首页|基于FAHP-熵权TOPSIS的瑶族刺绣纹样食品模具设计应用研究

基于FAHP-熵权TOPSIS的瑶族刺绣纹样食品模具设计应用研究

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研究瑶绣纹样在现代食品模具设计中的应用,以弘扬中华优秀传统文化.综合采用多种调研方法,深入挖掘目标用户对食品模具的审美和设计需求.研究首先构建了一个双目标模糊层次分析模型(FAHP),通过目标用户访谈获取需求信息,进一步利用熵权TOPSIS对设计要素进行量化评估.为确保问题的针对性和实效性,结合专家可信度,逼近理想解排序法确定关键准则层,并与FAHP权重结果相结合,以识别出待解决的核心问题.在此基础上,构建瑶绣基因样本库,运用形状文法进行纹样推演,成功设计出15种融合瑶绣元素的食品模具方案.经过灰色关联度法的评估,最终确定最优设计方案进行相关设计实践.本研究不仅验证了FAHP-熵权TCPSIS结合形状文法在瑶绣纹样创新设计中的实用性和合理性,为瑶族文化与现代设计融合提供新思路.
Application of Yao Embroidery Pattern Food Mold Design Based on Multi-Source Data Fusion
This research explores the application of Yao embroidery patterns in modern food mold design to promote the inheritance of Chinese traditional culture.A variety of research methods are employed to deeply investigate target users'aesthetic and design needs for food molds.The study first constructs a dual-objective Fuzzy Analytic Hierarchy Process(FAHP)model,gathering demand information through interviews with target users,and then uses the Entropy Weight TOPSIS method to quantitatively evaluate and screen design elements.To ensure the relevance and effectiveness of the problem-solving process,the Approximate Ideal Solution Sorting method,combined with expert credibility,is applied to determine the key criterion layer and identify core issues in combination with FAHP weight results.Based on this,a Yao embroidery gene sample library is constructed,and shape grammar is applied for pattern derivation,successfully designing 15 food mold solutions incorporating Yao embroidery elements.After evaluation using the Grey Relational Analysis method,the optimal design solution is finalized for practical application.This study not only verifies the practicality and rationality of integrating FAHP,Entropy Weight TOPSIS,and shape grammar in the innovative design of Yao embroidery patterns but also offers new ideas for the integration of Yao embroidery culture with modern design.

Yao embroideryFAHPEntropy weight TOPSISShape grammarPattern design

吴婕、刘涛、李晶

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太原师范学院设计系,山西太原 030002

广西师范大学设计学院,广西桂林 541001

陕西科技大学设计与艺术学院,陕西西安 710016

瑶族刺绣 FAHP 熵权TOPSIS 形状文法 纹样设计

2024

家具与室内装饰
中南林学院

家具与室内装饰

北大核心
ISSN:1006-8260
年,卷(期):2024.31(8)