Abstract

Affective responses concern customers’ affective needs and have received increasing attention in consumer-focused research. To design a product that appeals to consumers, designers should consider multiple affective responses (MARs). Designing products capable of satisfying MARs falls into the category of multiobjective optimization (MOO). However, when exploring optimal product form design, most relevant studies have transformed multiple objectives into a single objective, which limits their usefulness to designers and consumers. To optimize product form design for MARs, this paper proposes an integrated model based on MOO and multicriteria decision-making (MCDM). First, design analysis is applied to identify design variables and MARs; quantification theory type I is then employed to build the relationship models between them; on the basis of these models, an MOO model for optimization of product form design is constructed. Next, we use nondominated sorting genetic algorithm-II (NSGA-II) as a multiobjective evolutionary algorithm (MOEA) to solve the MOO model and thereby derive Pareto optimal solutions. Finally, we adopt the fuzzy analytic hierarchy process (FAHP) to obtain the optimal design from the Pareto solutions. A case study of car form design is conducted to demonstrate the proposed approach. The results suggest that this approach is feasible and effective in obtaining optimal designs and can provide great insight for product form design.

Highlights

  • Because of the intense competition in contemporary markets, it is essential that companies produce products that meet the needs of consumers

  • To optimize product form design for multiple affective responses (MARs), this paper proposes an integrated model based on multiobjective optimization (MOO) and multicriteria decision-making (MCDM)

  • This paper proposes an integrated product form design model based on MOO and MCDM

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Summary

Introduction

Because of the intense competition in contemporary markets, it is essential that companies produce products that meet the needs of consumers. Guo et al [5] integrated the values of MARs, which were predicted using a back propagation neural network (BPNN) into a single objective value for design optimization by using a genetic algorithm (GA). These studies have addressed MARs; they transformed the MOO problem into a single objective optimization (SOO) problem in which only one solution is provided in each simulation run. This approach, which has the advantage of simplicity, can be considered a classical MOO [6]. The classical MOO approach is of limited usefulness to designers and consumers

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