Xinshang You
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Previous Organizations / Institutes
The organizations / institutes from the scholar's other articles in the past ten years
Xinshang You has a total of 5 co-authors. Here are the top co-authors by number of shared publications:
- Qing Yang
College of Management and Economics, Tianjin University, Tianjin 300072, China
2 shared publications - Tong Chen
College of Management and Economics, Tianjin University, No. 92, Weijin Road, Nankai District, Tianjin 300072, China
2 shared publications Tong Chen
Tianjin University
1 shared publicationX. L. Wei
Hebei University of Science and Technology
1 shared publicationZhenghong Wu
Ph.D. Candidate, College of Management and Economics, Tianjin Univ., Tianjin, China, 300072
1 shared publication
Latest Publications
- 1 July 2018
- Published by Pleiades Publishing Ltd in Mathematical Notes
- Vol. 104 (1-2) , 135-149
A Note on the Value in the Disjoint Convex Partition Problem
Let P be a planar point set with no three points collinear; k points of P form a k-hole of P if these k points are the vertices of a convex polygon whose interior contains no points of P. Inthis...
- 1 July 2018
- Published by Pleiades Publishing Ltd in Mathematical Notes
- Vol. 104 (1-2) , 135-149
A Note on the Value in the Disjoint Convex Partition Problem
Let P be a planar point set with no three points collinear; k points of P form a k-hole of P if these k points are the vertices of a convex polygon whose interior contains no points of P. Inthis...
- 14 August 2017
- Published by American Society of Civil Engineers (ASCE)
- p. 1457-1464
An Approach about Group Decision Making Based on the Geometric Consistency Degree with Incomplete Corresponding Interval Fuzzy Preference Relations
In this article, we transform intuitionsitic multiplicative preference relation into interval fuzzy preference relation and propose the concept of geometric index based on multiplicative and fuzzy aspects. In order to deal with the incomplete group decision making problems, we give a simple method to calculate the missing values and weight values with respect to the geometric consistency degree. Depending on these studies, we introduce a novel approach to group decision making with incomplete information. An illustrative numerical example is followed to demonstrate.
- 14 August 2017
- Published by American Society of Civil Engineers (ASCE)
- p. 1457-1464
An Approach about Group Decision Making Based on the Geometric Consistency Degree with Incomplete Corresponding Interval Fuzzy Preference Relations
In this article, we transform intuitionsitic multiplicative preference relation into interval fuzzy preference relation and propose the concept of geometric index based on multiplicative and fuzzy aspects. In order to deal with the incomplete group decision making problems, we give a simple method to calculate the missing values and weight values with respect to the geometric consistency degree. Depending on these studies, we introduce a novel approach to group decision making with incomplete information. An illustrative numerical example is followed to demonstrate.
- Open Access
Approach to Multi-Criteria Group Decision-Making Problems Based on the Best-Worst-Method and ELECTRE Method
This paper proposes a novel approach to cope with the multi-criteria group decision-making problems. We give the pairwise comparisons based on the best-worst-method (BWM), which can decrease comparison times. Additionally, our comparison results are determined with the positive and negative aspects. In order to deal with the decision matrices effectively, we consider the elimination and choice translation reality (ELECTRE III) method under the intuitionistic multiplicative preference relations environment. The ELECTRE III method is designed for a double-automatic system. Under a certain limitation, without bothering the decision-makers to reevaluate the alternatives, this system can adjust some special elements that have the most influence on the group’s satisfaction degree. Moreover, the proposed method is suitable for both the intuitionistic multiplicative preference relation and the interval valued fuzzy preference relations through the transformation formula. An illustrative example is followed to demonstrate the rationality and availability of the novel method.
Open AccessApproach to Multi-Criteria Group Decision-Making Problems Based on the Best-Worst-Method and ELECTRE Method
This paper proposes a novel approach to cope with the multi-criteria group decision-making problems. We give the pairwise comparisons based on the best-worst-method (BWM), which can decrease comparison times. Additionally, our comparison results are determined with the positive and negative aspects. In order to deal with the decision matrices effectively, we consider the elimination and choice translation reality (ELECTRE III) method under the intuitionistic multiplicative preference relations environment. The ELECTRE III method is designed for a double-automatic system. Under a certain limitation, without bothering the decision-makers to reevaluate the alternatives, this system can adjust some special elements that have the most influence on the group’s satisfaction degree. Moreover, the proposed method is suitable for both the intuitionistic multiplicative preference relation and the interval valued fuzzy preference relations through the transformation formula. An illustrative example is followed to demonstrate the rationality and availability of the novel method.
- 1 May 2015
- Published by Pleiades Publishing Ltd in Mathematical Notes
- Vol. 97 (5-6) , 951-960
On the minimum size of a point set containing a 5-hole and double disjoint 3-holes
Let n(k, l,m), k ≤ l ≤ m, be the smallest integer such that any finite planar point set of at least n(k, l,m) points in general position, contains an empty convex k-hole; an empty convex l-hole and an
- 1 May 2015
- Published by Pleiades Publishing Ltd in Mathematical Notes
- Vol. 97 (5-6) , 951-960
On the minimum size of a point set containing a 5-hole and double disjoint 3-holes
Let n(k, l,m), k ≤ l ≤ m, be the smallest integer such that any finite planar point set of at least n(k, l,m) points in general position, contains an empty convex k-hole; an empty convex l-hole and an