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    Optimization and Operations Research in Mitigation of a Pandemic
    Cai-Hua Chen, Yu-Hang Du, Dong-Dong Ge, Lin Lei, Yin-Yu Ye
    Journal of the Operations Research Society of China    2022, 10 (2): 289-304.   DOI: 10.1007/s40305-022-00391-y
    Abstract1561)      PDF       Save
    The pandemic of COVID-19 initiated in 2019 and spread all over the world in 2020 has caused significant damages to the human society, making troubles to all aspects of our daily life. Facing the serious outbreak of the virus, we consider possible solutions from the perspectives of both governments and enterprises. Particularly, this paper discusses several applications of supply chain management, public resource allocation, and pandemic prevention using optimization and machine learning methods. Some useful insights in mitigating the pandemic and economy reopening are provided at the end of this paper. These insights might help governments to reduce the severity of the current pandemic and prevent the next round of outbreak. They may also improve companies' reactions to the increasing uncertainties appearing in the business operations. Although the coronavirus imposes challenges to the entire society at the moment, we are confident to develop new techniques to prevent and eradicate the disease.
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    Certifying the Global Optimality of Quartic Minimization over the Sphere
    Sheng-Long Hu
    Journal of the Operations Research Society of China    2022, 10 (2): 241-287.   DOI: 10.1007/s40305-021-00347-8
    Abstract1532)      PDF       Save
    The quartic minimization over the sphere is an NP-hard problem in the general case. There exist various methods for computing an approximate solution for any given instance. In practice, it is quite often that a global optimal solution was found but without a certification. We will present in this article two classes of methods which are able to certify the global optimality, i.e., algebraic methods and semidefinite program (SDP) relaxation methods. Several advances on these topics are summarized, accompanied with some emerged new results. We want to emphasize that for mediumor large-scaled instances, the problem is still a challenging one, due to an apparent limitation on the current force for solving SDP problems and the intrinsic one on the approximation techniques for the problem.
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    Augmented Lagrangian Methods for Convex Matrix Optimization Problems
    Ying Cui, Chao Ding, Xu-Dong Li, Xin-Yuan Zhao
    Journal of the Operations Research Society of China    2022, 10 (2): 305-342.   DOI: 10.1007/s40305-021-00346-9
    Abstract1571)      PDF       Save
    In this paper, we provide some gentle introductions to the recent advance in augmented Lagrangian methods for solving large-scale convex matrix optimization problems (cMOP). Specifically, we reviewed two types of sufficient conditions for ensuring the quadratic growth conditions of a class of constrained convex matrix optimization problems regularized by nonsmooth spectral functions. Under a mild quadratic growth condition on the dual of cMOP, we further discussed the R-superlinear convergence of the Karush-Kuhn-Tucker (KKT) residuals of the sequence generated by the augmented Lagrangian methods (ALM) for solving convex matrix optimization problems. Implementation details of the ALM for solving core convex matrix optimization problems are also provided.
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    Operations Research in the Blockchain Technology
    Xu Wang, Ling-Yun Wu
    Journal of the Operations Research Society of China    2022, 10 (2): 401-422.   DOI: 10.1007/s40305-021-00348-7
    Abstract1552)      PDF       Save
    In the past decade, as a decentralized distributed database technology blockchain has developed rapidly at an unprecedented speed and been applied to a wide range of scenarios far beyond cryptocurrencies, for example, insurance, energy, risk management, and Internet of things (IoT). The blockchain technology combines the achievements from cryptography, computer science, economics, and operations research and has increasingly attracted attention from both academia and industry. Though the operations research has been widely adopted in the blockchain technology, there is a lack of comprehensive survey on the operations research in blockchain-related issues. In order to fill the gap, we analyze the blockchain technology through the perspective of operations research and present a comprehensive review of the operations research problems from the aspects of security and stability, efficiency and performance, and resource allocation. This paper aimed to help the relevant readers in the field of operations research find their own points of interest and conduct in-depth research on the blockchain technology, hoping to promote the rapid development and wider application of the blockchain technology in the near future.
