New N = (2, 2) vector multiplets

U. Lindström and M. Roček, “Scalar Tensor Duality And N=1, N=2 Nonlinear Sigma Models,” Nucl. Phys. B

1983

Earlier work this paper cites.

S. J. Gates, M. T. Grisaru, M. Rocek and W. Siegel, “Superspace, or one thousand and one lessons in supersymmetry,” Front. Phys

1983

Earlier work this paper cites.

S. J. Gates, C. M. Hull and M. Roček, “Twisted Multiplets And New Supersymmetric Nonlinear Sigma Models,” Nucl. Phys

1984

Earlier work this paper cites.

C. M. Hull, A. Karlhede, U. Lindström and M. Roček, “Nonlinear Sigma Models And Their Gauging In And Out Of Superspace,” Nucl. Phys. B

1986

Earlier work this paper cites.

N. J. Hitchin, A. Karlhede, U. Lindström and M. Roček, “Hyperkähler Metrics And Supersymmetry,” Commun. Math. Phys

1987

Earlier work this paper cites.

S. J. Gates, C. M. Hull and M. Roček, “Twisted Multiplets And New Supersymmetric Nonlinear Sigma Models,” Nucl. Phys

1988

Cited alongside, same era.

T. Buscher, U. Lindström and M. Roček, “New Supersymmetric

1988

Cited alongside, same era.

M. Roček and E. P. Verlinde, “Duality, quotients, and currents,” Nucl. Phys. B

1992

Cited alongside, same era.

M. T. Grisaru, M. Massar, A. Sevrin and J. Troost, “Some aspects of N = (2,2), D = 2 supersymmetry,” Fortsch. Phys

1999

Cited alongside, same era.

M. Gualtieri, “Generalized complex geometry,” Oxford University DPhil thesis, [arXiv:math.DG/0401221]

Cited in the paper.

Y. Lin and S. Tolman, “Reduction of twisted generalized Kähler structure,” [arXiv:math.DG/0510010]

J. Bogaerts, A. Sevrin, S. van der Loo and S. Van Gils, “Properties of semichiral superfields,” Nucl. Phys

1999

Later among the works it cites.

U. Lindström, R. Minasian, A. Tomasiello and M. Zabzine, “Generalized complex manifolds and supersymmetry,” Commun. Math. Phys

2005

Later among the works it cites.

U. Lindström, M. Roček, R. von Unge and M. Zabzine, “Generalized Kähler manifolds and off-shell supersymmetry,” Commun. Math. Phys

2007

Closest in time.

U. Lindström, M. Roček, R. von Unge and M. Zabzine, “Linearizing Generalized Kahler Geometry,” JHEP

2007

Closest in time.