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Contributions à l'Etude du Vertex Topologique en Théorie ... - Toubkal

Contributions à l'Etude du Vertex Topologique en Théorie ... - Toubkal

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BIBLIOGRAPHIE[102] E.Witt<strong>en</strong>, Mirror manifolds and topological field theory, arxiv : hep-th 9112056.[103] K. Hori, S. Katz, A. Klemm, R. Pandharipande, R. P. Thomas, C. Vafa, R. Vakil,and E. Zaslow, Mirror symmetry, vol. 1 of Clay Mathematics Monographs. AmericanMathematical Society, Provid<strong>en</strong>ce, RI, 2003.[104] M. Aganagic, A. Klemm, and C. Vafa, Disk Instantons, Mirror Symmetry and theDuality Web, hep-th/0105045.[105] M. Aganagic and C. Vafa, Mirror symmetry and supermanifolds, hep-th/0403192.[106] A. Grassi, M. Rossi, Large N <strong>du</strong>alities and transitions in geometry,math.AG/0209044.[107] H. Ooguri, C. Vafa, Worldsheet Derivation of a Large N Duality, Nucl. Phys. B641(2002) 3-34 hep-th/0205297.[108] J. Gomis, T. Okuda, Wilson Loops, Geometric Transitions and Bubbling Calabi-Yau’s, JHEP 0702 (2007) 083 hep-th/0612190.[109] V. V. Batyrev, Dual Polyhedra and Mirror Symmetry for Calabi-Yau Hypersurfaces,J. Alg. Geom. 3 (1994) 493, alg-geom/931000.[110] R. Gopakumar and C. Vafa, On the gauge theory/geometry correspond<strong>en</strong>ce, Adv.Theor. Math. Phys. 3 (1999) 14151443, hep-th/9811131.[111] P. Candelas and X. C. de la Ossa, “Comm<strong>en</strong>ts on Conifolds,” Nucl. Phys. B 342(1990) 246.[112] P. Griffiths, J. Harris, Principles of algebraic geometry, Wiley-Intersci<strong>en</strong>ce, New York,1978.[113] N. Leung, C. Vafa, Branes and toric geometry, Adv. Theor. Math. Phys. 2 (1998) 9,hep-th/9711013.[114] S. Franco, A. Hanany, D. Martelli, J. Sparks, D. Vegh, B. Wecht, Gauge Theoriesfrom Toric Geometry and Brane Tilings, JHEP 0601 (2006) 128, hep-th/0505211.[115] D. Cox, Rec<strong>en</strong>t developm<strong>en</strong>ts in toric geometry, arXiv :alg-geom/9606016.[116] H. Skarke, String <strong>du</strong>alities and toric geometry : An intro<strong>du</strong>ction, hep-th/9806059.[117] W. Fulton, Intro<strong>du</strong>ction to Toric Varieties. Annals of Mathematics Studies. PrincetonUniversity Press, 1993. 157p.[118] V. Bouchard, Toric Geometry and String Theory. PhD thesis, University of Oxford,2005, hep-th/0609123.278

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