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Quantifier elimination for formulas constrained by quadratic equations
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Source International Conference on Symbolic and Algebraic Computation archive
Proceedings of the 1993 international symposium on Symbolic and algebraic computation table of contents
Kiev, Ukraine
Pages: 264 - 274  
Year of Publication: 1993
ISBN:0-89791-604-2
Author
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SIGSAM: ACM Special Interest Group on Symbolic and Algebraic Manipulation
Publisher
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.

 
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N. Fitchas, A. Galligo, and J. Morgenstern. Precise sequential and parallel complexity bounds for quantifier elimination over algebraically closed" fields. Journal of Pure and Applied Algebra, (67):1- 14, 1990.
 
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J. Heintz, M-F. Roy, and P. SolernS. On the complexity of semialgebraic sets. In Proc. IFIP, pages 293-298, 1989.
 
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H. Hong. Comparison of several decision algorithms for the existential theory of the reals. Technical Report 91-41.0, Research Institute for Symbolic Computation, Johannes Kepler University A- 4040 Linz, Austria, 1991.
 
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H. Hong. Half resultant. Technical Report 92- 51, Research Institute for Symbolic Computation, Johannes Kepler University A-4040 Linz, Austria, 1992.
 
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It. Hong. Slope resultant. Technical Report 92- 52, Research Institute for Symbolic Computation, johannes Kepler University A-4040 Linz, Austria, 1992.
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R. Loos and V. Weispfenning. Applying linear quantifier elimination. Manuscript in preparation, 1992.
 
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:i. Renegar. On the computational complexity and geometry of the first-order theory of the reals (part III). Technical Report 856, Cornell University, Ithaca, New York 14853-7501 USA, August 1989.
 
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A. Tarski. A Decision Method for Elementary Algebra and Geometry. Univ. of California Press, Berkeley, second edition, 1951.
 
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