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    Survey on Multi-period Mean-Variance Portfolio Selection Model
    Xiang-Yu Cui, Jian-Jun Gao, Xun Li, Yun Shi
    Journal of the Operations Research Society of China    2022, 10 (3): 599-622.   DOI: 10.1007/s40305-022-00397-6
    Abstract1189)      PDF       Save
    Due to the non-separability of the variance term,the dynamic mean-variance (MV) portfolio optimization problem is inherently difficult to solve by dynamic programming.Li and Ng (Math Finance 10(3):387-406,2000) and Zhou and Li (Appl Math Optim 42(1):19-33,2000) develop the pre-committed optimal policy for such a problem using the embedding method.Following this line of research,researchers have extensively studied the MV portfolio selection model through the inclusion of more practical investment constraints,realistic market assumptions and various financial applications.As the principle of optimality no longer holds,the pre-committed policy suffers from the time-inconsistent issue,i.e.,the optimal policy computed at the intermediate time t is not consistent with the optimal policy calculated at any time before time t.The time inconsistency of the dynamic MV model has become an important yet challenging research topic.This paper mainly focuses on the multi-period mean-variance (MMV) portfolio optimization problem,reviews the essential extensions and highlights the critical development of time-consistent policies.
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    A Survey of Truck–Drone Routing Problem: Literature Review and Research Prospects
    Yi-Jing Liang, Zhi-Xing Luo
    Journal of the Operations Research Society of China    2022, 10 (2): 343-377.   DOI: 10.1007/s40305-021-00383-4
    Abstract1644)      PDF       Save
    The vehicle routing problem (VRP) has been an important research topic in operations research for decades. The major applications of the VRP arise in transportation, especially the last-mile delivery. In recent years, a growing number of logistic companies introduce drones or unmanned aerial vehicles in the delivery operations. Therefore, the truck-drone routing problem (TDRP), where trucks and drones are scheduled and coordinated to serve customers, vitalizes a new research stream in the literature. In this paper, we provide a comprehensive review on the TDRP. First, two basic models for the traveling salesman problem with drones and vehicle routing problem with drones are presented. Second, researches devoted to the TDRP are classified according to their addressed constraints and features. Third, prevalent algorithms that have been widely used in the existing literature are reviewed and described. Last, potential research opportunities are identified for future study.
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    How is Systemic Risk Amplified by Three Typical Financial Networks
    Jia-Li Ma, Shu-Shang Zhu, Xiao-Chuan Pang
    Journal of the Operations Research Society of China    2022, 10 (3): 579-598.   DOI: 10.1007/s40305-021-00389-y
    Abstract1160)      PDF       Save
    Financial institutions are typically tied together via inter-liability,portfolio overlapping and share cross-holding.These connections among financial institutions constitute the three most common financial networks,which may lead to financial risk contagion and even systemic risk when some institutions suffer shock.In this paper,firstly,for a given shock,we prove the existence of the equilibrium clearing vector of the financial system characterized by these three typical financial networks.Then,we mathematically derive an analytical form to show how these three contagion channels jointly affect and amplify the loss of the non-default institutions,and explain how the lack of liquidity of external investment assets exacerbates the loss caused by portfolio overlapping.Finally,the influence of the characteristics of financial network on risk contagion is verified by numerical simulation.These results provide basis for understanding the financial systemic risk contagion in the real world.
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    The Developments of Proximal Point Algorithms
    Xing-Ju Cai, Ke Guo, Fan Jiang, Kai Wang, Zhong-Ming Wu, De-Ren Han
    Journal of the Operations Research Society of China    2022, 10 (2): 197-239.   DOI: 10.1007/s40305-021-00352-x
    Abstract1620)      PDF       Save
    The problem of finding a zero point of a maximal monotone operator plays a central role in modeling many application problems arising from various fields, and the proximal point algorithm (PPA) is among the fundamental algorithms for solving the zero-finding problem. PPA not only provides a very general framework of analyzing convergence and rate of convergence of many algorithms, but also can be very efficient in solving some structured problems. In this paper, we give a survey on the developments of PPA and its variants, including the recent results with linear proximal term, with the nonlinear proximal term, as well as the inexact forms with various approximate criteria.
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    Price Competition in the Random Coefficient Attraction Choice Models with Linear Cost
    Xiao-Yi Feng, Yang-Yang Xie, Hou-Min Yan
    Journal of the Operations Research Society of China    2022, 10 (3): 623-658.   DOI: 10.1007/s40305-021-00366-5
    Abstract1261)      PDF       Save
    We study the pricing game between competing retailers under various random coefficient attraction choice models.We characterize existence conditions and structure properties of the equilibrium.Moreover,we explore how the randomness and cost parameters affect the equilibrium prices and profits under multinomial logit (MNL),multiplicative competitive interaction (MCI) and linear attraction choice models.Specifically,with bounded randomness,for the MCI and linear attraction models,the randomness always reduces the retailer's profit.However,for the MNL model,the effect of randomness depends on the product's value gap.For high-end products (i.e.,whose value gap is higher than a threshold),the randomness reduces the equilibrium profit,and vice versa.The results suggest high-end retailers in MNL markets exert more effort in disclosing their exact product performance to consumers.We also reveal the effects of randomness on retailers'pricing decisions.These results help retailers in making product performance disclosure and pricing decisions.
