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[2] Chatterjee K, Fang K T, Qin H. Uniformity in factional designs with mixed levels. J Statist Plann Infer, 2005, 128: 593--607

[3] Fang K T, Lin D K J, Qin H.  A note on optimal foldover design. Statistics $\&$ Probability Letters, 2003, 62: 245--250

[4] Fang K T, Lu X, Winker P. Lower bounds for centered and wrap-around L₂-discrepancies and construction of uniform designs by threshold accepting. J Complexity, 2003, 19: 692--711

[5] Fang K T, Ma C X, Mukerjee R. Uniformity in Fractional Factorials. Monte Carlo and Quasi-Monte Carlo Methods in Scientific Computing. Berlin: Springer-Verlag

[6] Fang K T, Mukerjee R. A connection between uniformity and aberration in regular fractions of two-level factorials. Biometrika, 2000, 87: 193--198

[7] Fang K T, Tang Y, Yin J X. Lower bounds of various criteria in experimental designs. J Statist Plann Infer, 2008, 138: 184--195

[8] Hickernell F J. A generalized discrepancy and quadrature error  bound. Mathematics of Computation, 1998, 67: 299--322

[9] Li H, Mee R W. Better foldover fractions for resolution III 2^k-p designs. Technometrics, 2002, 44: 278--283

[10] Li W, Lin D K J. Optimal foldover plans for two-level fractional factorial designs. Technometrics, 2003, 45: 142--149

[11] Li W, Lin D K J, Ye K Q. Optimal foldover plans for non-regular orthogonal designs. Technometrics, 2003, 45: 347--351

[12]  Lin D K J. A new class of supersaturated designs. Technometrics, 1993, 35: 28--31

[13]  Montgomery D C, Runger G C. Foldovers of 2^k-p resolution IV experimental designs. J Quality Tech, 1996, 28: 446--450

[14]  Mukerjee R, Wu C F J. On the existence of saturated and nearly saturated asymmetrical orthogonal arrays. Ann Statist, 1995, 23: 2102--2115

[15]  Wu C F J, Hamada M. Experiments Planning, Analysis, and Parameter Design Optimization. New York: A Wiely-interscience Publication, 2000

[16]  Zhang A J, Fang K T, Li R, Sudjianto A. Majorization framework for balanced lattice designs. Ann Statist, 2005, 33: 2837--2853