Supply Chain Network Design: Warehouse Location, Make vs Buy & Transportation Cost Modeling
Supply chain network design is one of the highest-leverage decisions in operations strategy. The physical footprint of your supply chain — where factories and warehouses are located, what each facility does, and how product flows between them — determines a large and largely structural portion of your total cost. This guide covers the three core analytical pillars: warehouse location optimization models, make vs buy analysis, and transportation cost modeling.
What Is Supply Chain Network Design?
Supply chain network design answers the fundamental strategic question: what is the optimal physical configuration of our supply chain to serve our customers at the lowest total cost and highest service level?
Network design decisions include:
- Facility footprint: How many facilities (factories, warehouses, distribution centres, cross-docks) are needed? Where should they be located?
- Facility roles: Should each facility be a full-range distribution centre, a regional hub, or a specialist single-category operation?
- Product flow: Which facilities serve which customers? Which manufacturing plants supply which DCs?
- Make vs buy: What should be produced internally vs outsourced to contract manufacturers or 3PLs?
- Transportation modes: Which lanes should use TL vs LTL vs rail vs parcel, and at what volumes does mode switching make economic sense?
Network design decisions are capital-intensive and long-horizon. Warehouses are typically leased for 5–10 years; manufacturing investments for 10–20 years. Getting the design right can deliver a 10–25% reduction in total logistics and supply chain costs — and getting it wrong creates a structural cost disadvantage that is very slow to unwind.
When to Redesign Your Network
Network design should be triggered by any significant change in the demand or supply landscape. Common triggers include:
| Trigger | Why It Drives Network Review |
|---|---|
| Geographic expansion (new markets) | Customer locations shift; existing facilities may no longer be optimally positioned |
| Merger or acquisition | Combined network often has redundant facilities; rationalization can reduce cost significantly |
| Significant volume growth or contraction | Volume changes alter the break-even analysis for facility numbers and private vs outsourced operations |
| Supply base change (nearshoring, offshoring) | Supplier locations affect inbound freight flows and required DC locations |
| Channel shift (e-commerce growth) | Small-parcel direct-to-consumer fulfillment requires different facility characteristics than bulk B2B |
| Lease expiry on key facilities | Natural decision window to validate whether current locations are still optimal |
| Significant fuel or labor cost changes | Changes the economics of centralization vs decentralization in the network |
| Carbon footprint / sustainability targets | Emission reduction targets may favour different modes, route structures, or facility counts |
Best practice is to conduct a full network design review every 3–5 years even without specific triggers, and a quick optimization review annually as part of the IBP capital planning process.
Warehouse Location Models
Locating warehouses and distribution centres is fundamentally an optimization problem: minimize total cost (facility cost + transportation cost) subject to service level constraints (maximum delivery time or distance to customers).
The Core Trade-off: Centralization vs Decentralization
- Fewer, centralized DCs: Lower fixed facility cost (fewer facilities to build and operate); lower inventory requirement (risk pooling reduces safety stock — see the Safety Stock Guide); but higher outbound transportation cost and longer delivery distances
- More, regional / decentralized DCs: Higher fixed facility cost; higher inventory (safety stock cannot be pooled); but lower outbound transportation cost and faster delivery to customers
The optimal number of facilities is where the total of fixed costs, inventory carrying costs, and transportation costs is minimized. As transportation costs rise (fuel) or delivery speed requirements increase (e-commerce), the optimal balance shifts toward more, smaller, regional facilities.
The Center of Gravity Model
The center of gravity (CoG) model is the simplest warehouse location tool. It finds the location that minimizes total transportation distance (or cost) by computing a weighted average of all customer locations, using volume (or revenue, or weight) as the weighting factor.
Formula
Y* = Σ(yi × Vi) / Σ Vi
Where (xi, yi) are the coordinates of customer location i and Vi is the demand volume (tons, orders, pallets) at that location. (X*, Y*) is the optimal facility location.
Worked Example
A distributor serves five customer clusters:
| Customer | X Coordinate | Y Coordinate | Annual Volume (tons) | X × V | Y × V |
|---|---|---|---|---|---|
| A | 2 | 8 | 500 | 1,000 | 4,000 |
| B | 5 | 6 | 800 | 4,000 | 4,800 |
| C | 7 | 3 | 600 | 4,200 | 1,800 |
| D | 9 | 7 | 400 | 3,600 | 2,800 |
| E | 4 | 2 | 300 | 1,200 | 600 |
| Total | — | — | 2,600 | 14,000 | 14,000 |
Optimal X* = 14,000 / 2,600 = 5.38
Optimal Y* = 14,000 / 2,600 = 5.38
The center of gravity suggests a warehouse at approximately grid position (5.4, 5.4). This starting point would then be reviewed against real candidate locations for land availability, labor market, road infrastructure, and lease cost.
