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	Browse All Reviews > Mathematics Of Computing (G) > Numerical Analysis (G.1) > General (G.1.0) > Interval Arithmetic (G.1.0...)     Options: All Media Types Journals Proceedings Div Books Whole Books Other Date Reviewed Title Author Publisher Published Date Descending Ascending     1-5 of 5 Reviews about "Interval Arithmetic (G.1.0...)": Date Reviewed   The design of the Boost interval arithmetic library Brönnimann H., Melquiond G., Pion S. Theoretical Computer Science 351(1): 111-118, 2006.  Type: Article Interval arithmetic extends computational arithmetic from numbers to intervals. This approach plays an important role in several domains, for instance, constrained global optimization, integrating measurement errors, and monitoring rou... Oct 11 2006   Blending set and interval arithmetic for maximal reliability Verdonk B., Vervloet J., Cuyt A. Computing 74(1): 41-65, 2005.  Type: Article Real numbers cannot, in general, be exactly represented in a computer. Thus, if we want to evaluate a function f at an argument x, and the numbers a and b are ... Aug 10 2006   CORDIC processor for variable-precision interval arithmetic Hormigo J., Villalba J., Zapata E. Journal of VLSI Signal Processing Systems 37(1): 21-39, 2004.  Type: Article This work is a striking compendium of results concerning the design of a CORDIC coprocessor that supports, independently, both variable precision (VP) and interval (I) arithmetic. It represents an important milestone in the authors&... Nov 18 2004   Inverse problem of the interval linear system of equations Seif N., Hassanien M., Deif A. Computing 63(2): 185-200, 1999.  Type: Article The conventional (direct) interval linear equation problem involves the calculation of an interval solution vector, xI , of the interval linear system, AI xI = ... Mar 1 2000   A sufficient condition for non-overestimation in interval arithmetic Stahl V. Computing 59(4): 349-363, 1997.  Type: Article The range of an arithmetic expression on an interval can be estimated by evaluating the expression using interval arithmetic, but there are some cases where no overestimation error occurs. This paper demonstrates such cases systematica... Aug 1 1998
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