Saade

P. A. Roussel, K. N. Saad, and J. J. Eiickson, Third Generation RC D, Haivaid Busiaess School Piess, Bostoa, Mass., 1991. 

Foams Theory, Measurements, and Applications, edited by Robert K. Prud -homme and Saad A. Khan... 

The author would like to thank Dr. Najat J. Salah and Mr. Saad N. Farhan for assistance in preparing and typing the manuscript. 

Saad, M. A., Compressible Fluid Ftmo, 1985, Prentice-Hall, Inc.,... 

SAAD Somaya Mohamed NRIAG - Cairo (Egypt) somaya 111 yahoo. com... 

Saad et synthesized a series of biodegradable PUs named DegraPol. In this material the... 

Saad B, Hirt TD, Weld M, Uhlschmid GK, Neuenschwander P, and Suter UW. Development of degradable polyester urethanes for medical apphcations. J Biomed Mater Res, 1997, 36, 65-74. 

Saad, Y., Schultz, M. H., GMRES a generalized residual algorithm for solving nonsymmetric linear systems, SIAM J. Sd. 

Al-Saad, K. A. Zabrouskov, V. Siems, W. F. Knowles, N. R. Hannan, R. M. Hill, H. H. Matrix assisted laser desorption/ionization time-of-flight mass spectrometry of lipids ionization and prompt fragmentation patterns. Rapid Comm. Mass Spec-trom. 2003,17, 87-96. 

Horie, K., Kimura, H., Ikegami, T., Iwatsuka, A., Saad, N., Fiehn, O., Tanaka, N. (2007). Calculating the optimal modulation periods to maximize the peak capacity in two-dimensional HPLC. Anal. Chem. 79, 3764-3770. 

Sparse matrices are ones in which the majority of the elements are zero. If the structure of the matrix is exploited, the solution time on a computer is greatly reduced. See Duff, I. S., J. K. Reid, and A. M. Erisman (eds.), Direct Methods for Sparse Matrices, Clarendon Press, Oxford (1986) Saad, Y., Iterative Methods for Sparse Linear Systems, 2d ed., Society for Industrial and Applied Mathematics, Philadelphia (2003). The conjugate gradient method is one method for solving sparse matrix problems, since it only involves multiplication of a matrix times a vector. Thus the sparseness of the matrix is easy to exploit. The conjugate gradient method is an iterative method that converges for sure in n iterations where the matrix is an n x n matrix. 

H. A. Saad, Phosphorus, Sulfur Silicon Relat. Elem., 2001, 175, 65. 

Kinetic studies indicate that the dissociation of the Cu(i) complex of (114) in the presence of cyanide is several orders of magnitude slower than occurs for the corresponding complex of (115) because of the necessary unravelling of the two cycles before demetallation can occur (Albrecht-Gary, Saad, Dietrich-Buchecker Sauvage, 1985). 

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