Results 91 to 100 of about 834,576 (285)
Convergence theorems and stability results for Lipschitz strongly pseudocontractive operators
International Journal of Mathematics and Mathematical Sciences, 2002 Suppose that X is an arbitrary real Banach space and T:X→X is a Lipschitz strongly pseudocontractive operator. It is proved that under certain conditions the Ishikawa iterative method with errors converges strongly to the fixed point of T and this ...
Zeqing Liu, Lili Zhang, Shin Min Kang
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Generating Root-Finder Iterative Methods of Second Order: Convergence and Stability
Axioms, 2019 In this paper, a simple family of one-point iterative schemes for approximating the solutions of nonlinear equations, by using the procedure of weight functions, is derived. The convergence analysis is presented, showing the sufficient conditions for the
Francisco I. Chicharro +3 more
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Stability and convergence of monotonic algorithms
Journal of Mathematical Analysis and Applications, 1976 AbstractMonotonic (numerical) algorithms in a partially ordered metric space are considered. Using a termination criterion that is appropriate to the monotonicity, one finds that consistency and local stability imply convergence. Applications to interval analysis are presented. The numerical differentiation of a function is treated as an example.
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On Convergence and Stability of GANs
, 2017 Analysis of convergence and mode collapse by studying GAN training process as regret minimization.
Kodali, Naveen +3 more
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Advanced Engineering Materials, EarlyView.It is shown that laser ablation pretreatment under oxygen‐free conditions enables copper–aluminium bonding at significantly lower deformation degrees and improved properties compared to mechanical brushing. Laser ablation further increases interface contact area and induces favourable residual stress states and microstructural compatibility ...
Khemais Barienti +11 more
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Convergence and Stability of Particle Filters
, 2020 This chapter is an introduction to the theoretical study of particle estimates: how they converge as N → +∞, and whether their error stays stable over time. The focus is on results that are easy to prove from first principles. References to more technical results are given in the bibliography at the end of the chapter.
Nicolas Chopin, Omiros Papaspiliopoulos
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Stability and Convergence of Variable Order Multistep Methods
SIAM Journal on Numerical Analysis, 1974 A method based on variable step Adams formulas is shown to be stable for any order changing scheme. A method based on the Nordsieck form of Adams formulas, however, is shown to be stable only if the step size and order are fixed for p steps following a change to an r-step formula,where p is r or $r + 1$ depending on the algorithm used to interpolate ...
Gear, C. W., Watanabe, D. S.
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Advanced Engineering Materials, EarlyView.Stabilization of L‐PBF Ni50.7Ti49.3 under low‐cycle loading was investigated. Recoverable strain after cycling was dependent on the amount of applied load. Recovery ratio was 53.4% and 35.1% at intermediate and high load, respectively. The maximum total strain reached 10.3% at a high load of 1200 MPa.
Ondřej Červinek +5 more
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Numerical solutions of neutral stochastic functional differential equations with Markovian switching
Advances in Difference Equations, 2019 Until now, the theories about the convergence analysis, the almost surely and mean square exponential stability of the numerical solution for neutral stochastic functional differential equations with Markovian switching (NSFDEwMSs) have been well ...
Yuru Hu, Huabin Chen, Chenggui Yuan
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From a Kac-like particle system to the Landau equation for hard potentials and Maxwell molecules
, 2015 We prove a quantitative result of convergence of a conservative stochastic particle system to the solution of the homogeneous Landau equation for hard potentials.
Arnaud Guillin +3 more
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