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Reconstructing Waddington's Landscape from Data

Cislo DJ, Delás MJ, Briscoe J, Siggia ED.   +3 more
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Stochastic Primal Dual Fixed Point Method for Composite Optimization

Journal of Scientific Computing, 2020
In this paper we propose a stochastic primal dual fixed point method for solving the sum of two proper lower semi-continuous convex function and one of which is composite. The method is based on the primal dual fixed point method proposed in Chen et al. (
Ya-Nan Zhu, Xiaoqun Zhang
semanticscholar   +1 more source

Relaxed inertial Tseng extragradient method for variational inequality and fixed point problems

Applicable Analysis, 2022
In this paper, we introduce a new relaxed inertial Tseng extragradient method with self-adaptive step size for approximating common solutions of monotone variational inequality and fixed point problems of quasi-pseudo-contraction mappings in real Hilbert
E. C. Godwin, T. O. Alakoya, O. Mewomo, Jen-Chih Yao   +3 more
semanticscholar   +1 more source

Fixed-Point Methods in Nonlinear Control

IMA Journal of Mathematical Control and Information, 1988
Using the fixed point approach many different problems in control theory are studied. Several results concerning controllability, observability, parameter estimation and adaptive regulation for the so called ``semilinear'' dynamical systems are presented. All the results described make use of the various types of fixed point theorems. The importance of
N. Carmichael, M. D. Quinn
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Modified inertial subgradient extragradient method with self adaptive stepsize for solving monotone variational inequality and fixed point problems

Optimization, 2020
In this paper, we study a classical monotone and Lipschitz continuous variational inequality and fixed point problems defined on a level set of a convex function in the setting of Hilbert space.
T. O. Alakoya, L. Jolaoso, O. Mewomo
semanticscholar   +1 more source

Fixed Point Method

2014
Stanisław Brzychczy, Roman R. Poznanski
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A modified fixed point iteration method for solving the system of absolute value equations

Optimization, 2020
The fixed point iteration (FPI) method proposed by Ke [Appl Math Lett. 2020;99:105990] for solving the absolute value equations (AVE) with the form is interesting for its simplicity and efficiency. However, its convergence is only guaranteed for the case
D. Yu, Cairong Chen, Deren Han
semanticscholar   +1 more source