Results 31 to 40 of about 1,971 (87)
A family of approximate solutions and explicit error estimates for the nonlinear stationary Navier-Stokes problem [PDF]
An algorithm for solving the nonlinear stationary Navier-Stokes problem is developed. Explicit error estimates are given.
Gabrielsen, R. E., Karel, S.
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Efficient Discrete Optimal Transport Algorithm by Accelerated Gradient Descent. [PDF]
Proc AAAI Conf Artif Intell, 2022 An D, Lei N, Xu X, Gu X.
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Journal of Computational and Applied Mathematics, 2001 The author studies the problem of approximating a locally unique solution of a nonlinear operator equation \( F(x)=0\), where \(F\) is an \(m\)-times Fréchet-differentiable operator (\(m \geq 2\) is a positive integer) defined on a convex subset \(D\) of a Banach space \(E_1\) with values in a Banach space \(E_2\).
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Entropy-Regularized Optimal Transport on Multivariate Normal and q-normal Distributions. [PDF]
Entropy (Basel), 2021 Tong Q, Kobayashi K.
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An improvement of the product integration method for a weakly singular Hammerstein equation
, 2016 We present a new method to solve nonlinear Hammerstein equations with weakly singular kernels. The process to approximate the solution, followed usually, consists in adapting the discretization scheme from the linear case in order to obtain a nonlinear ...
Grammont, Laurence, Kaboul, Hanane
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, 2015 We describe a method for calculating the roots of special functions satisfying second order linear ordinary differential equations. It exploits the recent observation that the solutions of a large class of such equations can be represented via ...
Bremer, James
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Monotone Iterations for Nonlinear Equations with Application to Gauss-seidel Methods [PDF]
Monotone iterations for nonlinear equations with application to Gauss-Seidel ...
Ortega, J. M., Rheinboldt, W. C.
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Missing link survival analysis with applications to available pandemic data. [PDF]
Comput Stat Data Anal, 2022 Gámiz ML +3 more
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A short survey on Kantorovich-like theorems for Newton's method
, 2015 We survey influential quantitative results on the convergence of the Newton iterator towards simple roots of continuously differentiable maps defined over Banach spaces.
Lecerf, Grégoire, Saadé, Joelle
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A Newton-Kantorovich Inverse Function Theorem in Quasi-Metric Spaces
The purpose of this work is to investigate root finding problems defined on (quasi-)metric spaces, and ranging in Euclidean spaces. The motivation for this line of inquiry stems from recent models in biology and phylogenetics, where problems of great practical significance are cast as optimization problems on (quasi-)metric spaces.
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