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Urban Construction and Management Engineering IV
Urban Construction and Management Engineering IV focuses on the research of construction technology and the engineering management in urban construction. This proceedings gathers the most cutting-edge research and achievements, and will provide scholars and engineers with preferable research directions and engineering solutions as reference. Subjects in this proceedings include: Civil Engineering Engineering Structure Engineering Management Low Carbon City Urban Management The works of this proceedings encourages development of civil engineering and construction technology. Thereby, the work promotes scientific information interchange between scholars from the top universities, research centers and high-tech enterprises working all around the world.
Distance measures between interval complex neutrosophic sets and their applications in multi-criteria group decision making
As an extension of neutrosophic set, interval complex neutrosophic set is a new research topic in the field of neutrosophic set theory, which can handle the uncertain, inconsistent and incomplete information in periodic data. Distance measure is an important tool to solve some problems in engineering and science. Hence, this paper presents some interval complex neutrosophic distance measures to deal with multi-criteria group decision-making problems.
Multi-Attribute Decision-Making Based on Preference Perspective with Interval Neutrosophic Sets in Venture Capital
Fuzzy information in venture capital can be well expressed by neutrosophic numbers, and TODIM method is an effective tool for multi-attribute decision-making. The distance measure is an essential step in TODIM method. The keystone of this paper is to define several new distance measures, in particular the improved interval neutrosophic Euclidean distance, and these measures are applied in the TODIM method for multi-attribute decision-making. Firstly, the normalized generalized interval neutrosophic Hausdorff distance is defined and proved to be valid in this paper. Secondly, we define a weighted parameter interval neutrosophic distance and discuss whether different weight parameters affect the decision result based on TODIM method. Thirdly, considering the preference perspective of decision-makers in behavioral economics, we define the improved interval neutrosophic Euclidean distance with the known parameter of risk preference. Finally, an application example is given to compare the effects of different parameters on the result and discuss the feasibility of these two distance measures in TODIM method.
International Conference on Material Science and Material Engineering [MSME2014]
The MSME2014 is hosted by Advanced Information Science Research Center (AISRC) and is sponsored by DEStech Publications, Inc., University of East Asia, University of Mysore and Reitaku University. MSME2014 aims to provide an excellent international academic forum for sharing knowledge and results in theory, methodology and applications in the aspects of material science and material engineering. This MSME2014 proceedings tends to collect the up-to-date, comprehensive and worldwide state-of-art knowledge on material science and material engineering, including material composites, ceramic, metal alloy material, polymer material, building materials, environmental friendly material, material performance, etc. All of accepted papers were subjected to strict peer- reviewing by 2–4 expert referees. The papers have been selected for this volume because of quality and the relevance to the conference. We hope this book will not only provide the readers a broad overview of the latest research results, but also provide the readers a valuable summary and reference in these fields.
A Method of Determining Multi-AttributeWeights Based on Single-Valued Neutrosophic Numbers and Its Application in TODIM
In this paper, the TODIM method is used to solve the multi-attribute decision-making problem with unknown attribute weight in venture capital, and the decision information is given in the form of single-valued neutrosophic numbers. In order to consider the objectivity and subjectivity of decision-making problems reasonably, the optimal weight is obtained by combining subjective weights and objective weights.
Interval neutrosophic covering rough sets based on neighborhoods
Covering rough set is a classical generalization of rough set. As covering rough set is a mathematical tool to deal with incomplete and incomplete data, it has been widely used in various fields. The aim of this paper is to extend the covering rough sets to interval neutrosophic sets, which can make multi-attribute decision making problem more tractable. Interval neutrosophic covering rough sets can be viewed as the bridge connecting Interval neutrosophic sets and covering rough sets. Firstly, the paper introduces the definition of interval neutrosophic sets and covering rough sets, where the covering rough set is defined by neighborhood. Secondly, Some basic properties and operation rules of interval neutrosophic sets and covering rough sets are discussed. Thirdly, the definition of interval neutrosophic covering rough sets are proposed. Then, some theorems are put forward and their proofs of interval neutrosophic covering rough sets also be gived. Lastly, this paper gives a numerical example to apply the interval neutrosophic covering rough sets.
