Geometric prequantization on the spin bundle based on \(n\)-symplectic geometry: The Dirac equation

[https%3A%2F%2Fportal.mardi4nfdi.de%2Fw%2Findex.php%3Ftitle%3D%2BSpecial%253ASearch%26search%3DGeometry+and+quantization%2C+symplectic+methods%26go%3DGo Geometry and quantization, symplectic methods (81S10)] [https%3A%2F%2Fportal.mardi4nfdi.de%2Fw%2Findex.php%3Ftitle%3D%2BSpecial%253ASearch%26search%3DDynamical+aspects+of+finite-dimensional+Hamiltonian+and+Lagrangian+systems%26go%3DGo Dynamical aspects of finite-dimensional Hamiltonian and Lagrangian systems (37J99)] [https%3A%2F%2Fportal.mardi4nfdi.de%2Fw%2Findex.php%3Ftitle%3D%2BSpecial%253ASearch%26search%3DGeometric+quantization%26go%3DGo Geometric quantization (53D50)]

Related Items (9)

ON THE BV QUANTIZATION OF GAUGE GRAVITATION THEORY ⋮ Schouten–Nijenhuis brackets ⋮ A frame bundle generalization of multisymplectic momentum mappings ⋮ n -symplectic algebra of observables in covariant Lagrangian field theory ⋮ Covariant spin structure ⋮ Nonlinear realizations of the diffeomorphism group in metric-affine gauge theory of gravity ⋮ Generalized symplectic geometry as a covering theory for the Hamiltonian theories of classical particles and fields ⋮ CLASSICAL FIELD THEORY: ADVANCED MATHEMATICAL FORMULATION ⋮ Symplectic geometry on \(T^*M\) derived from \(n\)-symplectic geometry on \(LM\)

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