نتایج جستجو برای: variable metric method
تعداد نتایج: 1903872 فیلتر نتایج به سال:
in this thesis we will present three topics. we define approximate fixed points in fuzzy normed spaces. also we obtain some necessary and sufficient conditions on the existence of? -fixed points for ? > 0. at the continue some results about approximate fixed points for a class of non-expansive maps on g-metric spaces are obtained and we define approximate fixed points in partial metric spa...
We present a forward-backward-based algorithm to minimize sum of differentiable function and nonsmooth function, both being possibly nonconvex. The main contribution this work is consid...
Variable metric techniques are a crucial ingredient in many first order optimization algorithms. In practice, they consist rule for computing, at each iteration, suitable symmetric, positive definite scaling matrix to be multiplied the gradient vector. Besides quasi-Newton BFGS techniques, which represented state-of-the-art since 70’s, new approaches have been proposed last decade framework of ...
This paper proposes a Nash equilibrium model that applies continuous time replicator dynamics to the analysis of oligopoly markets. The robustness of the proposed simple Nash equilibrium model under the simultaneous constraints of allocation of product and market share using a simulation method to derive an optimal solution for production decisions by rival firms in oligopoly markets is tested ...
We present a random perturbation of the projected variable metric method for solving linearly constrained nonsmooth (i.e., nondifferentiable) nonconvex optimization problems, and we establish the convergence to a global minimum for a locally Lipschitz continuous objective function which may be nondifferentiable on a countable set of points. Numerical results show the effectiveness of the propos...
A weighted linear regression model with impercise response and p-real explanatory variables is analyzed. The LR fuzzy random variable is introduced and a metric is suggested for coping with this kind of variables. A least square solution for estimating the parameters of the model is derived. The result are illustrated by the means of some case studies.
Random Perturbation of the Variable Metric Method for Unconstrained Nonsmooth Nonconvex Optimization
We consider the global optimization of a nonsmooth (nondifferentiable) nonconvex real function. We introduce a variable metric descent method adapted to nonsmooth situations, which is modified by the incorporation of suitable random perturbations. Convergence to a global minimum is established and a simple method for the generation of suitable perturbations is introduced. An algorithm is propos...
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