Abstract Objective To determine whether availability of behavioral health crisis care services is associated with changes in emergency department (ED) utilization. Data Sources and Study Setting We used longitudinal panel data (2016–2021) on ED utilization from the Healthcare Cost and Utilization Project's State ED Databases and a novel dataset on ...
Ashlyn Burns +6 more
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Temperature-Dependent Reverse-Recovery Behavior Analysis and Circuit-Level Mitigation of Superjunction MOSFETs. [PDF]
Cui W +6 more
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Computer vision-guided open-source active commutator for neural imaging in freely behaving animals. [PDF]
Oladepo I +4 more
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Quantum-enhanced multiparameter sensing in a single mode. [PDF]
Valahu CH +9 more
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Dynamical Casimir Effect Under the Action of Gravitational Waves. [PDF]
de Oliveira G, Moreira TH, Céleri LC.
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The Group-Algebraic Formalism of Quantum Probability and Its Applications in Quantum Statistical Mechanics. [PDF]
Gu Y, Wang J.
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A generalized atomic system of N-level atom within the framework of ([Formula: see text]) JCM interacting with one-mode field solved via supersymmetric approach. [PDF]
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Commutativity and Homotopy-Commutativity
1964The aim of this section is to show, by means of the methods developed in Chapter 3, that for an associative H-space G there exist maps G× G → G satisfying certain commutativity conditions (Theorem 4.5). As will be explained in Remarks 4.6 this result is related to the work of other authors on homotopy-commutativity.
M. Arkowitz, C. R. Curjel
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On Commutativity and Strong Commutativity-Preserving Maps
Canadian Mathematical Bulletin, 1994AbstractIf R is a ring and S ⊆ R, a mapping f:R —> R is called strong commutativity- preserving (scp) on S if [x, y] = [f(x),f(y)] for all x,y € S. We investigate commutativity in prime and semiprime rings admitting a derivation or an endomorphism which is scp on a nonzero right ideal.
Bell, Howard E., Daif, Mohamad Nagy
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On Non-Commutative Algebras and Commutativity Conditions
Results in Mathematics, 1990A theorem of T. Nakayama states that an algebra \(A\) over an \({\mathcal N}\)- ring \(R\) is commutative if \(A\) satisfies the following condition: (N) For each \(x\) in \(A\), there exists \(f(X)\) in \(X^ 2 R[X]\) such that \(x-f(x)\) is central. More generally, W. Streb studied \(R\)-algebras \(A\) satisfying the following condition: (S) For each \
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