SEIBERG–WITTEN EQUATIONS FROM FEDOSOV DEFORMATION QUANTIZATION OF ENDOMORPHISM BUNDLE

DOI10.1142/S021988781100521XzbMath1225.53079arXiv0904.4409MaRDI QIDQ3007743

Michał Dobrski

Publication date: 17 June 2011

Published in: International Journal of Geometric Methods in Modern Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/0904.4409

zbMATH Keywords

noncommutative geometrydeformation quantizationSeiberg-Witten equations

Mathematics Subject Classification ID

Applications of global analysis to structures on manifolds (57R57) Deformation quantization, star products (53D55) Noncommutative geometry (à la Connes) (58B34)

Related Items (2)

Remarks on generalized Fedosov algebras ⋮ INVOLUTION IN QUANTIZED ENDOMORPHISM BUNDLE AND REALITY OF NONCOMMUTATIVE GRAVITY ACTIONS

Cites Work

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• Fedosov manifolds
• Quantization on a two-dimensional phase space with a constant curvature tensor.
• Geometrical origin of the \(\ast\)-product in the Fedosov formalism
• Noncommutative field theory
• SYMPLECTIC CONNECTIONS
• Nonabelian noncommutative gauge theory via noncommutative extra dimensions
• Construction of non-Abelian gauge theories on noncommutative spaces

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