Contributions Ã l'Etude du Vertex Topologique en ThÃ©orie ... - Toubkal

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BIBLIOGRAPHIE[44] C. Vafa, ”Superstrings and topological strings at large N”, J. Math.Phys. 42 (2001)2798, hep-th/0008142.[45] M. Aganagic, A. Neitzke, C. Vafa, BPS Microstates and the Open Topological StringWave Function, hep-th/0504054.[46] H. Ooguri, A. Strominger, and C. Vafa, Black hole attractors and the topologicalstring, Phys. Rev. D70 (2004) 106007, hep-th/0405146.[47] M. Aganagic, D. Jafferis, N. Saulina, Branes, Black Holes and Topological Stringson Toric Calabi-Yau Manifolds, Journal-ref : JHEP0612 :018,2006, arXiv :hepth/0512245.[48] L. B. Drissi, ”Contributions à l’étude des Branes, Trous Noirs Attracteurs et testesde la Conjecture OSV ”, Thèse de Doctorat, Lab/UFR-PHE, Faculté des Sciences,Rabat (2006-2007).[49] R. Ahl Laamara, A. Belhaj, L.B. Drissi, E.H. Saidi, ”Black Holes in type IIA Stringon Calabi-Yau Threefolds with Affine ADE Geometries and q-Deformed 2-D QuiverGauge Theories” hep-th/0611289.[50] El Hassan Saidi, ” Computing the Scalar Field Couplings in 6D Supergravity” Journalref: Nucl.Phys.B803 :323-362,2008, arXiv :0806.3207. ” On Black Hole EffectivePotential in 6D/7D N=2 Supergravity ”, Journal-ref : Nucl.Phys.B803 :235-276,2008,arXiv :0803.0827.[51] I. Antoniadis, S. Hohenegger, Topological Amplitudes and Physical Couplings inString Theory, Journal-ref : Nucl.Phys.Proc.Suppl.171 :176-195,2007, arXiv :hepth/0701290.[52] I. Antoniadis, E. Gava, K. Narain, T. Taylor Topological amplitudes in string theory,Nucl. Phys. B413 (1994) 162 hep-th/9307158.[53] A. Iqbal, All genus topological string amplitudes and 5-brane webs as Feynman diagrams,hep-th/0207114.[54] A. Iqbal, A. Kashani-Poor, SU(N) geometries and topological string amplitudes, Adv.Theor. Math. Phys. 10 (2006) 1-32, hep-th/0306032.[55] N. Nekrasov and A. Okounkov, Seiberg-Witten theory and random partitions,arXiv :hepth/0306238.[56] H. Nakajima and K. Yoshioka, Instanton counting on blowup. I. 4-dimensional puregauge theory, Invent. Math 162, no. 2, 313 (2005), arXiv :math.A.G/0306198.274
BIBLIOGRAPHIE[57] A. Braverman and P. Etingof, Instanton counting via affine Lie algebras II : fromWhittaker vectors to the Seiberg-Witten prepotential, arXiv :math.AG/0409441.[58] M. Kreuzer, Toric Geometry and Calabi-Yau Compactifications, arXiv :hepth/0612307.[59] V. Bouchard, Lectures on complex geometry, Calabi-Yau manifolds and toric geometry,arXiv :hep-th/0702063.[60] Marcos Marino, Chern-Simons Theory and Topological Strings, Rev.Mod.Phys. 77(2005) 675-720, arXiv :hep-th/0406005.[61] Gerald V. Dunne, Christian Schubert, Bernoulli Number Identities from QuantumField Theory, arXiv :math/0406610.[62] M. Rossi, Geometric Transitions, math.AG/0412514.[63] Piotr Sulkowski, Calabi-Yau Crystals in Topological String Theory, arXiv :hepth/0712.2173.[64] Jun Li, Chiu-Chu Melissa Liu, Kefeng Liu, Jian Zhou, A Mathematical Theory ofthe Topological Vertex, arXiv :math/0408426.[65] J. Bryan, D. Karp, The closed topological vertex via the Cremona transform,math.AG/0311208.[66] Piotr Sulkowski, Crystal Model for the Closed Topological Vertex Geometry, JHEP0612 (2006) 030, arXiv :hep-th/0606055.[67] A. Iqbal, A-K Kashani-Poor, The Vertex on a Strip, hep-th/0410174, InstantonCounting and Chern-Simons Theory, Adv. Theor. Math. Phys. 7 (2004) 457-497,hep-th/0212279.[68] R. Dijkgraaf, A. Sinkovics, M. Temurhan Universal correlators from geometry, JHEP0411 (2004) 012, hep-th/0406247.[69] Lalla Btissam Drissi, Houda Jehjouh, El Hassan Saidi, Topological String onToric CY3s in Large Complex Structure Limit, Nucl.Phys.B813 :315-348, 2009,arXiv :0812.0526.[70] Lalla Btissam Drissi, Houda Jehjouh, El Hassan Saidi, Non Planar Topological 3-Vertex Formalism, Nucl.Phys.B804 :307-341,2008, arXiv :0712.4249.[71] Mina Aganagic, Albrecht Klemm, Marcos Marino, Cumrun Vafa , The TopologicalVertex,Commun. Math. Phys. 254 (2005) 425-478, hep-th/0305132.275
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UNIVERSITÉ MOHAMMED V - AGDALFACUL
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TABLE DES MATIÈRES3.3 Invariants t
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TABLE DES MATIÈRES8.2 Fonctions de
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Avant ProposCe travail à été eff
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Lab/UFR PHEUne thèse représente u
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10Lab/UFR PHE
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Contributions à l’Etude du Verte
