Results 211 to 220 of about 43,550 (252)

Efficient and robust optimization of nuclear and electronic orbitals within the nuclear Hartree product representation. [PDF]

J Chem Phys
Chow M, Paenurk E, Hammes-Schiffer S.
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Reverse Mutation for Optimization Learning Artificial Lemming Algorithm and Its Application in Engineering. [PDF]

Biomimetics (Basel)
Tang M, Zheng Y, Li L, Cao L, Cheng Z.
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Comparison Among Solvent Electrostatic Potentials and a Proposal for Improving the Polarizable Continuum Model. [PDF]

ACS Omega
Kanamaru Y, Yoshida N, Matsui T.
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Decomposition-based interval multi-objective evolutionary algorithm for patrol robot path planning in chemical plants. [PDF]

Sci Rep
Zhang E, Xu G, Yi Y, Wang W, Zong G.
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A Lie group-based hybrid optimization framework for multi-objective UAV path planning using L-VGWO. [PDF]

Sci Rep
Wang Y, Guo C, Shao Y, Zheng L, Deng X.
europepmc   +1 more source

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On the radius of convergence of newton's method

International Journal of Computer Mathematics, 2001
We present local and semilocal convergence results for Newton's method in a Banach space setting. In particular, using Lipschitz-type assumptions on the second Frechet-derivative we find results concerning the radius of convergence of Newton's method. Such results are useful in the context of predictor–corrector continuation procedures.
Ioannis K Argyros
exaly   +2 more sources

Concerning the radius of convergence of Newton’s method and applications

Journal of Applied Mathematics and Computing, 1999
This paper deals with the problem of approximating a local unique solution of a twice continuously Fréchet-differentiable operator defined on an open convex subset of a Banach space. The author presents local and semilocal convergence results for Newton's method.
Ioannis K Argyros
exaly   +3 more sources

Algebraic equation and the radius of convergence of Poincaré series

Boletin De La Sociedad Matematica Mexicana, 2021
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Xiugui Liu, Liu Xiugui
exaly   +2 more sources

Spectral Radius and Radius of Convergence

The American Mathematical Monthly, 1974
(1974). Spectral Radius and Radius of Convergence. The American Mathematical Monthly: Vol. 81, No. 6, pp. 625-627.
openaire   +1 more source