Interactive Multi-Objective Programming as a Framework for by Wai-Yin Ng (eds.)

By Wai-Yin Ng (eds.)

This monograph experiences the advance of an method of computer-aided keep watch over method layout (CACSD). Of basic challenge is the standard of cooperation among the dressmaker and his machine. The fashion designer is advised to regard a CACSD challenge as a seek challenge, during which he and the pc cooperate to find passable designs between units of applicants. Interactive Multi-Objective Programming (IMOP) is hired to outline the extent of abstraction in addition to the association of the layout amenities within the computer.

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Two "healing" procedures are proposed, so that the designer may monitor the degree of dimension collapsing and interrogate to execute a healing procedure to restore a full dimension search. A set of graphics monitors are also constructed to give the designer better understanding and control of the search process. Chapter 7 describes two interactive tools for problem formulation. The designer is assisted to understand the design possibilities revealed as well as to match design wishes with such possibilities.

At another extreme, a parametrisation of a set of controllers may have been identified and a search-based method is employed to search among this explicitly known set. The search is co-operative since there are two agents operating together, viz. the designer and his computer. Therefore, to provide any computing support for CACSD, a primary objective should be to ensure its compatibility and co-operation with the designer. A first requirement is to identify the component tasks of CACSD and then to seek an appropriate sharing of them between the designer and the computer, which we shall establish in the following two sections.

Solutions, non-irAerior solutions, etc). For q performance indices, the efficient set will project into hypersuffaces in the performance index space of at most (q - 1) dimensions. The union of these hypersurfaces, which is the range of X" in Y, is called the efficient frontier, denoted by Y ' . An example of an efficient frontier for the two index case is illustrated in fig. 1. In general, the larger is Y ' , the greater is the need for interaction between the DM and the AN to seek a good compromise solution among the efficient solutions.

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