基于植物生长模拟算法的可持续供应商选择新框架

IF 1.9 3区 数学 Q1 MATHEMATICS, APPLIED Axioms Pub Date : 2023-10-28 DOI:10.3390/axioms12111017
Jing Li, Weizhong Wang
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引用次数: 0

摘要

随着全球竞争的加剧和降低能源消耗意识的增强,可持续的供应商选择对于在可持续供应链管理中建立稳固的合作关系至关重要。本文提出了一个新的框架,既考虑不确定性信息的有效表达,又考虑决策者选择可持续供应商的客观权重。我们首先应用区间值直觉模糊集来表达决策者的信息。此外,本文还采用植物生长模拟算法对决策者信息进行聚合。其次,我们采用相似度度量方法来得到每个决策者的目标权重。然后,我们应用分数函数对候选可持续供应商进行排名。最后,通过两个实例验证了所提框架的有效性。结果和比较讨论表明,所构建的框架对可持续供应商选择是有效的。因此,所提出的框架可以用于在可持续供应链管理过程中建立稳固的合作关系。
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A New Framework for Sustainable Supplier Selection Based on a Plant Growth Simulation Algorithm
With the intensification of global competition and the increasing awareness of reducing energy consumption, sustainable supplier selection is crucial for establishing a solid cooperative relationship in sustainable supply chain management. This paper proposes a new framework that considers both the effective expression of uncertain information and the objective weights of decision makers to select sustainable suppliers. We first apply an interval-valued intuitionistic fuzzy set to express the information of decision makers. Moreover, this paper applies a plant growth simulation algorithm to aggregate decision makers’ information. Next, we adopt the similarity measure method to derive the target weight of each decision maker. Then, we apply the score function to rank the candidate sustainable suppliers. Finally, two practical cases are presented to verify the effectiveness of the proposed framework. The outcomes and comparative discussion show that the developed framework is efficient for sustainable supplier selection. Therefore, the proposed framework can be used to establish a solid cooperative relationship in the process of sustainable supply chain management.
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来源期刊
Axioms
Axioms Mathematics-Algebra and Number Theory
自引率
10.00%
发文量
604
审稿时长
11 weeks
期刊介绍: Axiomatic theories in physics and in mathematics (for example, axiomatic theory of thermodynamics, and also either the axiomatic classical set theory or the axiomatic fuzzy set theory) Axiomatization, axiomatic methods, theorems, mathematical proofs Algebraic structures, field theory, group theory, topology, vector spaces Mathematical analysis Mathematical physics Mathematical logic, and non-classical logics, such as fuzzy logic, modal logic, non-monotonic logic. etc. Classical and fuzzy set theories Number theory Systems theory Classical measures, fuzzy measures, representation theory, and probability theory Graph theory Information theory Entropy Symmetry Differential equations and dynamical systems Relativity and quantum theories Mathematical chemistry Automata theory Mathematical problems of artificial intelligence Complex networks from a mathematical viewpoint Reasoning under uncertainty Interdisciplinary applications of mathematical theory.
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