Overview of "Matching Supply with Demand: An Introduction to Operations Management"This textbook, authored by Gérard Cachon and Christian Terwiesch (both professors at The Wharton School, University of Pennsylvania), is a leading resource for introductory operations management (OM) courses. First published in 2005, it has evolved through multiple editions, with the 5th edition released in 2024 (McGraw-Hill Education, ISBN: 9781260716276). The book emphasizes a practical, rigorous approach under the guiding principle: "real operations, real solutions."It teaches students to analyze and optimize processes in real-world companies (e.g., hospitals, retailers like Walmart, manufacturers), focusing on matching supply with demand to improve efficiency, reduce costs, and enhance performance. Unlike purely theoretical texts, it uses case-based chapters, minimal complex math where possible, and tools like spreadsheets for actionable insights. It's widely used in undergraduate, MBA, and executive programs, and inspired one of the first business MOOCs on Coursera.Key Features and StructureThe book is structured around core OM processes, blending theory with applications. Chapters often start with a real company example, derive key metrics/models, and end with implementation strategies.
Sample Concept: The Newsvendor Model (Classic Inventory Trade-Off)A cornerstone of the book (often Chapter 12 in earlier editions). For seasonal/uncertain demand products:Christian Terwiesch: Andrew M. Heller Professor at Wharton; co-director of the Mack Institute for Innovation Management. Known for healthcare operations, innovation tournaments, and MOOCs.Why Read It?In a world of supply chain disruptions (e.g., post-2020 shortages), this book equips readers with timeless tools for efficiency. It's praised for clarity, real examples, and balance of rigor/simplicity. Ideal for business students, managers in manufacturing/services, or anyone in supply chain roles. Often paired with simulation software or Coursera's OM course.Want a walkthrough of a specific model (e.g., bullwhip effect with formulas) or comparison to other OM texts like Operations Management by Heizer? Let me know!
Part/Section | Key Chapters/Topics | Core Concepts & Tools | Real-World Examples |
|---|---|---|---|
Process Analysis | 1–5: Introduction, Process View, Capacity, Waiting Lines | Little's Law (Inventory = Flow Rate × Flow Time), Bottlenecks, Utilization, Queuing Theory (M/M/1, variability impact) | Presbyterian Hospital (healthcare flows), Call centers, Toyota Production System |
Quality & Lean | 6–8: Quality Management, Lean Operations, Variability | Statistical Process Control (SPC charts), Six Sigma, Just-in-Time (JIT), Pull systems, Waste reduction | Toyota (lean principles), Hammer 3D (process improvement) |
Inventory Management | 9–13: Newsvendor Model, Risk Pooling, Seasonal/Cycle Inventory, Revenue Management | Critical Ratio (newsvendor: order qty balancing overage/underage costs), Safety Stock, EOQ model, Yield Management | O'Neill (wetsuits), Sport Obermeyer (apparel), Airlines/hotels pricing |
Supply Chain | 14–17: Order-Up-To Model, Bullwhip Effect, Contracts, Incentives | Base Stock Policy, Information Sharing, Buy-Back/Revenue-Sharing Contracts, Vendor-Managed Inventory (VMI) | Barilla (pasta supply chain), HP (printers), Sunglasses incentive conflicts |
Advanced Topics | Later chapters: Assemble-to-Order, Quick Response, Service Levels | Reactive Capacity, Postponement, Supply Chain Coordination | Dell (customization), Zara (fast fashion) |
- Problem: Order quantity Q for a product with uncertain demand D (e.g., fashion items). Cost c per unit, sell at p, salvage at s if leftover.
- Trade-off: Too much Q → leftovers (overage cost: c - s); Too little → lost sales (underage cost: p - c).
- Optimal Q*: Find Q where P(D ≤ Q) = Critical Ratio = (p - c)/(p - s).
- Expected Profit Calculation: Balance expected overage vs. underage.
- Ski jackets: c = $100, p = $200, s = $50. Demand ~ Normal(μ=1000, σ=300).
- Critical Ratio = (200-100)/(200-50) = 100/150 ≈ 0.667.
- Q* = μ + zσ, where z from normal table for 66.7% ≈ 0.43 → Q* ≈ 1000 + 0.43×300 ≈ 1129.
- This maximizes profit by equating marginal costs.

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