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On the Properties of Yield Distributions in Random Yield Problems: Conditions, Class of Distributions and Relevant Applications

机译:随机收益率问题中收益率分布的性质:条件,分布类别和相关应用

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摘要

In this study, we propose two technical assumptions to ensure the unimodality of the objective functions in two classes of price and quantity decision problems with one procurement opportunity under supply random yield and deterministic demand in a price-setting environment. The first class of problems involves a decentralized supply chain/assembly system under different configurations, and the second class focuses on a single firm's price and quantity decisions under different contracts, payment schemes and supplier portfolios. We provide appealing economic interpretations and easy-to-verify sufficient conditions for our proposed technical assumptions. We show that both assumptions are preserved under truncation and positive scale, and satisfied by most commonly used continuous yield distributions. Moreover, similar to the role that the increasing generalized failure rate (IGFR) property plays in analyzing operations problems with demand uncertainty, our Assumption 1 plays a fundamental role in regulating the behaviors of the objective functions for both classes of random yield problems. Assumption 2 is more general than both Assumption 1 and the IGFR property and is used to analyze the second class of problems. Finally, we discuss the difference between random yield and random demand problems, and explain the rationale for the need of different technical assumptions.
机译:在这项研究中,我们提出两个技术假设,以确保在价格设定的环境中,在供应随机收益和确定性需求下,具有一个采购机会的两类价格和数量决策问题中目标函数的单峰性。第一类问题涉及不同配置下的去中心化供应链/装配系统,第二类问题则关注于单个公司在不同合同,支付计划和供应商投资组合下的价格和数量决策。我们为提出的技术假设提供有吸引力的经济解释并易于验证的充分条件。我们表明,这两个假设在截断和正尺度下均得以保留,并且由最常用的连续产量分布满足。此外,类似于日益增加的广义故障率(IGFR)属性在分析具有需求不确定性的运营问题中所扮演的角色,我们的假设1在调节两类随机收益问题的目标函数的行为中起着根本性的作用。假设2比假设1和IGFR属性都更通用,并用于分析第二类问题。最后,我们讨论了随机收益率和随机需求问题之间的区别,并解释了需要不同技术假设的理由。

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