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Global optimization Totally Explained
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Everything about Global Optimization totally explainedGlobal optimization is a branch of applied mathematics and numerical analysis that deals with the optimization of a function or a set of functions to some criteria.
General
The most common form is the minimization of one real-valued function
in the parameter-space .
In real-life problems, functions of many variables have a large number of local minima and maxima. Finding an arbitrary
local optimum is relatively straightforward by using local optimisation methods. Finding the global maximum or minimum of a function is a lot more challenging and has been practically impossible for many problems so far.
The maximization of a real-valued function can be regarded as the minimization of the transformed function .
Applications of global optimization
Typical examples of global optimization applications include:
Approaches
Deterministic
The most successful are:
Branch and bound methods
Methods based on real algebraic geometry
Stochastic, thermodynamics
Several Monte-Carlo-based algorithms exist:
Simulated annealing
Direct Monte-Carlo sampling
Stochastic tunneling
Parallel tempering
Monte-Carlo with minimization
Continuation Methods
Heuristics and metaheuristics
Other approaches include heuristic strategies to search the search space in a (more or less) intelligent way, including
Evolutionary algorithms (for example, genetic algorithms)
Swarm-based optimization algorithms (for example, particle swarm optimization and ant colony optimization)
Memetic algorithms, combining global and local search strategies
Differential evolutionFurther Information
Get more info on 'Global Optimization'.
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