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• [1] P. Kasteleyn, “Graph theory and crystal physics,” in Graph theory and theoretical physics, pp 43 - 110, Academic Press, London, 1967.
• [2] R. Kenyon, “An introduction to the dimer model,” math.CO/0310236
• [3] A. Hanany, K. D. Kennaway, “Dimer models and toric diagrams,” hep-th/0503149
• [4] S. Franco, A. Hanany, K. D. Kennaway, D. Vegh, B. Wecht, “ Brane dimers and quiver gauge theories,” JHEP 0601 2006, 096
• [5] S. Franco, A. Hanany, D. Martelli, J. Sparks, D. Vegh, B. Wecht, “ Gauge theories from toric geometry and brane tilings,” JHEP 0601 (2006) 128
• [6] B. Feng, Y-H He, K. D. Kennaway, C. Vafa, “ Dimer models from mirror symmetry and quivering amoebae,” hep-th/0511287
• [7] E. Witten, “Phases of N = 2 theories in two dimensions,” Nucl. Phys. B403 (1993) 159, hep-th/9301042
• [8] S. Franco, D. Vegh, “ Moduli spaces of gauge theories from dimer models: Proof of the correspondence,” JHEP 0611 (2006) 054, hep-th/0601063
• [9] M. R. Douglas, G. Moore, “ D-branes, quivers, and ALE instantons,” hep-th/9603167
• [10] C. V. Johnson, R. C. Myers, “Aspects of type IIB theory on ALE spaces,” Phys. Rev. D55 (1997) 6382, hep-th/9610140
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[11] Y-H He, “ Lectures on D-branes, gauge theories and Calabi-Yau singularities,” hep-th/0408142
[12] M. R. Douglas, B. R. Greene, D. R. Morrison, “Orbifold resolution by Dbranes,” Nucl. Phys. B506 (1997) 84, hep-th/9704151
[13] T. Sarkar, “Brane probes, toric geometry, and closed string tachyons,” Nucl. Phys. B648 497 (2003), hep-th/0206109.
[14] B. Feng, A. Hanany, Y-H He, “ D-brane gauge theories from toric singularities and toric duality,” Nucl. Phys. B595 (2001) 165, hep-th/0003085
[15] M. Reid, “Young person's guide to Canonical Singularities,” Proc. Symp. Pure Math., 46 (1987) 345.
[16] P. S. Aspinwall, B. R. Greene, “ On the geometric interpretation of N = 2 superconformal theories,” Nucl.Phys. B 437 (1995) 205, hep-th/9409110.
[17] T. Sarkar, “ On Tachyons in Generic Orbifolds of Cr and Gauged Linear Sigma Models,” JHEP 0702 (2007) 025, hep-th/0612046.
[18] B. Feng, S. Franco, A. Hanany, Y-H He, “Symmetries of toric duality,” JHEP 0212 (2002) 076, hep-th/0205144.
[19] T. Sarkar, D-brane gauge theories from toric singularities of the form C3/Γ and C4/Γ,” Nucl. Phys. B595 (2001) 201, hep-th/0005166.
[20] A. Craw, M. Reid, “How to calculate A-Hilb C3,” math.AG/9909085.