Métodos de superficie Multirespuesta: Un Estudio Comparativo
The simultaneous optimization problem may not to have a complete satisfactory solution from the point of view of the individual responses, in the sense that individual optimums are different respect to global optimum; but always it is possible to say that it exists the process operation conditions (...
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Universidad de Costa Rica
2011-04-01
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Series: | Revista de Matemática: Teoría y Aplicaciones |
Online Access: | https://revistas.ucr.ac.cr/index.php/matematica/article/view/209 |
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doaj-401a07f368fb431c9eaaede96054c9712020-11-25T01:21:23ZspaUniversidad de Costa RicaRevista de Matemática: Teoría y Aplicaciones2215-33732011-04-0191476510.15517/rmta.v9i1.209194Métodos de superficie Multirespuesta: Un Estudio ComparativoRomán de la Vara Salazar0Jorge Domínguez Domínguez1CIMATCIMATThe simultaneous optimization problem may not to have a complete satisfactory solution from the point of view of the individual responses, in the sense that individual optimums are different respect to global optimum; but always it is possible to say that it exists the process operation conditions (point in the factors space) where the responses fit “in the best way” to their specification limits and target values. It is always possible to obtain a compromise solution, which look for the best balancebetween the responses. This paper discusses several methods that have been proposed for analyzing multi-response data, and it is shown that the graphical method can raise the best solution compared with the analytical methods. The performance of the methods is compared in the context of one example. Finally, in two of the methods we suggest alternative weighting of the responses in order to improve the results.https://revistas.ucr.ac.cr/index.php/matematica/article/view/209 |
collection |
DOAJ |
language |
Spanish |
format |
Article |
sources |
DOAJ |
author |
Román de la Vara Salazar Jorge Domínguez Domínguez |
spellingShingle |
Román de la Vara Salazar Jorge Domínguez Domínguez Métodos de superficie Multirespuesta: Un Estudio Comparativo Revista de Matemática: Teoría y Aplicaciones |
author_facet |
Román de la Vara Salazar Jorge Domínguez Domínguez |
author_sort |
Román de la Vara Salazar |
title |
Métodos de superficie Multirespuesta: Un Estudio Comparativo |
title_short |
Métodos de superficie Multirespuesta: Un Estudio Comparativo |
title_full |
Métodos de superficie Multirespuesta: Un Estudio Comparativo |
title_fullStr |
Métodos de superficie Multirespuesta: Un Estudio Comparativo |
title_full_unstemmed |
Métodos de superficie Multirespuesta: Un Estudio Comparativo |
title_sort |
métodos de superficie multirespuesta: un estudio comparativo |
publisher |
Universidad de Costa Rica |
series |
Revista de Matemática: Teoría y Aplicaciones |
issn |
2215-3373 |
publishDate |
2011-04-01 |
description |
The simultaneous optimization problem may not to have a complete satisfactory solution from the point of view of the individual responses, in the sense that individual optimums are different respect to global optimum; but always it is possible to say that it exists the process operation conditions (point in the factors space) where the responses fit “in the best way” to their specification limits and target values. It is always possible to obtain a compromise solution, which look for the best balancebetween the responses. This paper discusses several methods that have been proposed for analyzing multi-response data, and it is shown that the graphical method can raise the best solution compared with the analytical methods. The performance of the methods is compared in the context of one example. Finally, in two of the methods we suggest alternative weighting of the responses in order to improve the results. |
url |
https://revistas.ucr.ac.cr/index.php/matematica/article/view/209 |
work_keys_str_mv |
AT romandelavarasalazar metodosdesuperficiemultirespuestaunestudiocomparativo AT jorgedominguezdominguez metodosdesuperficiemultirespuestaunestudiocomparativo |
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1725130618665172992 |