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Solvability of bivariate polynomial systems under perturbation

Published:28 January 2011Publication History

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References

  1. D. Manocha and J. F. Canny. Multipolynomial resultant algorithms. J. Symbolic Computation, 15(2):99--122, 1993. Google ScholarGoogle ScholarDigital LibraryDigital Library
  2. K. Nagasaka. A study on Gröbner basis with inexact input. In Proc. 2009 Computer Algebra in Scientific Computing (CASC 2009), LNCS 5743, pages 247--258, 2009. Google ScholarGoogle ScholarDigital LibraryDigital Library
  3. A. Terui and T. Sasaki. Approximate zero-points of real univariate polynomial with large error terms. J. Information Processing Society of Japan, 41(4):974--989, 2000.Google ScholarGoogle Scholar

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  1. Solvability of bivariate polynomial systems under perturbation

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          cover image ACM Communications in Computer Algebra
          ACM Communications in Computer Algebra  Volume 44, Issue 3/4
          September/December 2010
          145 pages
          ISSN:1932-2240
          DOI:10.1145/1940475
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          Copyright © 2011 Authors

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          Association for Computing Machinery

          New York, NY, United States

          Publication History

          • Published: 28 January 2011

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