Limitations of the CoG Model
- Assumes transportation cost is proportional to straight-line distance — real-world road constraints and zone-based carrier pricing are not captured
- Only optimizes a single facility location — does not solve the multi-facility network problem
- Does not account for fixed facility costs, which often drive the optimal number of facilities more than transportation costs do
- Best used as a first-cut screening tool, not a definitive location decision
Advanced Location Models
P-Median Model
The P-median model finds the optimal locations for exactly P facilities (where P is specified in advance) that minimize the total demand-weighted distance between customers and their assigned facility. Unlike CoG, it simultaneously solves facility locations and customer-to-facility assignments.
- Useful when the number of facilities is constrained by policy or capital budget
- Solved as an integer programming problem; practical implementations use heuristics or specialized software for large instances
Set Covering Model
The set covering model finds the minimum number of facilities required to ensure that every customer location is within a maximum specified service distance (or time). It answers: "How many DCs do we need to guarantee same-day or next-day delivery to all customers?"
- Particularly relevant for B2C and time-critical supply chains
- Can be modified to the maximum covering model (maximize the demand covered by a fixed number of facilities) when full coverage is not required
Mixed Integer Linear Programming (MILP) Network Optimization
Full network optimization models use MILP to minimize total network cost (fixed + variable + transport) subject to constraints including capacity, service lead time, demand fulfillment, and facility count limits.
Subject to:
Σj xij = di for all demand nodes i (all demand must be served)
Σi xij ≤ Cj·yj for all facilities j (capacity constraint)
yj ∈ {0,1} (open or not open)
Where fj is the fixed cost of opening facility j; yj is the binary open/close decision; cij is the unit cost of serving demand i from facility j; xij is the flow from j to i; di is demand at i; and Cj is capacity at j.
MILP solutions require dedicated optimization software (Python/PuLP, Gurobi, CPLEX, or commercial supply chain network design tools). For organizations with hundreds of customer zones and dozens of candidate facilities, this is the industry-standard approach.
Model Comparison
| Model | Best For | Facility Count | Complexity |
|---|---|---|---|
| Center of Gravity | Single facility first-cut screening | 1 | Low — Excel / manual calculation |
| P-Median | Fixed number of facilities; minimize total distance | P (given) | Medium — integer programming |
| Set Covering | Minimum facilities for service level guarantee | Minimized | Medium — integer programming |
| MILP Network Optimization | Full network design; minimize total cost | Optimized | High — specialized software required |
Make vs Buy Analysis
The make vs buy decision determines whether an activity — manufacturing a component, running a warehouse, providing a logistics service — should be performed internally or outsourced to a third party. It is one of the most consequential supply chain strategy decisions, affecting cost structure, flexibility, risk, and competitive positioning.
Total Cost of Ownership (TCO) Framework
The analytical foundation of make vs buy is Total Cost of Ownership — the all-in cost comparison between internal production and external supply, including costs that are often underestimated or ignored in a simple unit-price comparison.
| Cost Category | Make (Internal) | Buy (External) |
|---|---|---|
| Direct Cost | Raw materials + direct labor + variable overhead | Purchase price per unit |
| Indirect / Fixed Cost | Equipment depreciation, facility cost allocation, engineering support, production management | Procurement staff, supplier management, tooling / NRE amortization |
| Quality Cost | Internal inspection, scrap, rework | Incoming inspection, warranty claims, supplier quality management cost |
| Inventory Cost | WIP and finished goods carrying cost at internal manufacturing lead time | Safety stock and pipeline inventory at supplier lead time + variability |
| Logistics Cost | Internal material handling and inter-plant transfer | Inbound freight, customs duties, port fees, import compliance |
| Risk Premium | Technology lock-in, labor market exposure | Single-source dependence, supplier financial risk, geopolitical disruption |
| Flexibility Value | Can ramp internally (limited by capacity) | Supplier constraints on volume flexibility; capacity reservation fees |
The Make vs Buy Decision Framework
TCO provides the economic answer. Strategic factors determine whether the economic answer is the right answer. Use the following two-step framework:
Step 1: TCO Analysis
Calculate all-in cost per unit for make and buy scenarios over a 3–5 year horizon. Include volume sensitivity analysis (what happens to unit cost at −20% and +20% volume?).
