用户名: 密码: 验证码:
基于供应链协同的电信运营商库存模型研究
详细信息    本馆镜像全文|  推荐本文 |  |   获取CNKI官网全文
摘要
由于内外部环境的变化,电信行业在市场拓展、产业合作、竞争及运营等方面都面临着新的要求。基于供应链的竞争趋势将越来越明显,供应链的协同在企业价值创造和竞争力提升中所起的作用也将会越来越大。本文从两个方面研究电信供应链的协同问题:(1)企业自身多级仓储体系之间的库存协同与优化问题。(2)同供应链上下游企业的协同与优化问题。
     文章首先对电信运营商内部协同现状和库存优化问题进行梳理。沿用了传统的物资“按需采购”及“面向库存采购”两种物资库存管理策略。针对“面相库存采购物资”以系统利润最大化为目标,构建电信运营商典型的二级库存系统模型,通过权衡物资的库存成本和响应性,获得了二级库存体系下各级的最佳库存策略,包含周转库存策略和安全库存策略,解决如何实现各类物资仓储集中化的问题,并给出了详细的计算案例。
     其次对于同供应链上下游企业协同与库存优化的问题,论文主要根据电信运营商库存优化管理的特殊情景讨论了如下几个问题:集采机制下的订货策略优化问题,寄售(CS)库存模式与联合管理库存(JMI)模式的选择问题,电信运营商(即采购商)存在内部多级结构时对寄售模式的影响问题,需求突变情景下协同策略的选优问题。
     同时对多个不同采购商(即电信运营商各省分公司)对单个供应商采购的供应链系统中,在假设需求是确定性的基础上,探讨了在订单协同、订单合并(集采)、多级结构等不同订单结构下,通过参数调节实现系统成本最优的方式。
     文章也从物流、信息流及资金流三个维度对所有可能的协同库存管理模式进行分类。建立了确定性环境下二级供应链系统的寄售(CS)及联合管理库存(JMI)库存相关成本模型,并对两种模式下的供应商、买方及系统的成本进行了系统性比较。然后,给出“价格批量折扣”及“订货成本分担”两种契约方案协调系统,以实现JMI模式下的Pareto最优,最后给出了算例加以说明模式选择及协调问题。
     论文对传统单个供应商和单个采购商组成的供应链模型进行了扩展,结合我国电信运营商的实际情况,引入了运营商内部1-n结构(1个集团采购部门对n个省公司的采购部门)的假设。在此基础上,分析了在考虑电信运营商内部结构的情况下,供应链各方在传统非寄售进货模式和寄售库存模式下的成本构成,比较了引入采购商内部1-n结构前后,供应链各方由传统非寄售进货模式向寄售库存模式迁移的条件差异及系统有效的条件区别。
     利用随机动态规划(SDP)方法,分析了两期需求分布不同时的供应链各方两阶段期望收益构成。在此基础上,求得了分散无协同(DN)和集中协同(CC)两种模式下,电信运营商、供应商和供应链系统三方的最优期望收益。同时对DN策略和CC策略下的期望收益进行比较,得出了新的管理结论,并给出了算例予以验证。
     最后,关于进一步工作的方向进行了简要的讨论。
With the changes of internal and external environments, telecom industry is faced with the new requirements of market expansion, industrial cooperation, competition and operation. Competition based on supply chains has turned into a tendency more and more apparently, and the role of supply chain cooperation is becoming more and more significant in the value creation and competitiveness improvement of enterprises. This paper studies the issues of telecom supply chain cooperation in two aspects:(1) the cooperation of departments inside an enterprise;(2) the cooperation between upstream and downstream enterprises in a supply chain. Detailed studies are listed as follows.
     Through analysis and reviews of the internal cooperation of telecom supply chain, the strategies of "purchasing based on demand" and "purchasing based on inventory" are proposed and studied. For the strategy of "purchasing based on inventory", models have been constructed to study the issue of optimizing inventory centralization by balancing the inventory cost and responsiveness requirements of various materials in two-echelon inventory systems with defined inventory strategy and parameters.
     Quantity discount pricing models in a system consisting of a single supplier and multiple buyers are studied based on the assumption of deterministic demand. It is testified that the system cost can be optimized based on the parameter adjustment in different ordering structures including order coordination, order consolidation, and multi-tier ordering hierarchy.
