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Towards the future of interval computations

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Reliable Computing

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References

  1. Balaji, G. V. and Seader, J. D.Application of interval-Newton method to chemical engineering problems. Reliable Computing 1 (3) (1995).

  2. Ferregut, C., Nazarian, S., Vennalganti, K., Chang, C. C., and Kreinovich, V.Fast error estimates for indirect measurements: applications to pavement engineering. Reliable Computing2 (1996), to appear.

  3. Friesen, B. H. and Kreinovich, V.Ockham's razor in interval identification. Reliable Computing1 (3) (1995).

  4. Herlocker, J. and Ely, J.An automatic and guaranteed determination of the number of roots of an analytic function interior to a simple closed curve in the complex plane. Reliable Computing1 (3) (1995).

  5. Hu, Ch., Frolov, A., Kearfott, R. B., and Yang. Q.A general iterative sparse linear solver and its parallelization for interval newton methods. Reliable Computing1 (3) (1995_)

  6. Hu, Ch., Sheldon, J. Kearfott, R. B., and Yang, Q.Optimizing INTBIS on the CRAY Y-MP. Reliable Computing1 (3) (1995).

  7. Jäger, C. and Ratz, D.A combined method for enclosing all solutions of nonlinear systems of polynomial equations. Reliable Computing1 (1) (1995).

  8. Lea, R., Kreinovich, V., and Trejo, R.Optimal interval enclosures for fractionally-linear functions, and their application to intelligent control. Reliable Computing2 (1996), to appear.

  9. Lorkowski, J. and Kreinovich, V.If we measure a number, we get an interval. What if we measure a function or an operator? Reliable Computing2 (1996), to appear.

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  11. Misane, D. and Kreinovich, V.A new characterization of the set of all intervals, based on the necessity to check consistency easily. Reliable Computing1 (3) (1995).

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Authors
  1. V. Kreinovich
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  2. G. Mayer
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Kreinovich, V., Mayer, G. Towards the future of interval computations. Reliable Comput 1, 209–214 (1995). https://doi.org/10.1007/BF02385252

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  • DOI: https://doi.org/10.1007/BF02385252

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