coifman and Weiss, where $\mathbb{R_… Expand
2015
2015
We consider iterated commutators of multiplication by a symbol function and tensor products of Hilbert or Riesz transforms. We… Expand
  • figure 1
2014
2014
We investigate entropic uncertainty relations for two or more binary measurements, for example spin-$\frac{1}{2}$ or polarisation… Expand
  • figure 1
  • figure 2
  • figure 3
Review
2011
Review
2011
Let $b$ be a $BMO$-function. It is well-known that the linear commutator $[b, T]$ of a Calderon-Zygmund operator $T$ does not, in… Expand
Highly Cited
1993
Highly Cited
1993
Weighted norm estimates for higher order commutators are obtained. The proof, that remain valid in the vector-valued case, are… Expand
Highly Cited
1989
Highly Cited
1989
A new realisation of the quantum group SUq(2) is constructed by means of a q-analogue to the Jordan-Schwinger mapping… Expand
1985
1985
We consider the Cauchy integral and Hilbert transform for Lipschitz domains in the Clifford algebra based on R'1. The Hilbert… Expand
Highly Cited
1975
Highly Cited
1975
This paper concerns a rather concrete phenomenon in abstract operator algebras. The main examples of the algebras we study are… Expand
Highly Cited
1952
Highly Cited
1952
We are concerned with the problem of assigning a group theoretic interpretation to the second homology group H2(G, J) of a group… Expand