Results 61 to 70 of about 610,785 (114)
Analytic regularity and stochastic collocation of high-dimensional Newton iterates. [PDF]
Adv Comput Math, 2020 Castrillón-Candás JE, Kon M.
europepmc +1 more source
General equilibrium analysis in ordered topological vector spaces [PDF]
The second welfare theorem and the core-equivalence theorem have been proved to be fundamental tools for obtaining equilibrium existence theorems, especially in an infinite dimensional setting.
Monique Florenzano +2 more
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Proving the Existence of Equichordal Tight Fusion Frames using the Newton–Kantorovich Theorem [PDF]
An equichordal tight fusion frame (ECTFF) is an example of an optimal packing of subspaces. In particular, an ECTFF is an optimal packing of points in the Grassmannian with respect to chordal distance.
Davis, Staci R.
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Modified Newton Kantorovich Methods for Solving Microwave Inverse Scattering Problems [PDF]
, 2009 The Modified Newton-Kantorovich method (MNK) was formulated due to the limitation of The Newton-Kantorovich method (NK) in reconstructing the imitation of bone muscle and fat object. It was sensitive to contrast and cell size. In this research MNK and NK
Nugroho, Agung Tjahjo
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A new Newton-like method for solving nonlinear equations. [PDF]
Springerplus, 2016 Saheya B, Chen GQ, Sui YK, Wu CY.
europepmc +1 more source
ADAPTED SOLUTION WITH NEWTON-KANTOROVICH METHOD FOR NONLINEAR VOLTERRA INTEGRAL EQUATIONS
, 2019 [[abstract]]Find an approximate solution is one of the most important problems in our days, in this paper we look for an approximate solution for Volterra nonlinear integral equation using a combination between Newton-Kantorovich method and adapted ...
KHIRANI AMINA, MOSTEFA NADIR
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On the iterative methods of linearization, decrease of order and dimension of the Karman-type PDEs. [PDF]
ScientificWorldJournal, 2014 Krysko AV +4 more
europepmc +1 more source
On the Newton–Kantorovich theorem and nonlinear finite element methods [PDF]
Applicationes Mathematicae, 2009 openaire +1 more source
The Kantorovich Theorem and interior point methods
, 2005 The Kantorovich Theorem is a fundamental tool in nonlinear analysis which has been extensively used in classical numerical analysis. In this paper we show that it can also be used in analyzing interior point methods. We obtain optimal bounds for Newton’s
Florian A. Potra
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