LIBRARY: Higher Quantization
Author(s) | Title | References | Year |
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Author(s) | Title | References | Year |
De Bellis J., Saemann C., Szabo R.J. | Quantized Nambu-Poisson Manifolds and n-Lie Algebras | J.Math.Phys.51:122303, arXiv:1001.3275 | 2010 |
Fiorenza D., Rogers C.L., Schreiber U. | Higher L-infinity algebras of local observables from higher prequantum bundles | Homology, Homotopy and Applications, vol. 16(2), 2014, pp.107-142 arXiv:1304.6292 | 2014 |
Fiorenza D., Rogers C.L., Schreiber U. | Higher U(1)-gerbe connections in geometric prequantization | arXiv:1304.0236v2 | 2016 |
Hélein F., |
Hamiltonian formalisms for multidimensional calculus of variations and perturbation theory. | Contemp. Math. 350, 127147. arXiv:math-ph/0212036 | 2004 |
Harrivel D., | Perturbative classical and quantum field theory | arXiv:math-ph/0603014 | 2006 |
Harrivel D., | Théorie des champs : approche multisymplectique de la quantification, theorie perturbative et application | Thèse de Doctorat tel-00011761 | 2005 |
Harrivel D., | Covariant Deformation Quantization of Free Fields | arXiv:math-ph/0603015 | 2006 |
Kanatchikov, I.V. | DeDonder-Weyl theory and a hypercomplex extension of quantum mechanics to field theory | Math.Phys. 43 157-170 arXiv:hep-th/9810165 | 1999 |
Kanatchikov, I.V. | Geometric (pre)-quantization in the polysymplectic approach to field theory | arXiv:hep-th/0112263 | 2001 |
Kanatchikov I.V. |
Precanonical quantization of Yang-Mills fields and the functional Schroedinger representation | arXiv:hep-th/0301001 | 2003 |
Saemann C., Szabo R.J. | Groupoids, Loop Spaces and Quantization of 2-Plectic Manifolds | Rev. Math. Phys. 25 (2013) 1330005 arXiv:1211.0395 | 2013 |
Saemann C., Szabo R.J. | Quantization of 2-Plectic Manifolds | fourth annual meeting of the European Noncommutative Geometry Research Training Network in Bucharest arXiv:1106.1890 | 2011 |