     Patterns of inventory management applicable to China Telecom operators are introduced in the dimensions of material flow, information flow and cash flow. Cost models of supplier, buyer and system for CS and JMI are constructed and compared in a two-level system under a deterministic circumstance. Schemes of quantity discount pricing and ordering cost sharing are discussed to realize the Pareto optimality under JMI. Numeric examples are given to illustrate the problem of model selection and coordination.
     Cost models for IS and CS in a supply chain system consisted of a single supplier and a single buyer are developed by introducing the assumption of internal "1-n" structure of the buyer based on the practice of Chinese telecom operators. The costs of supplier, buyer and system under IS and CS are compared respectively. Moreover, the conditions under which the supplier, buyer or system would benefit for switching from IS to CS are deduced and compared in the system consisted of a single supplier and a buyer with and without internal "1-n" structure.
     Employing dynamic programming, expected profit models of the supplier, buyer and system are studied with the assumptions of random demand and deterministic demand distribution of two stages. With the constructed models, optimized expected profits of all the supply chain participants under distributed non-cooperative situation and centralized cooperative situation are compared, so as to figure out the choice of supplier or buyer under the circumstances of sudden changed demand. Numeric examples are given to illustrate the results.
     Further research directions are discussed briefly in the last part of the paper.
引文
[1]. G AM, B KP. Strategic sourcing[J]. International Journal of Logistics Mangement, 1998,9(1):1-13.
    [2].马士华,林勇,陈志祥.供应链管理:中国人民大学出版社,2005.
    [3]. Malone TW, Crowston K. The interdisciplinary study of coordination[J]. ACM Computing Surveys (CSUR),1994,26(1):87-119.
    [4]. Hewitt MJ, Meddis R. A computer model of amplitude-modulation sensitivity of single units in the inferior colliculus[J]. The Journal of the Acoustical Society of America,1994,95:2145.
    [5]. Thomas DJ, Griffin PM. Coordinated supply chain management[J]. European journal of operational research,1996,94(1):1-15.
    [6]. Chopra S, Meindl P. Supply chain management. Strategy, planning & operation[J]. Das Summa Summarum des Management,2007,265-75.
    [7]. Raghunathan S. Information sharing in a supply chain:A note on its value when demand is nonstationary[J]. Management Science,2001,47(4):605-10.
    [8]. M HM, P EL, S C. Supply chain forecasting:Collaborative forecasting supports supply chain management[J]. Business Process Management Journal,2000,6(5): 392-407.
    [9]. Bhatnagar R, Chandra P, Goyal SK. Models for multi-plant coordination[J]. European Journal of Operational Research,1993,67(2):141-60.
    [10]. Soils A. Supply chain integration and coordination[J]. The criterion,2001,1-3.
    [11].陈剑,蔡连侨.供应链建模与优化[J].系统工程理论与实践,2001,6:26-33.
    [12].Wagner HM, Whitin TM. Dynamic version of the economic lot size model[J]. Management science,2004,50(12 supplement):1770-4.
    [13].Zangwill WI. A deterministic multi-period production scheduling model with backlogging[J]. Management Science,1966,13(1):105-19.
    [14].Schwarz LB, Schrage L. Optimal and system myopic policies for multi-echelon production/inventory assembly systems[J]. Management Science,1975,21(11): 1285-94.
    [15].Roundy RO. Computing nested reorder intervals for multi-item distribution systems[J]. Operations research,1990,38(1):37-52.
    [16].Goyal SK. "A JOINT ECONOMIC-LOT-SIZE MODEL FOR PURCHASER AND VENDOR":A COMMENT*[J]. Decision sciences,2007,19(1):236-41.
    [17].Silver EA. A simple method of determining order quantities in joint replenishments under deterministic demand[J]. Management Science,1976,22(12): 1351-61.
    [18].Chakravarty AK, Martin G. An optimal joint buyer-seller discount pricing model[J]. Computers & operations research,1988,15(3):271-81.
    [19].Deuermeyer BL, Schwarz LB. A model for the analysis of system service level in warehouse-retailer distribution systems:The identical retailer case:Institute for Research in the Behavioral, Economic, and Management Sciences, Krannert Graduate School of Management, Purdue University,1979.
    [20].Lee HL, Moinzadeh K. Two-parameter approximations for multi-echelon repairable inventory models with batch ordering policy[J]. HE transactions,1987, 19(2):140-9.
