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  Electronic Colloquium on Computational Complexity, 2002.

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by A. V. Naik, K. W. Regan, D. Sivakumar, On Theoretical
http://www.cs.iastate.edu/~jhitchco/cgi-bin/bib.cgi?rbm.ps
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Abstract:

[91] Y. Wang. NP-hard sets are superterse unless NP is small. Information Processing Letters, 61(1):1-6,

Citations

60 Measure on small complexity classes, with applications for BPP – Allender, Strauss - 1994
40 Resource-bounded measure and randomness – Ambos-Spies, Mayordomo - 1997
37 Resource bounded randomness and weakly complete problems – Ambos-Spies, Terwijn, et al. - 1997
28 Genericity and measure for exponential time – Ambos-Spies, Neis, et al. - 1996
26 Circuit complexity before the dawn of the new millennium – Allender - 1996
26 Resource-bounded balanced genericity, stochasticity and weak randomness – Ambos-Spies, Mayordomo, et al. - 1996
18 Measure on P: Robustness of the notion – Allender, Strauss - 1995
17 A comparison of weak completeness notions – Ambos-Spies, Mayordomo, et al. - 1996
16 Separating NP-completeness notions under strong hypotheses – Ambos-Spies, Bentzien - 1997
7 Randomness vs. completeness: On the diagonalization strength of resource-bounded random sets – Ambos-Spies, Lempp, et al. - 1998
4 Almost complete sets – Ambos-Spies, Merkle, et al. - 2000
3 Measure theoretic completeness notions for the exponential time classes – Ambos-Spies - 2000