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How reductions to sparse sets collapse the polynomial-time hierarchy: a primer; part I: polynomial-time Turing reductions
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Volume 23 ,  Issue 3  (Summer 1992) table of contents
Pages: 107 - 117  
Year of Publication: 1992
ISSN:0163-5700
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ACM  New York, NY, USA
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REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
1
[JY 90] D. Joseph and P. Young, "Self-reducibility: Effects of internal structure on computational complexity," in "Complexity Theory Retrospective," edited by A. Selman, Springer Verlag, 1990, 82-107.
 
2
[Ka 87] J. Kadin, "PNP[logn] and sparse Turing complete sets for NP," Proc Structure in Complexity Conference, 2 (1987), 33-40.
 
3
[KL 80] R. Karp and R. Lipton, "Some connections between nonuniform and uniform complexity classes," Proc of the 12th ACM STOC, 1980, 302-309. (Also appears as "Turing machines that take advice," L'Ensignement Mathématique 82 (1982), 191-210.)
 
4
[Lo 82] T. Long, "A note on sparse oracles for NP," JCSS, 24 (1982), 224-232.
 
5
[Ma 82] S. Mahaney, "Sparse complete sets for NP: solution of a conjecture of Berman and Hartmanis," JCSS, 25 (1982), 130-143.
 
6
[Ma 89] S. Mahaney, "The isomorphism conjecture and sparse sets," in "Computational Complexity Theory," edited by J. Hartmanis in AMS Proc Symp Applied Math Series, (1989).
 
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9
[Yo 90] P. Young, "Juris Hartmanis: Fundamental contributions to isomorphism problems," in "Complexity Theory Retrospective," edited by A. Selman, Springer Verlag, (1990), 28-58.