Scheme of Derived Moduli Problem to the “quantum” version of an algebra symT.
Abstract
In this research, will be obtained the 8 -category analogous more algebraic structures like commutative rings to obtain the “quantum” version of an algebra symT, through consider a scheme to a moduli problem on a
field k (class field) of all equivalences that are satisfied in the context of them moduli schemes and “CRings”. Also is given a short classification of derived moduli problems and their elements in moduli stacks
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References
Mac Lane, Saunders (1998), Categories for the Working Mathematician, Graduate Texts in Mathematics, 5 (2nd ed.), New York, NY:
Springer-Verlag, ISBN 0-387-98403-8
E. Frenkel, C. Teleman, Geometric Langlands Correspondence Near
Opers, Available at arXiv:1306.0876v1.
F. Bulnes, “Extended d-Cohomology and Integral Transforms in Derived Geometry to QFT-equations Solutions using Langlands Correspondences,” Theoretical Mathematics and Applications, Vol. 7 (2),
pp51-62.
J. Milnor, “On spaces having the homotopy type of a CW-complex,”
Trans. Amer. Math. Soc. 90 (1959), 272280.
Ivan Verkelov, Moduli Spaces, Non-Commutative Geometry and Deformed Differential Categories, Pure and Applied Mathematics Journal. Special Issue:Integral Geometry Methods on Derived Categories
in the Geometrical Langlands Program. Vol. 3, No. 6-2, 2014, pp. 12-19.
doi: 10.11648/j.pamj.s.2014030602.13
D. Ben-zvi and D. Nadler, The character theory of complex group, 5
(2011) arXiv:0904.1247v2[math.RT].
B.To:en,The homotopy theory of dg-categories and derived Morita
theory, Invent. Math. 167 (2007), no. 3, 615-667.
B. Fresse, Koszul duality of En-operads, Available as
arXiv:0904.3123v6.
F. Bulnes, “Penrose Transform on Induced DG/H-Modules and Their
Moduli Stacks in the Field Theory,” Advances in Pure Mathematics 3
(2) (2013) 246-253. doi: 10.4236/apm.2013.32035.
F. Bulnes, Cohomology of Moduli Spaces in Differential Operators
Classification to the Field Theory (II), in: Proceedings of Function
Spaces, Differential Operators and Non-linear Analysis., 2011, Tabarz
Thur, Germany, Vol. 1 (12) pp001-022.
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