    [21]. Lee HL, Moinzadeh K. Operating characteristics of a two-echelon inventory system for repairable and consumable items under batch ordering and shipment policy[J]. Naval Research Logistics (NRL),1987,34(3):365-80.
    [22]. Clark AJ, Scarf H. Approximate solutions to a simple multi-echelon inventory problem[J]. Studies in Applied Probability and Management Science,1962, 88-110.
    [23].Federgruen A, Zipkin P. Computational issues in an infinite-horizon, multiechelon inventory model[J]. Operations Research,1984,32(4):818-36.
    [24].Chen F, Zheng YS. Evaluating echelon stock (R, nQ) policies in serial production/inventory systems with stochastic demand[J]. Management Science, 1994,40(10):1262-75.
    [25].Chen F, Zheng YS. Lower bounds for multi-echelon stochastic inventory systems[J]. Management Science,1994,40(11):1426-43.
    [26].Zheng YS, Zipkin P. A queueing model to analyze the value of centralized inventory information[J]. Operations Research,1990,38(2):296-307.
    [27].Bourland KE, Powell SG, Pyke DF. Exploiting timely demand information to reduce inventories[J]. European journal of operational research,1996,92(2): 239-53.
    [28].Lee HL, Padmanabhan V, Whang S. Information distortion in a supply chain:the bullwhip effect[J]. Management science,1997,43(4):546-58.
    [29].Cachon GP, Fisher M. Supply chain inventory management and the value of shared information[J]. Management science,2000,46(8):1032-48.
    [30].Lee HL, So KC, Tang CS. The value of information sharing in a two-level supply chain[J]. Management science,2000,46(5):626-43.
    [31].Crowther J. Rationale for quantity discounts[J]. Harvard Business Review,1964, 42(2):121-7.
    [32].Dolan RJ. Quantity discounts:Managerial issues and research opportunities[J]. Marketing Science,1987,6(1):1-22.
    [33].Monahan JP. A quantity discount pricing model to increase vendor profits[J]. Management science,1984,30(6):720-6.
    [34].Rosenblatt MJ, Lee HL. Improving profitability with quantity discounts under fixed demand[J].IIE transactions,1985,17(4):388-95.
    [35].Banerjee A. A Joint Economic-Lot-Size Model for Purchaser and Vendor[J]. Decision sciences,2007,17(3):292-311.
    [36].Dada M, Srikanth K. Pricing policies for quantity discounts[J]. Management Science,1987,33(10):1247-52.
    [37].Abad PL. Determining Optimal Selling Price and Lot Size When the Supplier Offers All-Unit Quantity Discounts*[J]. Decision Sciences,1988,19(3):622-34.
    [38].Parlar M, Wang Q. Discounting decisions in a supplier-buyer relationship with a linear buyer's demand[J]. HE transactions,1994,26(2):34-41.
    [39].Weng ZK. Channel coordination and quantity discounts[J]. Management science, 1995,41(9):1509-22.
    [40].Viswanathan S, Wang Q. Discount pricing decisions in distribution channels with price-sensitive demand[J]. European Journal of Operational Research,2003, 149(3):571-87.
    [41].Chen F, Federgruen A, Zheng YS. Coordination mechanisms for a distribution system with one supplier and multiple retailers[J]. Management Science,2001, 47(5):693-708.
    [42].Lal R, Staelin R. An approach for developing an optimal discount pricing policy[J]. Management Science,1984,30(12):1524-39.
    [43].Kim KH, Hwang H. An incremental discount pricing schedule with multiple customers and single price break[J]. European Journal of Operational Research, 1988,35(1):71-9.
    [44].Wang Q. Determination of suppliers'optimal quantity discount schedules with heterogeneous buyers[J]. Naval Research Logistics (NRL),2002,49(1):46-59.
    [45].Dolan RJ. A normative model of industrial buyer response to quantity discounts: University of Chicago, Center for Research Marketing,1978.
    [46].Wang Q. Discount Pricing Policies and the Coordination of Decentralized Distribution Systems*[J]. Decision Sciences,2005,36(4):627-46.
    [47].Porteus EL, Whang S. On manufacturing/marketing incentives[J]. Management Science,1991,37(9):1166-81.
    [48].Pasternack BA. Optimal pricing and return policies for perishable commodities[J]. Marketing science,1985,4(2):166-76.
    [49].Tsay AA, Nahmias S, Agrawal N. Modeling supply chain contracts:A review[J]. INTERNATIONAL SERIES IN OPERATIONS RESEARCH AND MANAGEMENT SCIENCE,1999,299-336.
