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

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BIBLIOGRAPHIE[135] C.Faber and R. Pandharipande, Hodge Intergrabls and Gromov-Witten Theory,math-AG/ 9810173.[136] Marcos Marino, Les Houches lectures on matrix models and topological strings,arXiv :hep-th/0410165.[137] G. ’t Hooft, A planar diagram theory for strong interactions, Nucl. Phys. B72 461(1974).[138] R. Dijkgraaf, E. Verlinde, H. Verlinde, “Notes on topological string theory and twodimensionaltopological gravity,” in String theory and quantum gravity, World ScientificPublishing, p. 91, (1991)[139] S. Yamaguchi and S. T. Yau, “Topological string partition functions as polynomials,”JHEP 0407, 047 (2004) arXiv :hep-th/0406078.[140] M. Bershadsky, S. Cecotti, H. Ooguri, and C. Vafa, Holomorphic Anomalies in TopologicalField Theories,” Nucl. Phys. 405B (1993) 279-304 ;[141] M. Aganagic, R. Dijkgraaf, A. Klemm, M. Marino and C. Vafa, Topological stringsand integrable hierarchies,” Commun. Math. Phys. 261, 451 (2006), arXiv :hepth/0312085.[142] V. Bouchard, B. Florea and M. Marino, “Topological open string amplitudes on orientifolds,”JHEP 0502, 002 (2005), arXiv :hep-th/0411227.[143] M. Alim and J. D. Lange, Polynomial Structure of the (Open) Topological StringPartition Function, JHEP 0710, 045 (2007), arXiv : 0708.2886.[144] A. Moujib, ”Modèles Cosmologiques Supersymétriques”, Thèse de Doctorat,Lab/UFR-PHE, Faculté des Sciences, Rabat (2008-2009).[145] A. Iqbal, N. Nekrasov, A. Okounkov, C. Vafa, Quantum foam and topological strings,hep-th/0312022.[146] N. Dunfield, S. Gukov, J. Rasmussen, The Superpolynomial for Knot Homologies,Experiment. Math. 15 (2006) 129, math.GT/0505662.[147] J. M. F. Labastida and M. Marino, A new point of view in the theory of knot andlink invariants, math.qa/0104180.[148] J. M. F. Labastida, Knot Invariants and Chern-Simons Theory, arXiv :hepth/0007152.[149] E. J van Rensburg, The Statistical Mechanics of Interacting Walks, Polygons, Animalsand Vesicles (Oxford : Oxford University Press) (2000).280
BIBLIOGRAPHIE[150] C. Weiss and M. Holthaus, From number theory to statistical mechanics : Bose-Einstein condensation in isolated traps Chaos, Solitons and Fractals 10 795, (1999).[151] Amer Iqbal, Can Kozcaz, Cumrun Vafa , The Refined Topological Vertex, hepth/0701156.[152] Andrei Okounkov, Nicolai Reshetikhin, Random skew plane partitions and the Pearceyprocess, arXiv :math/0503508.[153] D. Ghoshal and C. Vafa, c =1 string as the topological theory of the conifold, Nucl.Phys. B 453, 121 (1995), hep-th/9506122.[154] A. Iqbal, All genus topological string amplitudes and 5-brane webs as Feynman diagrams,hep-th/0207114.[155] R. Gopakumar, C. Vafa, On the gauge theory/geometry correspondence, Adv. Theor.Math. Phys. 3 (1999) 1415-1443, hep-th/9811131.[156] E. Witten, Chern-Simons gauge theory as a string theory, Prog. Math. 133 (1995)637-678, hep-th/9207094.[157] J. Labastida, Chern-Simons theory : ten years after, Trends in Theoretical PhysicsII, AIP Conference Proceedings, eds. H. Falomir, R. Gamboa, F. Schaposnik, vol.484, hep-th/9905057.[158] Mina Aganagic, Albrecht Klemm, Marcos Marino, and Cumrun Vafa, Matrix Modelas a Mirror of Chern-Simons Theory, arXiv : hep-th/0211098.[159] Sergei Gukov, Amer Iqbal, Can Kozcaz, Cumrun Vafa , Link Homologies and theRefined Topological Vertex, arXiv :0705.1368.[160] J. M. F. Labastida, M. Marino, Polynomial invariants for torus knots and topologicalstrings, Commun. Math. Phys. 217 (2001) 423-449, arXiv :hep-th/0004196.[161] J. M. F. Labastida, M. Marino, C. Vafa, Knots, links and branes at large N, JHEP0011 (2000) 007, arXiv :hep-th/0010102.[162] L.B Drissi, H. Jehjouh, E H Saidi, De la théorie des cordes twistorielles à la SupergravitéConforme N=4, D=4 , African Journal of Mathematical physics Volume 4Number (2007) pages 65-96[163] R. Ahl Laamara, L.B Drissi, H. Jehjouh, E H Saidi, Pure fermionic twistor like model& target space supersymmetry, arXiv :hep-th/0605167.[164] Christian Saemann, Aspects of Twistor Geometry and Supersymmetric Field Theorieswithin Superstring Theory, arXiv :hep-th/0603098.281
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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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,¢¢ Œ ¢ H}MBÏ 7¢¦, Ú1. 0‡
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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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226H. Jehjouh
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013509-2 Drissi, Jehjouh, and Saidi
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Page 245 and 246: Conclusion et perspectivesde ce doc
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Page 277 and 278: Bibliographie[1] J. Polchinski, Str
Page 279 and 280: BIBLIOGRAPHIE[27] A.A. Belavin, A.
Page 281 and 282: BIBLIOGRAPHIE[57] A. Braverman and
Page 283 and 284: BIBLIOGRAPHIE[87] Yukiko Konishi, I
Page 285: BIBLIOGRAPHIE[119] D. A. Cox, The H
Page 289 and 290: BIBLIOGRAPHIE[180] H. Awata and H.
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Contributions Ã l'Etude du Vertex Topologique en ThÃ©orie ... - Toubkal

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