Step 2: Strategic Filter
Apply the following strategic criteria regardless of the TCO verdict:
| Strategic Factor | Favors Make | Favors Buy |
|---|---|---|
| Core competency | Activity is central to competitive advantage | Activity is commodity / non-differentiating |
| Intellectual property | Technology must not be shared with third parties | IP risk is low or manageable contractually |
| Supply security | Item is critical and no reliable supply market exists | Multiple qualified suppliers available; supply market is competitive |
| Volume scale | Volume is large enough for internal economies of scale to overcome supplier scale disadvantage | Supplier can achieve scale that internal operation cannot; volume too small to justify internal investment |
| Flexibility requirement | Very rapid ramp-up or ramp-down required; external suppliers cannot guarantee it | Flexible, scalable supply market exists; volume variability is high |
| Capital efficiency | Internal investment generates returns above hurdle rate; no better use of capital | Capital is better deployed elsewhere; asset-light model preferred |
Make vs Buy Worked Example
A manufacturer evaluates whether to continue making Sub-assembly X internally or outsource to a contract manufacturer (CM):
| Cost Element | Make (internal) | Buy (CM quote) |
|---|---|---|
| Direct materials + labor | $18.50 / unit | — |
| Variable overhead | $4.20 / unit | — |
| CM purchase price | — | $21.00 / unit |
| Fixed overhead allocation | $3.80 / unit (avoidable if outsourced) | — |
| Inbound freight + customs | $0.30 / unit | $1.80 / unit |
| Incoming inspection | $0.10 / unit | $0.60 / unit |
| Inventory carrying cost (at lead time) | $0.80 / unit | $2.40 / unit |
| Risk premium (estimate) | $0.20 / unit | $1.00 / unit |
| Total TCO per unit | $27.90 | $26.80 |
On a pure TCO basis, buying ($26.80) is marginally cheaper than making ($27.90). However, Sub-assembly X contains a proprietary circuit design that is central to product differentiation. Strategic filter outcome: Make is preferred despite the small TCO disadvantage, because the IP risk of outsourcing outweighs the $1.10/unit cost premium.
Transportation Cost Modeling
Transportation is typically the largest single cost in a logistics network — often 40–60% of total logistics spend. Accurate transportation cost modeling is essential for network design, as the trade-off between facility cost and transportation cost drives most location decisions.
Transportation Cost Structure
| Cost Component | Description | Key Driver |
|---|---|---|
| Line-haul rate | Core cost of moving freight over a lane (origin-destination pair) | Distance, mode, load factor |
| Fuel surcharge | Variable component indexed to diesel or jet fuel price | Diesel price index; mileage |
| Accessorial charges | Liftgate, residential delivery, appointment scheduling, detention, inside delivery | Service requirements; carrier efficiency |
| Minimum charges | Minimum revenue applied when shipment weight is below break-even | Shipment size; frequency |
| Customs / duties | Tariff on imported goods; customs broker fees; compliance cost | Origin country; product classification (HS code) |
| Last-mile cost | Delivery from parcel hub or DC to final customer address | Delivery density; address type (urban vs rural); parcel size |
Mode Cost Comparison
| Mode | Typical Cost ($/ton-km) | Best For | Limitations |
|---|---|---|---|
| Full Truckload (TL / FTL) | $0.05 – $0.15 | High-volume, direct lanes; shipments > 15,000 kg | Not suitable for small shipments; requires direct lane volume |
| Less-Than-Truckload (LTL) | $0.15 – $0.40 | Partial loads; regional distribution; 1,000–15,000 kg shipments | Transit time variability; handling damage risk |
| Rail | $0.02 – $0.06 | Long-distance, high-volume, non-time-critical freight | Limited flexibility; long transit times; last-mile required |
| Ocean freight | $0.005 – $0.02 | Intercontinental, high-volume trade lanes; non-time-critical | Very long transit times (14–35 days); subject to port congestion |
| Air freight | $1.50 – $5.00 | Urgent, high-value, low-weight shipments; emergency replenishment | Very high cost; carbon intensive; weight and volume limits |
| Parcel / Express | $5.00 – $20.00+ | Small packages, direct-to-consumer, e-commerce | High unit cost; surcharges for large or heavy items |
Building a Transportation Cost Model for Network Design
For network design purposes, transportation costs must be modeled as a function of origin-destination lanes — not estimated as a flat percentage. The steps are:
- Map all lanes: For each combination of supply point (plant, supplier, DC) and demand point (customer zone), calculate the distance and/or transit time
- Apply mode-specific rate tables: Use carrier rate cards or freight audit data. For FTL, apply a $/mile or $/km rate plus minimum shipment charges. For LTL, apply zone-based rate tables with weight breaks. For parcel, apply zone + weight matrices
- Estimate shipment frequency and load factors: Transportation cost per unit depends heavily on how well loads are consolidated. A DC that ships TL direct to major customers is far cheaper than one that ships LTL to many small customers