    [50].Pellegrini L, Pellegrini L, Reddy S. Sale or return agreements vs outright sales[J]. Lexington Books,1986,59:72.
    [51].周永务,杨善林.Newsboy型商品最优广告费用与订货策略的联合确定[J].系统工程理论与实践,2002,11:59-63.
    [52].赵泉午,熊中楷,林娅,卜祥智.基于电子市场的易逝品两级供应链供需博弈分析[J].中国管理科学,2004,12(3):91-6.
    [53].丁利军,夏国平,葛健.两次生产和订货模式下的供应链契约式协调[J].管理科学学报,2004,7(004):24-32.
    [54].Minner S DE, Dekok A. A two-echelon inventory systemwith supply lead time flexibility[J]. HE Transactions,2003,35(2):117-29.
    [55].Ganeshan R. Managing supply chain inventories:A multiple retailer, one warehouse, multiple supplier model[J]. International Journal of Production Economics,1999,59(1):341-54.
    [56].Roundy R.98%-effective integer-ratio lot-sizing for one-warehouse multi-retailer systems [J]. Management science,1985,31(11):1416-30.
    [57].Chao X, Zhou SX. Optimal policy for a multi echelon inventory system with batch ordering and fixed replenishment intervals[J]. Operations research,2009,57(2): 377-90.
    [58].Shang KH, Zhou SX. Optimal and heuristic echelon (r, nQ, T) policies in serial inventory systems with fixed costs[J]. Operations research,2010,58(2):414-27.
    [59].Tallon WJ. The impact of inventory centralization on aggregate safety stock:the variable supply lead time case[J]. Journal of Business Logistics,1993.
    [60].Schwarz LB. A model for assessing the value of warehouse risk-pooling: risk-pooling over outside-supplier leadtimes[J]. Management Science,1989,35(7): 828-42.
    [61].Caron F, Marchet G. The impact of inventory centralization/decentralization on safety stock for two-echelon systems[J]. Journal of Business Logistics,1996,17: 233-58.
    [62].Das C, Tyagi R. Role of inventory and transportation costs in determining the optimal degree of centralization[J]. Transportation Research Part E:Logistics and Transportation Review,1997,33(3):171-9.
    [63].Monthatipkul C, Yenradee P. Inventory/distribution control system in a one-warehouse/multi-retailer supply chain[J]. International Journal of Production Economics,2008,114(1):119-33.
    [64].Cheung KL, HauL.Lee. The inventory benefit of shipment coordination and stock rebalancing in a supply chain[J]. Management science,2002,48(2):300-6.
    [65].Valentini G, Zavanella L. The consignment stock of inventories:industrial case and performance analysis[J]. International Journal of Production Economics,2003, 81-82(0):215-24.
    [66],Williams MK. Making consignment-and vendor-managed inventory work for you[J]. Hospital materiel management quarterly,2000,21(4):59.
    [67].高学贤,刘军,金光日.基于寄售库存的供应链协作问题研究[J].石油大学学报:自然科学版,2005,29(3):134-8.
    [68].黄庆扬,陈俊芳.基于可控提前期的随机寄售库存模型[J].管理工程学报,2010,(001):138-45.
    [69].Corbett CJ. Stochastic inventory systems in a supply chain with asymmetric information:Cycle stocks, safety stocks, and consignment stock[J]. Operations research,2001,49(4):487-500.
    [70].Gumus M, Jewkes EM, Bookbinder JH. Impact of consignment inventory and vendor-managed inventory for a two-party supply chain. International Journal of Production Economics,2008,6:502-17.
    [71].朱敏捷,包胜华,张力为.基于VMI和JMI的供应链库存管理模型的研究[J].物流技术,2008,27(2):96-8.
    [72].黄庆,陈俊.基于可控提前期的随机寄售库存模型.管理工程学报,2010,138-45.
    [73].Lee HL, Padmanabhan V, Taylor TA, Whang S. Price Protection in the Personal Computer Industry. Management Science,2000,4:467-82.
    [74].Tsay AA, Nahmias S, Agrawal N. Modeling supply chain contracts:A review. INTERNATIONAL SERIES IN OPERATIONS RESEARCH AND MANAGEMENT SCIENCE,1999,299-336.
