Completing the Web of $Z_3$ - Quotients of Complete Intersection Calabi-Yau Manifolds

P. Candelas, G. Horowitz, A. Strominger and E. Witten, “Vacuum configurations for superstrings”, Nucl. Phys. B 258

1985

Earlier work this paper cites.

S.-T. Yau, “Compact three-dimensional Kähler manifolds with zero Ricci curvature”, in: Proc. of Symposium on Anomalies, Geometry, Topology, 395, World Scientific, Singapore, 1985. G. Tian and S.-T. Yau, “Three-dimensional algebraic manifolds with c 1 = 0 c_{1}=0 and χ = − 6 \chi=-6 ”, in: Mathematical aspects of string theory (San Diego, Calif., 1986), 543, Adv. Ser. Math. Phys., 1, World Scientific, Singapore, 1987

1987

Earlier work this paper cites.

P. Green and T. Hübsch, “Polynomial Deformations And Cohomology Of Calabi-Yau Manifolds”, Commun. Math. Phys. 113

1987

Earlier work this paper cites.

P. Candelas, A. M. Dale, C. A. Lütken and R. Schimmrigk, “Complete Intersection Calabi-Yau Manifolds”, Nucl. Phys. B 298

1988

Earlier work this paper cites.

P. S. Green and T. Hübsch, “Possible Phase Transitions among Calabi-Yau Compactifications”, Phys. Rev. Lett. 61

1988

Earlier work this paper cites.

P. Candelas, P. S. Green and T. Hübsch, “Rolling Among Calabi-Yau Vacua”, Nucl. Phys. B 330

1990

Cited alongside, same era.

P. Candelas and X. C. de la Ossa, “Comments on Conifolds”, Nucl. Phys. B 342

1990

Cited alongside, same era.

T. Hübsch, “Calabi-Yau Manifolds, a Bestiary for Physicists”, World Scientifi, Singapore, 1994

1994

Cited alongside, same era.

G.-M. Greuel, G. Pfister, and H. Schönemann. Singular

2007

Cited alongside, same era.

V. Braun, “On Free Quotients of Complete Intersection Calabi-Yau Manifolds”, arXiv:1003.3235 [hep-th]

Original

Cited in the paper.

http://thp.uni-bonn.de/Supplements/cy.html

Cited in the paper.

P. Candelas, X. de la Ossa, Y. H. He and B. Szendroi, “Triadophilia: A Special Corner in the Landscape”, Adv. Theor. Math. Phys. 12

Original

2008

Later among the works it cites.

V. Bouchard and R. Donagi, “On a Class of Non-Simply Connected Calabi-Yau Three-folds”, Comm. Numb. Theor. Phys. 2

Original

2008

Later among the works it cites.

P. Candelas and R. Davies, “New Calabi-Yau Manifolds with Small Hodge Numbers”, Fortsch. Phys. 58

Original

2010

Closest in time.

V. Braun, P. Candelas and R. Davies “A Three-Generation Calabi-Yau Manifold with Small Hodge Numbers”, Fortsch. Phys. 58

2010

Closest in time.