- Model mode shift opportunities: At certain volume thresholds, shifting from LTL to TL, or from TL to rail, can reduce cost significantly. Model these breaks explicitly
- Include inbound costs: The facility that minimizes outbound cost may be far from suppliers, incurring high inbound freight. Total transport cost = inbound + outbound
Total Network Cost Framework
A complete network cost model combines all cost elements to compare alternative network configurations. For each candidate network design (e.g., 1 national DC vs 3 regional DCs vs 5 local DCs), calculate:
| Cost Category | Components | Note |
|---|---|---|
| Fixed Facility Cost | Lease, rates, security, utilities, management overhead | Step-fixed — increases with each additional facility opened |
| Variable Facility Cost | Labor (receiving, picking, packing, despatch), consumables, handling equipment | Roughly proportional to throughput volume |
| Inventory Carrying Cost | Safety stock × annual carrying cost rate; more DCs = more safety stock (loss of risk pooling) | Important: often overlooked in simple network studies |
| Inbound Transport | Supplier to DC freight; consolidation opportunities | More DCs = more inbound lanes, less consolidation |
| Outbound Transport | DC to customer freight; mode, distance, frequency | More DCs = shorter outbound distances; lower per-unit transport cost |
| IT / Systems Cost | WMS licenses, EDI connections, integration cost per site | Increases per new site added |
Example: 1 DC vs 3 DC Comparison
| Cost Element | 1 National DC ($ M/yr) | 3 Regional DCs ($ M/yr) |
|---|---|---|
| Fixed facility cost | 2.4 | 4.8 |
| Variable facility cost | 3.0 | 3.5 |
| Inventory carrying cost | 1.8 | 3.1 |
| Inbound transport | 1.2 | 1.8 |
| Outbound transport | 6.5 | 4.2 |
| IT/systems | 0.3 | 0.7 |
| Total Network Cost | 15.2 | 18.1 |
| Average delivery lead time | 2.1 days | 1.1 days |
In this example, the 1 DC network is $2.9M/year cheaper, but the 3 DC network delivers an average of 1 day faster. Whether the 1-day service improvement justifies the $2.9M premium is a business decision — but it must be made explicitly, not by default.
Frequently Asked Questions
What is supply chain network design?
Supply chain network design is the strategic process of determining the optimal physical configuration of a supply chain — how many facilities (factories, warehouses, distribution centres) to operate, where to locate them, what each should do, and how product should flow between them and to customers. Network design decisions are long-term and capital-intensive; getting them right delivers structural cost advantages that are difficult for competitors to replicate.
What models are used for warehouse location decisions?
The main warehouse location models are: (1) Center of gravity — minimizes total transport distance for a single facility; (2) P-median — optimal locations for exactly P facilities; (3) Set covering — minimum facilities to guarantee a maximum service radius; and (4) Mixed Integer Linear Programming (MILP) — full network optimization minimizing total cost subject to capacity and service constraints. MILP is the industry standard for complex multi-facility decisions.
How do you decide between make and buy?
The make vs buy decision should be based on Total Cost of Ownership (TCO) analysis — comparing all-in internal production cost vs all-in external supply cost including freight, inventory, quality, and risk — combined with strategic filters: core competency alignment, intellectual property risk, supply chain resilience, and capital efficiency. A buy decision based solely on quoted unit price without TCO analysis frequently produces the wrong answer.
What is included in a transportation cost model?
A transportation cost model includes inbound freight (supplier to DC), inter-facility transfers, and outbound freight (DC to customer), modeled by origin-destination lane and shipment mode. Cost components include line-haul rates, fuel surcharges, accessorial charges, minimum charges, and customs duties. For network design, transportation costs must be modeled as a function of specific origin-destination pairs and volumes — not as a flat percentage of sales.
How many distribution centres does a business need?
The optimal DC count is where total network cost (fixed facility + inventory carrying + inbound transport + outbound transport) is minimized subject to service level requirements. More DCs reduce outbound transport cost and delivery time but increase fixed cost, inventory (loss of safety stock pooling), and inbound transport cost. As customer delivery expectations tighten and transport costs rise, the optimal DC count tends to increase. The correct answer requires network optimization analysis for your specific demand geography and cost structure, not an industry rule of thumb.
How often should a supply chain network be redesigned?
A full network design review should be triggered by significant changes: geographic expansion, mergers and acquisitions, major volume shifts (>20%), supply base changes (nearshoring/offshoring), channel shifts (e-commerce growth), or facility lease expiries. Best practice is a formal network review every 3–5 years and a lighter optimization review annually as part of the IBP capital planning process.