Inventory control : models and methods /

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Bibliographic Details
Author / Creator:Bartmann, Dieter, 1946-
Imprint:Berlin ; New York : Springer-Verlag, c1992.
Description:xv, 252 p. : ill. ; 25 cm.
Language:English
Series:Lecture notes in economics and mathematical systems ; 388
Lecture notes in economics and mathematical systems 388.
Subject:
Format: Print Book
URL for this record:http://pi.lib.uchicago.edu/1001/cat/bib/1411707
Hidden Bibliographic Details
Other authors / contributors:Beckmann, Martin J.
ISBN:3540558209 (Berlin : acid-free paper)
0387558209 (New York : acid-free paper)
Notes:Includes bibliographical references (p. [246]-252).

MARC

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490 1 |a Lecture notes in economics and mathematical systems ;  |v 388 
504 |a Includes bibliographical references (p. [246]-252). 
505 0 0 |g 1.  |t Deterministic Inventory Models --  |g 1.  |t Introduction.  |g 2.  |t Economic Order Quantity (EOQ).  |g 3.  |t Costs and Sensitivity.  |g 4.  |t RM-Systems (ABC Analysis).  |g 5.  |t Product-Mix Decision.  |g 6.  |t Estimating the Rate of Demand.  |g 7.  |t Profit Maximization.  |g 8.  |t Inventory Evaluation.  |g 9.  |t Quantity Discount.  |g 10.  |t Collective or Single Order?  |g 11.  |t Optimal Stocking in Serial Production.  |g 12.  |t Stock-outs Allowed.  |g 13.  |t Discrete Lot Sizes.  |g 14.  |t Consideration of Shelf Space in Inventory.  |g 15.  |t Budget Restriction.  |g 16.  |t Known but Varying Demand.  |g 17.  |t Fixed Delivery Period [gamma].  |g 18.  |t Safety Stock with Stochastic Delivery Time (including Just-in-Time Production) --  |g 2.  |t The Wilson Model With Poisson Demand.  |g 19.  |t Poisson Process.  |g 20.  |t General Remarks on Chance.  |g 21.  |t Interest, Continuous Interest, Present Value.  |g 22.  |t Inventory with Poisson Demand and Immediate Delivery.  |g 23.  |t Poisson Demand, No Discounting.  |g 24.  |t Recurrent Process.  |g 25.  |t Proof of Optimality --  |g 3.  |t Stochastic Single Period Models.  |g 26.  |t The Newsboy Problem.  |g 27.  |t Evaluation of P(x) = [actual symbol not reproducible].  |g 28.  |t Temporal Structure of the Newsboy Problem.  |g 29.  |t Exact Formulation.  |g 30.  |t Overbooking --  |g 4.  |t Stochastic Models With Continuous Review.  |g 31.  |t Method of State Probabilities.  |g 32.  |t Poisson Demand, Exponential Delivery Time.  |g 33.  |t Poisson Demand, Fixed Delivery Time [gamma].  |g 34.  |t Poisson Demand, Stochastic Delivery Time, Single Order.  |g 35.  |t Poisson Demand, Stochastic Delivery Time, Multiple Orders --  |g 5.  |t Stochastic Models With Periodic Review.  |g 36.  |t The Arrow-Harris-Marschak Model.  |g 37.  |t The AHM-Model in the Stationary Case.  |g 38.  |t Standardization.  |g 39.  |t Exponentially Distributed Demand.  |g 40.  |t Optimality of the (s,S)-Policy.  |g 41.  |t Elimination of Proportional Ordering Costs with Finite Planning Horizon.  |g 42.  |t Bounds for (s[subscript n],S[subscript n]).  |g 43.  |t Optimality of the (s,S)-Policy in the Stationary Model.  |g 44.  |t A Method for Computing s and S.  |g 45.  |t AHM-Model with Delivery Time.  |g 46.  |t Autocorrelated Demand.  |g 47.  |t Inventory with Forecasting --  |g 6.  |t Numerical Methods.  |g 48.  |t Value Iteration.  |g 49.  |t Policy Iteration.  |g 50.  |t Bisection Method and Dynamic Programming.  |g 51.  |t Computation of Optimal (s,S)-Policies according to Federgruen and Zipkin. 
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