Results 251 to 260 of about 173,725,199 (293)
An Upwind Interior Penalty DG Scheme for Solute Transport in 2D Variable-Order Mobile-Immobile Model. [PDF]
Entropy (Basel)Wei L, Liu L, Zhang X.
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Generalization of Bleaney's Theory. [PDF]
J Phys Chem ALang L, Lauw B, Fiorucci L.
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Adaptive Weighting-Based Multi-Station Doppler Orbit Determination for Noncooperative LEO Satellites. [PDF]
Sensors (Basel)Lei M, Liu Y, Yang Z, Li H, Fang Z.
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Convergence of the Immersed Interface Method in Linear Elasticity. [PDF]
Mathematica (N Y)Asghar S +3 more
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On Some Computational Orders of Convergence
Applied Mathematics Letters, 2010 Two variants of the Computational Order of Convergence (COC) of an iterative method for solving nonlinear equations are presented. Furthermore, the way to approximate the COC and the new variants to the local order of convergence is analyzed. The new definitions given here does not involve the unknown root.
José M Gutierrez +2 more
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A Note on Q-Order of Convergence
BIT Numerical Mathematics, 2001By means of a slight weakening of the concept of \(Q\)-order of convergence, see for example \textit{J. M. Ortega} and \textit{W. C. Rheinboldt} [Iterative solution of nonlinear equations in several variables (2000; Zbl 0949.65053)], the author introduces and studies the notions of \(Q\)-superorder and \(Q\)-suborder of convergence of a sequence in a ...
Laurent Jay
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OnQ-Order andR-Order of Convergence
Journal of Optimization Theory and Applications, 1989We give sufficient conditions for a sequence to have the Q-order and/or the R-order of convergence greater than one. If an additional condition is satisfied, then the sequence has an exact Q-order of convergence. We show that our results are sharp and we compare them with older results.
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Positivity, 2005
The article is a joint paper of the author and the late Professor Yuri Abramovich (1945--2003). It contains mainly a few short but nice methodological remarks about slight inaccuracies in defining order convergent nets. The author proves that these inaccuracies are immaterial for positive linear operators in Riesz spaces.
Yuri Abramovich, Gleb Sirotkin
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The article is a joint paper of the author and the late Professor Yuri Abramovich (1945--2003). It contains mainly a few short but nice methodological remarks about slight inaccuracies in defining order convergent nets. The author proves that these inaccuracies are immaterial for positive linear operators in Riesz spaces.
Yuri Abramovich, Gleb Sirotkin
exaly +3 more sources