Results 61 to 70 of about 1,893 (124)
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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Improved generalized differentiability conditions for Newton-like methods
, 2010 We provide a semilocal convergence analysis for Newton-like methods using the ω-versions of the famous Newton–Kantorovich theorem (Argyros (2004) [1], Argyros (2007) [3], Kantorovich and Akilov (1982) [13]).
Argyros, Ioannis K., Hilout, Saïd
core +1 more source
Approximation properties of lambda-Kantorovich operators
, 2018 In the present paper, we study a new type of Bernstein operators depending on the parameter lambda is an element of {[}-1, 1]. The Kantorovich modification of these sequences of linear positive operators will be considered.
Acu, Ana-Maria and Manav, Nesibe and Sofonea, Daniel Florin
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, 2019 The earth mover's distance is a measure of the distance between two probabilistic measures. It plays a fundamental role in mathematics and computer science. The Kantorovich-Rubinstein theorem provides a formula for the earth mover's distance on the space
Zhou, Li +3 more
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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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Optimal transport analysis reveals trajectories in steady-state systems. [PDF]
PLoS Comput Biol, 2021 Zhang S +4 more
europepmc +1 more source
The Privileged Life of a Theoretical Observer. [PDF]
Sol Phys, 2022 Gough D.
europepmc +1 more source
Analytic regularity and stochastic collocation of high-dimensional Newton iterates. [PDF]
Adv Comput Math, 2020 Castrillón-Candás JE, Kon M.
europepmc +1 more source
Reeh-Schlieder defeats Newton-Wigner: On alternative localization schemes in relativistic quantum field theory [PDF]
, 2000 Many of the "counterintuitive" features of relativistic quantum field theory have their formal root in the Reeh-Schlieder theorem, which in particular entails that local operations applied to the vacuum state can produce any state of the entire
Halvorson, Hans
core
Ostrowski-Kantorovich theorem and $S$-order of convergence of Halley method in Banach spaces [PDF]
, 1993 summary:Ostrowski-Kantorovich theorem of Halley method for solving nonlinear operator equations in Banach spaces is presented. The complete expression of an upper bound for the method is given based on the initial information. Also some properties of $S$-
Chen, Dong
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