Results 1 to 10 of about 219,042 (234)
We construct a Poisson algebra of brane currents from a QP-manifold, and show their Poisson brackets take a universal geometric form. This generalises a result of Alekseev and Strobl on string currents and generalised geometry to include branes with ...
Alex S. Arvanitakis
doaj +1 more source
Perfect C∗-algebras were introduced by Akeman and Shultz in [Perfect C*-algebras, Mem. Amer. Math. Soc. 55(326) (1985)] and they form a certain subclass of C*-algebras determined by their pure states, and for which the general Stone–Weierstrass ...
Fatmah B. Jamjoom
doaj +1 more source
Co-Poisson structures on polynomial Hopf algebras
The Hopf dual $H^\circ$ of any Poisson Hopf algebra $H$ is proved to be a co-Poisson Hopf algebra provided $H$ is noetherian. Without noetherian assumption, it is not true in general.
Lou, Qi, Wu, QuanShui
core +1 more source
Universal effective hadron dynamics from superconformal algebra
An effective supersymmetric QCD light-front Hamiltonian for hadrons composed of light quarks, which includes a spin–spin interaction between the hadronic constituents, is constructed by embedding superconformal quantum mechanics into AdS space.
Stanley J. Brodsky +3 more
doaj +1 more source
Derivations and Extensions in JC-Algebras
A well-known result by Upmeier states that every derivation on a universally reversible JC-algebra A⊆BHsa extends to the C∗-algebra A generated by A in BH.
Fatmah B. Jamjoom, Doha A. Abulhamail
doaj +1 more source
Using diagrammatic pictures of tensor contractions, we consider a Hopf algebra (Aop⊗ℛλA*)* twisted by an element ℛλ∈A*⊗Aop corresponding to a Hopf algebra morphism λ:A→A.
Daijiro Fukuda, Ken'ichi Kuga
doaj +1 more source
Extensions of the asymptotic symmetry algebra of general relativity
We consider a recently proposed extension of the Bondi-Metzner-Sachs algebra to include arbitrary infinitesimal diffeomorphisms on a 2-sphere. To realize this extended algebra as asymptotic symmetries, we work with an extended class of spacetimes in ...
Éanna É. Flanagan +2 more
doaj +1 more source
The exponential map for representations of $U_{p,q}(gl(2))$
For the quantum group $GL_{p,q}(2)$ and the corresponding quantum algebra $U_{p,q}(gl(2))$ Fronsdal and Galindo explicitly constructed the so-called universal $T$-matrix.
A. Schirrmacher +17 more
core +1 more source
Constraints and universal algebra
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
P.G.Jeavons, D.A.Cohen, J.K.Pearson
openaire +2 more sources
Universal character, phase model and topological strings on $$\pmb {\mathbb {C}^3}$$ C3
In this paper, we consider two different subjects: the algebra of universal characters $$S_{[\lambda ,\mu ]}(\mathbf{x},\mathbf{y})$$ S[λ,μ](x,y) (a generalization of Schur functions) and the phase model of strongly correlated bosons.
Na Wang, Chuanzhong Li
doaj +1 more source