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    Game Theory and the Evolution of Cooperation
    Bo-Yu Zhang, Shan Pei
    Journal of the Operations Research Society of China    2022, 10 (2): 379-399.   DOI: 10.1007/s40305-021-00350-z
    Abstract1583)      PDF       Save
    Evolution is based on the competition between individuals and therefore rewards only selfish behavior. How cooperation or altruism behavior could prevail in social dilemma then becomes a problematic issue. Game theory offers a powerful mathematical approach for studying social behavior. It has been widely used to explain the evolution of cooperation. In this paper, we first introduce related static and dynamic game methods. Then we review two types of mechanisms that can promote cooperation in groups of genetically unrelated individuals, (i) direct reciprocity in repeated games, and (ii) incentive mechanisms such as reward and punishment.
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    Preface: Special Issue on New Developments in Mathematical Programming and Operations Research
    Yu-Hong Dai, De-Ren Han, Ling-Yun Wu, Yan Xu
    Journal of the Operations Research Society of China    2022, 10 (2): 193-195.   DOI: 10.1007/s40305-022-00392-x
    Abstract1701)      PDF       Save
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    Inventory Policy and Heuristic for Long-Term Multi-product Perishable Inventory Routing Problem with Static Demand
    Xi-Yi Chen, Jian-Bo Yang, Dong-Ling Xu
    Journal of the Operations Research Society of China    2022, 10 (3): 659-683.   DOI: 10.1007/s40305-021-00390-5
    Abstract1237)      PDF       Save
    This work considers a long-term Perishable Inventory Routing Problem with multiple products,static demand,and single vehicle,in the setting of Vendor Managed Inventory.By analyzing the optimal solutions of long-term cases that can be solved in Python+Gurobi within 2 h,we capture some patterns of optimal solutions.Utilizing these patterns,experiments show that under certain conditions,the mathematical models of multi-product problems could be simplified to single-product problems,which have the same optimal solutions while taking less time to solve.Managerial insights were generated that for products with static demand in the long term,delivery should be arranged at the store level rather than at the product level.Products in the same store should have the same delivery pattern,no matter how different the unit holding costs are.By further analyzing the optimal solutions of the simplified models,we find that optimal value will stabilize in the long term,and the optimal solution is very close to the solution point where total inventory holding cost and transportation cost are close.Based on these findings,we have developed a heuristic that always provides optimal or close-to-optimal solutions with far less computational time,compared with Python+Gurobi.
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    Newton-Type Optimal Thresholding Algorithms for Sparse Optimization Problems
    Nan Meng, Yun-Bin Zhao
    Journal of the Operations Research Society of China    2022, 10 (3): 447-469.   DOI: 10.1007/s40305-021-00370-9
    Abstract1202)      PDF       Save
    Sparse signals can be possibly reconstructed by an algorithm which merges a traditional nonlinear optimization method and a certain thresholding technique.Different from existing thresholding methods,a novel thresholding technique referred to as the optimal k-thresholding was recently proposed by Zhao (SIAM J Optim 30(1):31-55,2020).This technique simultaneously performs the minimization of an error metric for the problem and thresholding of the iterates generated by the classic gradient method.In this paper,we propose the so-called Newton-type optimal k-thresholding (NTOT) algorithm which is motivated by the appreciable performance of both Newton-type methods and the optimal k-thresholding technique for signal recovery.The guaranteed performance (including convergence) of the proposed algorithms is shown in terms of suitable choices of the algorithmic parameters and the restricted isometry property (RIP) of the sensing matrix which has been widely used in the analysis of compressive sensing algorithms.The simulation results based on synthetic signals indicate that the proposed algorithms are stable and efficient for signal recovery.
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    Preface: Special Issue on Modeling, Simulation, and Optimization in Operational Research
    Gerhard-Wilhelm Weber, J. Joshua Thomas, José Antonio Marmolejo Saucedo, Ugo Fiore, Igor Litvinchev, Pandian Vasant
    Journal of the Operations Research Society of China    2022, 10 (4): 685-688.   DOI: 10.1007/s40305-021-00363-8
    Abstract2078)      PDF       Save
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    On Convexification for a Class of Global Optimization Problems
    Qian Yan, Xin-Min Yang, Zhi-You Wu
    Journal of the Operations Research Society of China    2022, 10 (3): 427-446.   DOI: 10.1007/s40305-021-00379-0
    Abstract1202)      PDF       Save
    In this paper,firstly,we give a counterexample to point out there exist deficiencies in our previous works (Wu et al.in J Glob Optim 31:45-60,2005).In addition,we improve the corresponding results.Finally,an example is presented to illustrate how a monotone non-convex optimization problem can be transformed into an equivalent convex minimization problem.
