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Decomposition analysis is an iterative curve-fitting problem, solved by minimising the least squares difference between the simulated (sum of components) and experimental spectra.
A decomposition approach for large-scale overlapping optimization problems. The approach attempts to reduce overlapping among sub-problems. Three different strategies for handling overlapping variables are proposed. The performance is assessed by solving different sets of large-scale overlapping benchmark functions.
A technique is presented for the decomposition of a linear program that permits the problem to be solved by alternate solutions of linear sub-programs representing its several parts and a coordinating program that is obtained from the parts by linear transformations.
Introduction. Decomposition is a process of breaking up into constituent elements. In mathematical analysis, it means factorization and/or finding summands of a real number or a matrix.
Decomposition methods translate a problem into a new one that is easier to solve. The new problem only contains binary constraints; their scopes form a directed acyclic graph. The variables of the new problem represent each a set of variables of the original one.
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Decomposition methods work by grouping variables into sets, and solving a subproblem for each set. These translations are done because solving binary acyclic problems is a tractable problem.
Decomposition is a general approach to solving a problem by breaking it up into smaller ones and solving each of the smaller ones separately, either in parallel or sequentially. (When it is done sequentially, the advantage comes from the fact that problem complexity grows more than linearly.)

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