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Dynamical Systems Method of gradient type for solving nonlinear equations with monotone operators
BIT Numerical Mathematics, 2010A version of the Dynamical Systems Method (DSM) of gradient type is studied for solving the equation (1) \(F(u)= f\), where \(F\) is a nonlinear Fréchet differentiable, monotone operator in Hilbert space. If \(F(u)\) is not boundedly invertible then solving (1) for a given noisy \(f_\delta\) may be a ill-posed problem.
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Sub- and Supersolutions for Nonlinear Operators: Problems of Monotone Type
1983In this paper we describe for a variety of non-linear problems F:D → Rn, D open in Rn, a discrete programming approach for the calculation of alternating approximations for a zero z* :
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Applied Mathematics and Optimization, 2022
S. Adly, H. Attouch, Van Nam Vo
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S. Adly, H. Attouch, Van Nam Vo
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Type 2 chronic inflammatory diseases: targets, therapies and unmet needs
Nature Reviews Drug Discovery, 2023P V Kolkhir +2 more
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Journal of Fixed Point Theory and Applications, 2020
Xinqiu Zhang, Lishan Liu, Yonghong Wu
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Xinqiu Zhang, Lishan Liu, Yonghong Wu
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On Inclusions with Monotone-Type Mappings in Nonreflexive Banach Spaces
Journal of Optimization Theory and Applications, 2021V. Le
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Type VII secretion systems: structure, functions and transport models
Nature Reviews Microbiology, 2021Angel Rivera-Calzada +2 more
exaly

