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Photon Counting Detectors for X-ray ImagingWe describe a fonnalism using both ideas of non commutative geometry and of Lie super-algebras to describe the geometry of Yang Mills fields and symmetry breaking.

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Claude A. Piantadosi,Benjamin J. ComfortQuantum space is an associtive coordination algebra . equipped with a set . = {..} of generators .., . = 1,2,.... [1]. the reordering rule for generators is postulated in the so called Bethe Ansatz form [2]: . where . is a ℂ-valued .. x .. matrix, x denotes the direct product and . is the column matrix built from the generators ..

WATER

Occipital-Lobe

On Multigraded Differential CalculusWe outline the differential calculus for the quadratic algebras in the braided monoidal categories. In particular we consider the colour braidings, i.e. the most general multigraded commutative algebras.

CREEK

Graduated

Differential and Integral Calculus on the Quantum C-PlaneQuantum space is an associtive coordination algebra . equipped with a set . = {..} of generators .., . = 1,2,.... [1]. the reordering rule for generators is postulated in the so called Bethe Ansatz form [2]: . where . is a ℂ-valued .. x .. matrix, x denotes the direct product and . is the column matrix built from the generators ..

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Groups and Related Topics978-94-011-2801-8Series ISSN 0921-3767 Series E-ISSN 2352-3905

Semblance

Sugawara Construction and the Q-Deformation of Virasoro Algebra Hopf structure. The generators of the .-deformed Virasoro algebra are expressed as a Sugawara construction in terms of normal ordered binomials in these annihilation and creation operators, and become double-indexed as the reminder of a degeneracy removal. The obtained .-deformed Virasoro algebra w

昏睡中

LAVE

Extremal projector and universal ,-matrix for quantized contragredient Lie (super)algebrasthe universal .-matrix to be an interwining operator, and the extremal projector which gives a powerful method for decomposition of representations. Properties of Cartan-Weyl basis for ..(.) are discussed. Some Taylor extension of ..(.) and ..(.) ⊗ ..(.) are introduced in terms of this basis. The ex