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This paper delves into the complex mathematical structures and physical applications underlying the work \textit{Dyson--Schwinger Equations, Renormalization Conditions, and the Hopf Algebra of Perturbative Quantum Field Theory} by Paul-Hermann Balduf.
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Bar-invariant bases of the quantum cluster algebra of type A 2 (2)
Czechoslovak Mathematical Journal, 2012Jie Sheng
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The quantum euclidean algebra and its prime spectrum
Israel Journal of Mathematics, 2017V V Bavula
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A Clifford Algebra of Signature (n,3n) and the Density Operators of Quantum Information Theory
Advances in Applied Clifford Algebras, 2012Carlile Lavor, Nolmar Melo
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A certain clifford-like algebra and quantum vertex algebras
Israel Journal of Mathematics, 2016Haisheng Li, Shaobin Tan
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Lie bialgebra structures on derivation Lie algebra over quantum tori
Frontiers of Mathematics in China, 2017Jinli Xu, Xiaomin Tang
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Class of representations of skew derivation Lie algebra over quantum torus
Frontiers of Mathematics in China, 2007Nina Yu
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The Shatashvili-Vafa G 2 superconformal algebra as a quantum Hamiltonian reduction of D(2, 1; α)
Bulletin of the Brazilian Mathematical Society, 2015Reimundo Heluani
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