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1-6 of 6 Reviews about "
Error Analysis (G.1.0...)
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Quantization noise: roundoff error in digital computation, signal processing, control, and communications
Widrow B., Kollr I., Cambridge University Press, New York, NY, 2008. 778 pp. Type: Book (9780521886710)
“Quantization or round-off is a nonlinear operation that is effected whenever a physical quantity is represented numerically,” stated Widrow in 1956, in a seminal doctoral thesis and published paper [1] that is repr...
Jul 15 2009
Statistical error in particle simulations of hydrodynamic phenomena
Hadjiconstantinou N., Garcia A., Bazant M., He G. Journal of Computational Physics 187(1): 274-297, 2003. Type: Article
Molecular dynamics and Monte Carlo calculations of the properties of both equilibrium and hydrodynamic systems have both been used with increasing frequency, due to the relative inexpensiveness of these calculations, and because the on...
Aug 7 2003
On the backward stability of Gauss-Jordan elimination
Yalamov P. Computing 47(2): 193-197, 1991. Type: Article
A graph-theoretic approach is used to study the stability of the solution to
U x = c
, where
U
is upper triangular. This special case is used as a model problem for the application of Gauss-Jordan e...
Nov 1 1993
New condition numbers for matrices and linear systems
Rohn J. Computing 41(1-2): 167-169, 1989. Type: Article
The author uses ideas from interval arithmetic to develop a kind of norm-independent condition number for matrices. Specifically, it is shown that for small relative errors in the entries of the matrix
A,
the maximal...
Dec 1 1989
Impact of the technological environment on programmer/analyst job outcomes
Baroudi J., Ginzberg M. Communications of the ACM 29(6): 546-555, 1986. Type: Article
This paper is concerned with the way that the technological environment, within which DP personnel work, affects turnover, organizational commitment, and job satisfaction. The technological factors considered include development method...
Dec 1 1986
On roundoff error distributions in floating point and logarithmic arithmetic
Barlow J., Bareiss E. Computing 34(4): 325-347, 1985. Type: Article
This paper builds on foundations laid by Hamming [1], Bustoz, Feldstein, Goodman, and Linnainmaa [2], Grau and Bareiss [3], and others. It resolves some questions asked by Hamming. Two theorems are proved along with associated corollar...
Aug 1 1986
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