Co-Monotone Interpolating Splines of Arbitrary Degree—a Local Approach
The purpose of this note is to describe a method for constructing $C^k $ splines of degree $n(0 < k < n - k)$ which interpolate an arbitrary set of data. These splines are obtained using Bernste...
The purpose of this note is to describe a method for constructing $C^k $ splines of degree $n(0 < k < n - k)$ which interpolate an arbitrary set of data. These splines are obtained using Bernste...
A Stable and Efficient Algorithm for Nonlinear Orthogonal Distance Regression
One of the most widely used methodologies in scientific and engineering research is the fitting of equations to data by least squares. In cases where significant observation errors exist in the indepe...
One of the most widely used methodologies in scientific and engineering research is the fitting of equations to data by least squares. In cases where significant observation errors exist in the indepe...
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A Statistical Analysis of Generalized Feedback Shift Register Pseudorandom Number Generators
SIAM J. Sci. and Stat. Comput. Volume 8, Issue 6, pp. 1035-1051 (November 1987)
Issue Date: November 1987
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We analyze the statistical performance of uniform pseudorandom numbers generated by the generalized feedback shift register (GFSR) algorithm of Lewis and Payne. Tests for equidistribution and for statistical independence of successive pseudorandom numbers are considered. We establish effective criteria for the choice of parameters in the GFSR algorithm which guarantee a good performance under these tests.
©1987 Society for Industrial and Applied Mathematics
| History: | Received 1985-08-19; accepted 1986-08-04 |
| Permalink: | http://dx.doi.org/10.1137/0908084 |
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1064-8275 (print)
1095-7197 (online)
SIAM