Fast numerical methods in computational science
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Updated
Jan 1, 2019 - C
Fast numerical methods in computational science
Nonlinear optimization algorithms implemented in Python with demo programs
Implementation of methods for unconstrained search for the minima of the univariate and multivariate functions
Programming assignments of Numerical Methods Sessional Course CSE 218 in Level-2, Term-1 of CSE, BUET
Golden Section, Quadratic Interpolation, Nelder-Mead line search algorithms are studied.
Basic Implementations of Optimization Algorithms
The purpose of optimization is to achieve the “best” design relative to a set of prioritized criteria or constraints. These include maximizing factors such as productivity, strength, reliability, longevity, efficiency, and utilization. This decision-making process is known as optimization. This repository discusses some of the matchematical tech…
Optimization in ML
My algorithms for Gradient descent minimum search, using Sven, DSK-Powell\Golden section and simple const step with some visualization examples
Лабораторные работы по курсу "Методы оптимизации"
This repository is a collection of mathematical optimization algorithms and solutions for a variety of optimization problems. It provides a toolkit of algorithms and techniques for tackling optimization challenges in different domains.
Implementation of a few optimization algorithms
Program that helps optimize our algorithm
Implementation of Golden Section Search in MATLAB
keywords: nonlinear optimization, pattern search, augmented lagrangian, karush-kuhn-tucker, constrained optimization, conjugate gradient methods, quasi newton methods, line search descent methods, onedimensional and multidimensional optimazation
A set of Jupyter notebooks that investigate and compare the performance of several numerical optimization techniques, both unconstrained (univariate search, Powell's method and Gradient Descent (fixed step and optimal step)) and constrained (Exterior Penalty method).
MATLAB code implementations for Nonlinear Programming problems, covering methods like KKT conditions, optimization algorithms, genetic algorithms and penalty function approaches.
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