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[2] Bulnes, F. (2010) Cohomology of Moduli Spaces on Sheaves Coherent to Conformal Class of the Space-Time. Technical Report for XLIII-National Congress of Mathematics of SMM, (RESEARCH) Tuxtla GutiErrez.
[3] Bulnes, F. (2013) Penrose Transform on Induced DG/H-Modules and Their Moduli Stacks in the Field Theory. Advances in Pure Mathematics, 3, 246-253.
http://dx.doi.org/10.4236/apm.2013.32035
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[5] Bulnes, F. (2009) Integral Geometry and Complex Integral Operators Cohomology in Field Theory on Space-Time. Proceedings of 1st International Congress of Applied Mathematics-UPVT (Mexico), 1, 42-51.
[6] Kapustin, A., Kreuser, M. and Schlesinger, K.G. (2009) Homological Mirror Symmetry: New Developments and Perspectives. Springer, Berlin, Heidelberg.
[7] Bulnes, F. (2013) Geometrical Langlands Ramifications and Differential Operators Classification by Coherent D-Modules in Field Theory. Journal of Mathematics and System Sciences, 3, 491-507.
[8] Ben-Zvi, D. and Nadler, D. (2011) The Character Theory of Complex Group. arXiv:0904.1247v2[math.RT].
[9] Ben-Zvi, D., Francis, J. and Nadler, D. (2010) Integral Transforms and Drinfeld Centers in Derived Algebraic Geometry. Journal of the American Mathematical Society, 23, 909-966.
http://dx.doi.org/10.1090/S0894-0347-10-00669-7
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[12] Bulnes, F. (2012) Penrose Transform on D-Modules, Moduli Spaces and Field Theory. Advances in Pure Mathematics, 2, 379-390.
http://dx.doi.org/10.4236/apm.2012.26057
[13] Bulnes, F. (2009) On the Last Progress of Cohomological Induction in the Problem of Classification of Lie Groups Representations. Proceeding of Masterful Conferences, International Conference of Infinite Dimensional Analysis and Topology (Ivano-Frankivsk, Ukraine), 1, 21-22.
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[15] Bulnes, F. (2013) Orbital Integrals on Reductive Lie Groups and their Algebras. Intech, Rijeka.
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on-reductive-lie-groups-and-their-algebras/orbital-
integrals-on-reductive-lie-groups-and-their-algebrasB
[16] Gindikin, S. (1978) Penrose Transform at Flag Domains. The Erwin Schrodinger International Institute for Mathematical Physics, Wien.
[17] Frenkel, E. (2004) Ramifications of the Geometric Langlands Program. CIME Summer School “Representation Theory and Complex Analysis”, Venice.
[18] Mebkhout, Z. (1977) Local Cohomology of Analytic Spaces. Proceedings of the Oji Seminar on Algebraic Analysis and the RIMS Symposium on Algebraic Analysis, 12, 247-256.
[19] Verdier, J.L. (1967) A Duality Theorem in the Etale Cohomoloy of Schemes. Proceedings of a Conference on Local Fields: NUFFIC Summer School, Berlin, New York, 184-198.
[20] Verdier, J.L. (1995) DualitE Dans la Cohomologie des Espaces Localement Compacts. SEminaire Bourbaki, Vol. 9, SociEtE MathEmatique de France, Paris.
[21] Samman, S. and Lechtenfeld, O. (2006) Matrix Models and D-Branes in Twistor String Theory. JHEP, hep-th/0511130.
[22] Grothendieck, A. (1966) On the De Rham Cohomology of Algebraic Varieties. Publications MathEmatiques de l’IHES, 29, 95-103.
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[23] Bulnes, F. and Shapiro, M. (2007) On a General Theory of Integral Operators to Geometry and Analysis. Applied Mathematics, 3, Special Section SEPI-IPN, IM-UNAM, Mexico City.