Local convergence of Newton's method using Kantorovich convex majorants
We are concerned with the problem of approximating a solution of an operator equation using Newton's method. Recently in the elegant work by Ferreira and Svaiter [6] a semilocal convergence analysis was provided which makes clear the relationship of the
Ioannis K. Argyros
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In this paper, we study the semilocal convergence of a fifth order iterative method using recurrence relation under the assumption that first order Fréchet derivative satisfies the Hölder condition.
Prashanth Maroju +2 more
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Convergencia semilocal de un método de Newton de dos pasos
. We provide a semilocal convergence analysis for a cubically convergent two-step Newton method (2) recently introduced by H. Homeier [8], [9], and also studied by A. Ӧzban [13].
Argyros, Ioannis K.
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Weaker conditions for the convergence of Newton-like methods
We provide a semilocal convergence analysis for a certain class of Newton-like methods for the solution of a nonlinear equation containing a non differentiable term. Our approach provides: weaker sufficient conditions; finer error bounds on the distances
Ioannis K. Argyros
doaj
Deployment-Matched Allocation of PBE, mBJ, and HSE06 for Band-Gap Screening Under Chemical and Protocol Shifts. [PDF]
Yu X.
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Dielectric-dependent hybrid functional based on meta-GGA. [PDF]
Riemelmoser S, Xu X, Pasquarello A.
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Nonlocal Orbital-Free Kinetic Energy Functional from the Jellium-with-Gap Model for Finite Systems. [PDF]
Bhattacharjee A +3 more
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Data-Driven Learning of Optimal Position-Dependent Exact-Exchange Energy Density Mixing for Improved Density Functionals. [PDF]
Kaupp M, Kovács N, Wodyński A.
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Optimization of Random Phase Approximation Calculations for Improved Energies of Molecules, Solids, and Surfaces. [PDF]
Yu NK, Voss J, Medford AJ.
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Data-Efficient and Fast Machine Learning Molecular Dynamics through Integrated Active Learning and Knowledge Distillation. [PDF]
Lian X, Pasquarello A.
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