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The Logic of Logistics : Theory, Algorithms, and Applications for Logistics Management (Springer Series in Operations Research) [Hardcover]

Julien Bramel (Author), David Simchi-Levi (Author)
3.2 out of 5 stars  See all reviews (4 customer reviews)


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Book Description

0387949216 978-0387949215 May 27, 1999 Corrected
Fierce competition in today's global market provides a powerful motivation for developing ever more sophisticated logistics systems. This book, written for the logistics manager and researcher, presents a survey of the modern theory and application of logistics. The goal of the book is to present the state of the art in the science of logistics management. As a result, the authors have written a timely and authoritative survey of this field that many practitioners and researchers will find makes an invaluable companion to their work.


Editorial Reviews

Review

From the reviews of the second edition:

"The present book focuses on the application of operational research and mathematical modelling techniques to logistics and supply chain management (SCM) problems. The authors performed a substantial revision of the 1st edition and included a number of new subjects … . The book is carefully written and is an important reference for readers with a solid background in probability and optimisation theory … . the present book should be seen as a valuable guide describing techniques that can be applied or adapted to real-life situations." (Teresa Melo, OR News, Issue 25, 2005)


Product Details

  • Hardcover: 294 pages
  • Publisher: Springer; Corrected edition (May 27, 1999)
  • Language: English
  • ISBN-10: 0387949216
  • ISBN-13: 978-0387949215
  • Product Dimensions: 9.5 x 6.4 x 0.8 inches
  • Shipping Weight: 1.4 pounds
  • Average Customer Review: 3.2 out of 5 stars  See all reviews (4 customer reviews)
  • Amazon Best Sellers Rank: #1,647,023 in Books (See Top 100 in Books)

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22 of 23 people found the following review helpful:
5.0 out of 5 stars Get this book or spend a month in library, December 20, 2000
This review is from: The Logic of Logistics : Theory, Algorithms, and Applications for Logistics Management (Springer Series in Operations Research) (Hardcover)
Professor Simchi-Levi dedicates his time as co-author of this book and I'd like to thank to his effort. The logic of Logistics is only "ONE' book in current academic text books that bravely delineates the theory and algorithm; while most other books spends many hundread pages for "words" and "case studies". The models are showed with algorithm and proving. Examples are included as necessary. The way to illustrate case study is different -but good different. For a researcher, consulting companies, professors, graduate students, you can spend a month in library for literature reviews or take few days to go through this book. If you think your time is worth, grasp this book and you won't be disappointed. If you want to see less mathematic issue, you may want to look at another book of Simchi-Levi. It's "Designing and Managing the Supply Chain : Concepts, Strategies, and Cases".
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16 of 17 people found the following review helpful:
4.0 out of 5 stars Rigorous overview of logistic modeling, June 16, 2001
This review is from: The Logic of Logistics : Theory, Algorithms, and Applications for Logistics Management (Springer Series in Operations Research) (Hardcover)
Logistics has always been an integral part of industry and the military, and with the advent of the Internet, it has taken on major importance. This book gives a rigorous introduction to the formalism of logistics, and as such is fascinating reading for anyone interested in this area. Even individuals not into supply chain management and logistics engineering, and interested merely in the mathematics, will find this book interesting. After a short overview of logistics in the introduction, the authors discuss worst-case analysis of various algorithms for the bin-packing and traveling salesman problems. They define two performance metrics to measure the worst-case effectiveness: the absolute and asymptotic performance ratios. The First-Fit, Best-Fit, First-Fit Decreasing, and Best-Fit Decreasing heuristics are discussed in detail for the bin-packing problem. The authors show that a polynomial time heuristic cannot have an absolute performance ratio less than 3/2. They also show that finding a heuristic for the traveling salesman problem with a constant worst-case bound is as difficult as solving any NP-complete problem. The minimum spanning tree based, nearest insertion, Christofides', and local search heuristics are all discussed in great detail.