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2.1 Généralités sur les variét
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2.2 Conifoldavec (y 1 , y 2 ) ≠ (
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2.2 Conifoldoù µ est un nombre co
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2.3 Variétés de CY toriquesFig. 2
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2.3 Variétés de CY toriquesEn gé
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2.3 Variétés de CY toriquessur L
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2.3 Variétés de CY toriquesz3z1z2
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2.3 Variétés de CY toriquesFig. 2
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du vertex U 3r α = |z 1 | 2 − |z
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3.1 Théorie des cordes topologique
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3.2 Dualité corde ouverte / corde
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3.3 Invariants topologiquesNotons a
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3.3 Invariants topologiquesoù F es
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3.3 Invariants topologiquesDans le
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3.3 Invariants topologiquesL’acti
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3.4 Modèle B et espace twistorielI
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H. Jehjouhprojectif complexe -PT d
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wÜÛ ¼¢~ x wÖÛ ¼Œ x ‘|16 |
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¢¢,ø ùù¢¢¢¨¢ùù¢¢ ³r
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,¢¢ Œ ¢ H}MBÏ 7¢¦, Ú1. 0‡
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——ý5g>ÊSØsÏ+È8ÄÀ8ÎÅ
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4.1 Variétés de CY toriques et cr
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Cela a fait apparaître d’autres
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4.2 Fonction de partition perpendic
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4.3 Version raffinée de la fonctio
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4.3 Version raffinée de la fonctio
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4.4 Modèle du cristal fondu et con
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4.4 Modèle du cristal fondu et con
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4.5 Invariants topologiques dans le
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4.6 Contribution : Generalized MacM
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L.B. Drissi et al. / Nuclear Physic
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(Γ + (z) = exp −i ∑ )1n z−n
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(∏ ∞(Υ − (q) = Ω − qk ))k
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5.1 Formalisme du Vertex topologiqu
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5.3 Vertex Topologique et Théorie
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H. JehjouhL’amplitude des produit
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176H. Jehjouh
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308 L.B. Drissi et al. / Nuclear Ph
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Chapitre 6Vertex Topologique Raffin
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5.1 Raffinement du vertex topologiq
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5.2 Fonctions de partitions du vert
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5.2 Fonctions de partitions du vert
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5.4 Vertex raffiné et homologie de
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5.4 Vertex raffiné et homologie de
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Page 233 and 234: 013509-2 Drissi, Jehjouh, and Saidi
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Page 245 and 246: Conclusion et perspectivesde ce doc
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Page 249 and 250: Chapitre 8Annexe : Fonctions de Sch
Page 251 and 252: Fonctions de Schur et MacMahonFig.
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Page 277 and 278: Bibliographie[1] J. Polchinski, Str
Page 279: BIBLIOGRAPHIE[27] A.A. Belavin, A.
Page 283 and 284: BIBLIOGRAPHIE[87] Yukiko Konishi, I
Page 285 and 286: BIBLIOGRAPHIE[119] D. A. Cox, The H
Page 287 and 288: BIBLIOGRAPHIE[150] C. Weiss and M.
Page 289 and 290: BIBLIOGRAPHIE[180] H. Awata and H.
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