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    Preface:Special Issue on Optimization,Financial Engineering,Risk and Operations Management
    David Yao, Shu-Zhong Zhang, Xun-Yu Zhou
    Journal of the Operations Research Society of China    2022, 10 (3): 423-425.   DOI: 10.1007/s40305-022-00426-4
    Abstract1284)      PDF       Save
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    Marriage Market with Indifferences: A Linear Programming Approach
    Noelia Juarez, Pablo A. Neme, Jorge Oviedo
    Journal of the Operations Research Society of China    2023, 11 (1): 219-242.   DOI: 10.1007/s40305-021-00360-x
    Abstract1622)      PDF       Save
    We study stable and strongly stable matchings in the marriage market with indifference in their preferences. We characterize the stable matchings as integer extreme points of a convex polytope. We give an alternative proof for the integrity of the strongly stable matching polytope. Also, we compute men-optimal (women-optimal) stable and strongly stable matchings using linear programming. When preferences are strict, we find the men-optimal (women-optimal) stable matching.
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    Optimal Consumption, Leisure and Job Choice under Inflationary Environment
    Yu-Song Zhang, Chen Fei, Hai-Feng Pan, Jian Huang
    Journal of the Operations Research Society of China    2023, 11 (1): 83-108.   DOI: 10.1007/s40305-021-00369-2
    Abstract1492)      PDF       Save
    The optimal job choice, consumption and portfolio decision-making of economic agents under inflationary environment for a continuous infinite time are studied. The agent's preference is characterized by the Cobb-Douglas utility function with two variables of consumption and leisure. The economic agent invests in three kinds of assets:risk-free bonds, inflation index bonds and risky assets. The agent has two kinds of working conditions:One is the work with high income and little leisure time, and the other is the work with low income and much leisure time. Firstly, the real wealth process after inflation discount is derived by using Itô formula. Then, based on the expected utility maximization standard under any working state, martingale method is adopted to obtain the closed form solution of optimal job choice, consumption and portfolio decision-making. Finally, the effects of wealth and inflation volatility on the optimal consumption and portfolio strategies are quantitatively analyzed by numerical simulation with given parameters.
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    A Polynomial-Time Algorithm with Tight Error Bounds for Single-Period Unit Commitment Problem
    Ruo-Tian Gao, Shu-Cherng Fang, Cheng Lu, Wen-Xun Xing
    Journal of the Operations Research Society of China    2023, 11 (1): 1-28.   DOI: 10.1007/s40305-021-00376-3
    Abstract1520)      PDF       Save
    This paper proposes a Lagrangian dual-based polynomial-time approximation algorithm for solving the single-period unit commitment problem, which can be formulated as a mixed-integer quadratic programming problem and proven to be NP-hard. Tight theoretical bounds for the absolute errors and relative errors of the approximate solutions generated by the proposed algorithm are provided. Computational results support the effectiveness and efficiency of the proposed algorithm for solving large-scale problems.
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    On Equilibrium in a Constant Retrial Queuing System with Reserved Time and Vacations
    Lin-Lin Wang, Li-Wei Liu, Xu-Dong Chai, Zhen Wang
    Journal of the Operations Research Society of China    2022, 10 (4): 785-800.   DOI: 10.1007/s40305-019-00290-9
    Abstract1830)      PDF       Save
    This paper investigates an M/M/1 constant retrial queue with reserved time and vacations. A new arriving customer will take up the server and accept service immediately if the server is idle. Otherwise, if the server is busy or on vacation, customers have to join a retrial orbit and wait for retry. Once a service is completed, the server will reserve a random time to seek a customer from the orbit at a constant retrial rate. If there is no arrivals (from the orbit or outside) during the idle period, to save energy, the server will take a vacation. This paper studies the fully unobservable case. First, the steady-state condition of the system is analyzed by using the Foster’s criterion, and the customers’ expected waiting time is obtained based on the generating function technique. And then, by introducing an appropriate revenue structure, the equilibrium strategies of customers and the socially optimal strategy are all derived. Furthermore, a comparison between them is made and the effect of some main system parameters is studied.
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