The next chapter considers the probabilistic analysis of algorithms via the characterization of the average performance of a given heuristic. The analysis is asymptotic with large problem sizes needed. Again, the bin-packing and traveling salesman problems are considered for studying this approach. This is followed by an approach to studying the efficacy of a particular heuristic by using mathematical programming in the next chapter. The strategy here is to cast the (NP-complete) problem as an integer problem, and then relax the constraint of integrality and solve the linear program. The authors showthat tight lower bounds can be found for these integer programs. The authors switch gears somewhat in the next two chapters, where vehicle routing problems are studied. In particular, the single-depot capacitated vehicle routing problem with equal and unequal demands is analyzed via worst-case and probabilistic analysis. The analysis is generalized in chapter 7 for the case where time constraints are present. An analytical solution of this problem, called the vehicle routing problem with time windows, is considered in detail by the authors. They back up their analysis with computational results at the end of the chapter. In chapter 8, a column generation approach is employed to solve the vehicle routing problem. No time constraints are put in, and the authors give in detail the steps behind this technique.

The study of inventory models is begun in chapter 9, with the economic lot size model leading off the discussion. This model illustrates effectively the tradeoffs between ordering and storage costs, and the optimal ordering policy is found. This model is generalized to the case where finite time horizons are included and the optimal policing found. Multi-item inventory models are then studied via worst-case analysis. The Wagner-Whitin model, which is an inventory model with varying demands, is formulated and solved in the next chapter. The techniques used, interestingly, involve dynamic programming. This model is generalized to the case where there is an upper bound on the amount that can be ordered or produced, and then the optimal solution found.

The case where the demand is a random variable is considered in the next chapter on stochastic inventory models. Single period and finite horizon models are considered using a dynamic programming algorithm to determine the optimal policy. The analysis makes heavy use of the properties of convex and quasiconvex functions.

Facility location models are the subject of the next chapter. The p-Median, single-source capacitated facility location (CFLP), and distribution system design problems are analyzed as warehouse location problems, with Lagrangian relaxation techniques used to find the solutions to these problems.

Logistics models that integrate inventory and routing strategies are considered in chapter 13, with the success of Wal-Mart given as an example of a firm whose success was generated by a reliance on an efficient logistical design and planning model called cross docking. Along with analyses of zero inventory ordering policies, the authors give an asymptotic analysis of cross-docking strategies.

The last two chapter of the book consider the implementation of logistic algorithms in practice. Although short, the chapters do give a fairly good overview of how these algorithms are used in the real world. The authors consider the routing and scheduling of New York City school buses and a decision support system for network configuration. Only one exercise is found in these chapters though unfortunately.

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24 of 29 people found the following review helpful:
3.0 out of 5 stars Highly Technical, Mathmatical textbook, September 24, 1999
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This review is from: The Logic of Logistics : Theory, Algorithms, and Applications for Logistics Management (Springer Series in Operations Research) (Hardcover)
Very technical with many mathmatical equations, exapmles and theorms. Includes exercises, and case study information. There are however, no answers to the exercises, and few "worked out" math problems. The format is very much a text book.
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First Sentence:
Fierce competition in today's global markets, the introduction of products with short life cycles and the heightened expectation of customers have forced manufacturing enterprises to invest in and focus attention on their logistics systems. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
base stock inventory policy, committed service time, list price policy, bus routing problem, multiplicative demand case, optimal traveling salesman tour, initial traveling salesman tour, linear programming based heuristic, screen representing data, asymptotically optimal heuristic, triangle inequality assumption, farthest customer, capacitated vehicle routing problem, optimal ordering quantity, region partitioning scheme, stochastic inventory models, risk averse models, school bus routing, time window constraints, newsvendor problem, absolute performance ratio, newsvendor model, shipper problem, optimal production quantity, fixed ordering cost
Key Phrases - Capitalized Phrases (CAPs): (learn more)
New York City, Exercises Exercise, Capacitated Facility Location Problem, Board of Education, Midtown Manhattan, Office of Pupil Transportation, Optimal Partitioning, Rotation Cycle, Worst-Case Analysis of Heuristics, Stationary Order Size, Fixed Flow Subproblem, Nearest Neighbor Heuristic
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