Results 71 to 80 of about 263 (180)
Structural Properties of The Clifford–Weyl Algebra
MathematicsThe Clifford–Weyl algebra 𝒜q±, as a class of solvable polynomial algebras, combines the anti-commutation relations of Clifford algebras 𝒜q+ with the differential operator structure of Weyl algebras 𝒜q−. It exhibits rich algebraic and geometric properties.
Jia Zhang, Gulshadam Yunus
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Response to 'Comment on "Quantum correlations are weaved by the spinors of the Euclidean primitives"'. [PDF]
R Soc Open Sci, 2022 Christian J.
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On Multimatrix Models Motivated by Random Noncommutative Geometry II: A Yang-Mills-Higgs Matrix Model. [PDF]
Ann Henri Poincare, 2022 Perez-Sanchez CI.
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A Study of LFT Embeddings in the Second Order Clifford Algebra
IEEE AccessKnowledge graph embedding models represent entities as vectors in continuous spaces and their relations by geometric transformations, mainly translation, and rotation.
Kossi Amouzouvi +5 more
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An exceptional G(2) extension of the Standard Model from the correspondence with Cayley-Dickson algebras automorphism groups. [PDF]
Sci Rep, 2021 Masi N.
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Clifford Algebras Meet Tree Decompositions. [PDF]
Algorithmica, 2019 Włodarczyk M.
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The Study Variety of Conformal Kinematics. [PDF]
Adv Appl Clifford Algebr, 2022 Kalkan B +3 more
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Journal of High Energy PhysicsIn order to examine the simulation of integrable quantum systems using quantum computers, it is crucial to first classify Yang-Baxter operators. Hietarinta was among the first to classify constant Yang-Baxter solutions for a two-dimensional local Hilbert
Somnath Maity +3 more
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Quantum entropy and central limit theorem. [PDF]
Proc Natl Acad Sci U S A, 2023 Bu K, Gu W, Jaffe A.
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