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研究生:羅時添
論文名稱:損耗性產品在考慮時間價值下之存貨與訂價策略
論文名稱(外文):Inventory and Pricing Policies for Deteriorating Items Taking Account of Time-Value
指導教授:黃惠民黃惠民引用關係
學位類別:碩士
校院名稱:中原大學
系所名稱:工業工程學系
學門:工程學門
學類:工業工程學類
論文種類:學術論文
論文出版年:1997
畢業學年度:85
語文別:中文
論文頁數:89
中文關鍵詞:變動損耗率價格相關時間價值訂價缺貨
外文關鍵詞:varying rate of deteriorationprice-dependenttime-valuepricingshortages
相關次數:
  • 被引用被引用:2
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在早期的存貨管理中均未考慮時間價值的影響,因為大部份的模式都假設利率極低,因此將其視為與決策無關的項目。但是近二十年來,各國的物價持續上漲,而金錢的購買能力則不斷下跌;由於過多的存貨會造成資金的凍結與積壓,自然無法運轉在其他的投資上,產生許多無形的的機會成本,因此在存貨管理中將時間價值的影響加以考慮是有其必要性的。
但是以往的學者所作的研究均未同時考慮時間價值、變動損耗率以及價格相關需求,因此本研究乃延續目前的發展,綜合上述三項因素,分為三個模式進行,模式一首先探討具變動損耗率之產品,允許缺貨,假設需求率為價格之線性遞減函數,並考慮時間價值之訂購模式;模式二再延伸模式一為補貨率有限的生產模式;模式三則將模式二再延伸為不缺貨期之需求率為價格與存貨水準的線性遞減函數。
本研究中三個模式均採取現金流量折現的方法作分析,以有限規劃區間內之總淨現值利潤最大為目標,然後利用古典最佳化理論的方法求解,導出最佳的存貨興訂價策略。最後以數值範例作為模式驗證與說明,並針對範例中所有的參數作敏感度分析。
Most literature in the field of inventory management has not considered the time-value of money. This has happened partly due to the belief that the consideration of time-value has insignificant influence on the decision variables. During the last two decade, however, monetary situation of most countries has changed; this result in a sharp decline in the purchasing power of money. An inventory is usually a large portion of a firm''s asset. If it is not in storage, the asset can be invested elsewhere. Therefore, the consideration on the effect of time-value of money in inventory model is critical.
From the author''s literature search, none of the researchers simultaneously consider the time-value of money, the varying rate of deterioration and the price-dependent demand. This study improves on existing models to consider the above factors and develop three different models. The first model considers price-dependent demand when the inventory deteriorates over time at a varying rate when shortages in inventory are allowed. The time-value of money for various costs associated with the inventory system is also considered. The second model extends the first model to consider the production models with a finite replenishment rate. The last model extends the second model to consider the demand as a function inventory-level when there is a positive inventory.
This study applies the discounted cash-flows (DCF) approach for the analysis. The objective of the models is to maximize the total net present- value profit at the finite time span. A classical optimization technique is presented to derive the optimal inventory and pricing polices. Numerical examples and sensitivity analysis are implemented to illustrate the theory.
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