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Artigos de revistas sobre o assunto "Transformation de Fourier-Mukai"
Biswas, Indranil, e Andreas Krug. "Fourier–Mukai transformation and logarithmic Higgs bundles on punctual Hilbert schemes". Journal of Geometry and Physics 150 (abril de 2020): 103597. http://dx.doi.org/10.1016/j.geomphys.2020.103597.
Texto completo da fonteMinamide, Hiroki, Shintarou Yanagida e Kōta Yoshioka. "The wall-crossing behavior for Bridgeland’s stability conditions on abelian and K3 surfaces". Journal für die reine und angewandte Mathematik (Crelles Journal) 2018, n.º 735 (1 de fevereiro de 2018): 1–107. http://dx.doi.org/10.1515/crelle-2015-0010.
Texto completo da fonteKawatani, Kotaro. "Fourier–Mukai transformations on K3 surfaces with ρ=1 and Atkin–Lehner involutions". Journal of Algebra 417 (novembro de 2014): 103–15. http://dx.doi.org/10.1016/j.jalgebra.2014.06.022.
Texto completo da fonteBiswas, Indranil, Umesh V. Dubey, Manish Kumar e A. J. Parameswaran. "Quot schemes and Fourier-Mukai transformation". Complex Manifolds 10, n.º 1 (1 de janeiro de 2023). http://dx.doi.org/10.1515/coma-2023-0152.
Texto completo da fonteArvanitakis, Alex S., Christopher Blair e Dan Thompson. "A QP perspective on topology change in Poisson-Lie T-duality". Journal of Physics A: Mathematical and Theoretical, 12 de maio de 2023. http://dx.doi.org/10.1088/1751-8121/acd503.
Texto completo da fonteHausel, Tamás, e Nigel Hitchin. "Very stable Higgs bundles, equivariant multiplicity and mirror symmetry". Inventiones mathematicae, 21 de janeiro de 2022. http://dx.doi.org/10.1007/s00222-021-01093-7.
Texto completo da fonteHicks, Jeffrey. "Tropical Lagrangians in toric del-Pezzo surfaces". Selecta Mathematica 27, n.º 1 (6 de janeiro de 2021). http://dx.doi.org/10.1007/s00029-020-00614-1.
Texto completo da fonteDemulder, Saskia, e Thomas Raml. "Poisson-Lie T-duality defects and target space fusion". Journal of High Energy Physics 2022, n.º 11 (29 de novembro de 2022). http://dx.doi.org/10.1007/jhep11(2022)165.
Texto completo da fonteTeses / dissertações sobre o assunto "Transformation de Fourier-Mukai"
Liu, Haohao. "Integral points, monodromy, generic vanishing and Fourier-Mukai transform". Electronic Thesis or Diss., Sorbonne université, 2024. http://www.theses.fr/2024SORUS112.
Texto completo da fonteThis dissertation is a compilation of several loosely related results.They concern the nondensity of integral points on algebraic varieties, the Lawrence-Venkatesh-Sawin's method and complex analytic geometry.In Chapter 2, parallel to Ullmo and Yafaev's alternative principle on rational points of Shimura varieties, we show that Lang's conjecture about integral points on Shimura varieties is either true or very false.Chapter 3 is a complement to the monodromy comparison step in Lawrence-Sawin's and Krämer-Maculan's respective work. We prove that there are many characters, such that the corresponding monodromy group is normal in the generic Tannakian group.Chapter 4 contains a generic vanishing theorem for Fujiki class C. In particular, it applies to smooth proper complex algebraic varieties as well as compact Kähler manifolds. In Chapter 5, we prove an analog of the Fourier inversion formula for the Fourier-Mukai transform on complex tori. It corrects a misstatement in the literature. As an application, we recover Matsushima-Morimoto's classification of homogeneous vector bundles on complex tori.Chapter 6 is a lift of the analytic Fourier-Mukai to D-modules, whose algebraic version is studied by Laumon and Rothstein. We extend their duality result from abelian varieties to complex tori. As an application, we reprove Morimoto's theorem that on a complex torus, every vector bundle admitting a connection admits a flat connection
Toledo, Castro Angel Israel. "Espaces de produits tensoriels sur la catégorie dérivée d'une variété". Electronic Thesis or Diss., Université Côte d'Azur, 2023. http://www.theses.fr/2023COAZ4001.
Texto completo da fonteIn this thesis we are interested in studying derived categories of smooth projective varieties over a field. Concretely, we study the geometric and categorical information from the variety and from it's derived category in order to understand the set of monoidal structures one can equip the derived category with. The motivation for this project comes from two theorems. The first is Bondal-Orlov reconstruction theorem which says that the derived category of a variety with ample (anti-)canonical bundle is enough to recover the variety. On the other hand, we have Balmer's spectrum construction which uses the derived tensor product to recover a much larger number of varieties from it's derived category of perfect complexes as a monoidal category. The existence of different monoidal structure is in turn guaranteed by the existence of varieties with equivalent derived categories. We have as a goal then to understand the role of the tensor products in the existence (or not ) of these sort of varieties. The main results we obtained are If X is a variety with ample (anti-)canonical bundle, and ⊠ is a tensor triangulated category on Db(X) such that the Balmer spectrum Spc(Db(X),⊠) is isomorphic to X, then for any F,G∈Db(X) we have F⊠G≃F⊗G where ⊗ is the derived tensor product. We have used Toën's Morita theorem for dg-categories to give a characterization of a truncated structure in terms of bimodules over a product of dg-algebras, which induces a tensor triangulated category at the level of homotopy categories. We studied the deformation theory of these structures in the sense of Davydov-Yetter cohomology, concretely showing that there is a relationship between one of these cohomology groups and the set of associators that the tensor product can deform into. We utilise techniques at the level of triangulated categories and also perspectives from higher category theory like dg-categories and quasi-categories
Livros sobre o assunto "Transformation de Fourier-Mukai"
Huybrechts, Daniel. Fourier-Mukai Transforms in Algebraic Geometry. Ebsco Publishing, 2006.
Encontre o texto completo da fonteHuybrechts, Daniel. Fourier-Mukai Transforms in Algebraic Geometry. Oxford University Press, 2006.
Encontre o texto completo da fonteHuybrechts, Daniel. Fourier-Mukai Transforms in Algebraic Geometry (Oxford Mathematical Monographs). Oxford University Press, USA, 2006.
Encontre o texto completo da fonteNahm and Fourier--Mukai Transforms in Geometry and Mathematical Physics (Progress in Mathematical Physics). Birkhäuser Boston, 2006.
Encontre o texto completo da fonteCapítulos de livros sobre o assunto "Transformation de Fourier-Mukai"
Leung, Naichung Conan, e Shing‐Tung Yau. "Mirror Symmetry of Fourier—Mukai Transformation for Elliptic Calabi—Yau Manifolds". In The Many Facets of Geometry, 299–323. Oxford University Press, 2010. http://dx.doi.org/10.1093/acprof:oso/9780199534920.003.0015.
Texto completo da fonte