    [75].Donohue KL. Efficient Supply Contracts for Fashion Goods with Forecast Updating and Two Production Modes. Management Science,2000,11:1397-411.
    [76].Barnes-Schuster D, Bassok Y, Anupindi R. Coordination and Flexibility in Supply Contracts with Options. MSOM,2002, Summer:171-207.
    [77].Qi X, Bard JF, Yu G. Supplychain coordination with demand disruptions. Omega, 2004,8:301-12.
    [78].Simatupang TM, Wright AC, Sridharan R. The knowledge of coordination for supply chain integration[J]. Business Process Management Journal,2002,8(3): 289-308.
    [79].李赤林,罗延发.供应链管理协调机制模型研究[J].科技进步与对策,2003,20(7):108-10.
    [80].庄品.供应链协调控制机制研究:南京航空航天大学,2004.
    [81].薛岭,蒋馥.供应链的模式与协调问题研究[J].系统工程理论方法应用,1998,7(3):34-8.
    [82].黄逸珺,舒华英.电信运营商的供应链管理[J].中国管理科学,2009,(z1):571-4.
    [83].何吉涛,朱王奇,陈德华.协同创造价值—电信运营业供应链管理发展趋势[J].中国电信业,2011,(4):73-5.
    [84].Gurnani H. A study of quantity discount pricing models with different ordering structures:Order coordination, order consolidation, and multi-tier ordering hierarchy[J]. International Journal of Production Economics,2001,72(3):203-25.
    [85].McMillan J. Managing suppliers:incentive systems in Japanese and US industry[J]. California Management Review,1990,32(4):38-55.
    [86].赵道致,秦娟娟,何龙飞.VMI模式策略空间及供应链结构[J].工业工程,2009,12(2):1-5.
    [87].Ferrozzi C, Shapiro R. Dalla logistica al Supply Chain Management:teorie ed esperienze:Isedi,2000.
    [88].Wang SP, Lee W, Chang CY. Modeling the consignment inventory for a deteriorating item while the buyer has warehouse capacity constraint [J]. International Journal of Production Economics,2012,138(2):284-92.
    [89].Hu W., et al. The impact of consumer returns policies on consignment contracts with inventory control[J]. European Journal of Operational Research,2013, http://dx.doi.org/10.1016/j.ejor.2013.03.015
    [90].Hariga M, Gumus M, Daghfous A, Goyal SK. A vendor managed inventory model under contractual storage agreement J]. Computers & Operations Research,2013, 40(8):2138-44.
    [91].Taft E. The most economical production lot[J]. The Iron Age,1918,101:1410-2.
    [92].杨德礼,郭琼,何勇,徐经意.供应链契约研究进展[J].管理学报,2006,3(1): 117-25.
    [93].余玉刚,梁樑,余雁,Huang GQ.考虑定价,生产能力和原料采购的VMI系统Pareto最优及其实现[J].系统工程理论与实践,2005,25(4):1-7.
    [94].Hung Js, Fun Yp, Li Cc. Inventory Management in the Consignment System. Production and Inventory Management Journal,1995,1-6.
    [95]. Valentini G, Zavanella L. The consignment stock of inventories:industrial case and performance analysis. International Journal of Production Economics,2003, 215-24.
    [96].Roundy R.98%-effective integer-ratio lot-sizing for one-warehouse multi-retailer systems. Management science,1985,1416-30.
    [97].Bookbinder JH, Gumus M, Jewkes EM. Calculating the benefits of vendor managed inventory in a manufacturer-retailer system. International Journal of Production Research,2010,5549-71.
    [98].黄光,刘鲁.两阶段价格和需求变动产品的供应链协调.中国管理科学,2008,2:60-5.
    [99].Lei D, Li J, Liu Z. Supply chain contracts under demand and cost disruptions with asymmetric information[J]. International Journal of Production Economics,2012, 139(1):116-26.
    [100].Wang CX. A general framework of supply chain contract models. Supply Chain Management:An International Journal,2002,302-10.
    [101].Schmitt AJ, Singh M. A quantitative analysis of disruption risk in a multi-echelon supply chain[J]. International Journal of Production Economics,2012,139(1): 22-32.

© 2004-2018 中国地质图书馆版权所有 京ICP备05064691号 京公网安备11010802017129号

地址:北京市海淀区学院路29号 邮编:100083

电话:办公室:(+86 10)66554848;文献借阅、咨询服务、科技查新:66554700