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Titlebook: Quantum Field Theory and Noncommutative Geometry; Ursula Carow-Watamura,Yoshiaki Maeda,Satoshi Watam Book 2005 Springer-Verlag Berlin Heid

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Lectures on Two-Dimensional Noncommutative Gauge Theory Quantization, quantum field theory. Topics covered include an investigation of the symmetries of quantum gauge theory on the noncommutative torus within the path integral formalism, the derivation of the exact expression for the vacuum amplitude, and the classification of instanton contributions. A section deali
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Topological Quantum Field Theories and Operator Algebras,links [19] arising from his theory of subfactors [18] in theory of operator algebras. In this paper, we review the current status of theory of “quantum” topological invariants of .-manifolds arising from operator algebras. The original discovery of topological invariants arising from operator algebr
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Topological Quantum Field Theory and Algebraic Structures*,lationship to topological quantum field theories (TQFT). We give simple examples of operads, particularly those arising as moduli spaces of decorated oriented 2-spheres, describe the notion of algebras over them, and we study their “higher loop” generalizations. We then focus upon the example of the
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Some Noncommutative Spheres,, is not even a .-space in general. Thus ordinary topological, geometric methods do no work in this situation. Noncommutative geometry gives us an alternative approach, where highly noncommutative croseed prossed product .-algebra .(.) ⋊ . is the key player.
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Gauge Theories on Noncommutative Spacetime Treated by the Seiberg-Witten Method*, of a quantum thoery on NCC. Paul [3] called this work mathematically ingenious but rejected it for reasons of physics, arguing that an effective cut-off would act like a universal length and thus lead to strange consequences for large momenta of order h/l..
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S. Kamimuraramtsstudierende ausgelegtSie sind eingeladen, die faszinierende Welt der Thermodynamik (Wärmelehre) kennen zu lernen. Sie erfahren, dass energetische Betrachtungen in der Lage sind, die Eigenschaften von physikalischen und chemischen Vorgängen zu verstehen und vorherzusagen, z. B. deren Richtung un
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