Inventory Management
Inventory management
An inventory is a stock or store of goods. Firms typically stock hundreds or even thousands of items in inventory, ranging from small things such as pencils, paper clips, screws, nuts, and bolts to large items such as machines, trucks, construction equipment, and airplanes.
independent-demand items, that is, items that are ready to be sold or used
dependent-demand items, which are components of finished products, rather than the finished products themselves
Types of inventories
Raw materials
To make the final product
purchasing and production executives
Work-in process
Intermediate stage of production
production executives
Finished goods
Goods ready to sale
production and marketing executives
Types of inventories
Inventory management
Inventory management
Objectives of Inventory management
REQUIREMENTS FOR EFFECTIVE INVENTORY MANAGEMENT
Benefits of Holding Inventory
THE NATURE AND IMPORTANCE OF INVENTORIES
Inventory Counting Systems
Inventory Counting Systems (contd.)
Costs of Inventory
Radio frequency identification (RFID) tags are also used to keep track of inventory in certain applications
Ordering costs
e.g. expediting, transport
Carrying (holding) costs
e.g. storage, insurance, taxes
Shortage costs
e.g. safety stock
Ordering costs
Carrying costs
Shortage costs
Classification System
To solve an A-B-C problem, follow these steps:
1. For each item, multiply annual volume by unit price to get the annual dollar value.
2. Arrange annual dollar values in descending order.
3. The few (10 to 15 percent) with the highest annual dollar value are A items. The most (about 50 percent) with the lowest annual dollar value are C items. Those in between (about 35 percent) are B items.
Inventory Management Techniques – THE ABC APPROACH
Inventory Management Techniques – THE ABC APPROACH
THE ABC APPROACH
Classification System (contd.)
Costs of Holding Inventory – GAP example
Costs of Holding Inventory - just-in-time inventory management
Just-in-Time Inventory
The economic order quantity
Inventory that is intended to meet expected demand is known as cycle stock , while inventory that is held to reduce the probability of experiencing a stockout (i.e., running out of stock) due to demand and/or lead time variability is known as safety stock .
The economic order quantity
Inventory Cycle
Basic Economic Order Quantity (EOQ) Model
Annual carrying cost is computed by multiplying the average amount of inventory on hand by the cost to carry one unit for one year, even though any given unit would not necessarily be held for a year.
The average inventory is simply half of the order quantity: The amount on hand decreases steadily from Q units to 0, for an average of ( Q + 0)/2, or Q /2.
The number of orders per year will be D/Q, where D is Annual demand and Q is Order size.
Basic Economic Order Quantity (EOQ) Model
An expression for the optimal order quantity, , can be obtained using calculus
Basic Economic Order Quantity (EOQ) Model
Economic Production Quantity (EPQ)
periodically produce such items in batches, or lots, instead of producing continually.
The batch mode is widely used in production. Even in assembly operations, portions of the work are done in batches. The reason for this is that in certain instances, the capacity to produce a part exceeds the part's usage or demand rate. As long as production continues, inventory will continue to grow. In such instances, it makes sense to periodically produce such items in batches, or lots, instead of producing continually.
EPQ
The assumptions are
1. Only one product is involved.
2. Annual demand is known.
3. The usage rate is constant.
4. Usage occurs continually, but production occurs periodically.
5. The production rate is constant when production is occurring.
6. Lead time is known and constant.
7. There are no quantity discounts.
EPQ (contd.)
Economic run/production quantity is given as:
Quantity Discounts
Quantity discounts are price reductions for larger orders offered to customers to induce them to buy in large quantities.
Inclusion of unit price in the total-cost computation in that case would merely increase the total cost by the amount P times D. A graph of total annual purchase cost versus quantity would be a horizontal line. Hence, including purchasing costs would merely raise the total-cost curve by the same amount ( PD ) at every point. That would not change the EOQ.
Note that no one curve applies to the entire range of quantities; each curve applies to only a portion of the range. (See Figure 13.8 .) Hence, the applicable or feasible total cost is initially on the curve with the highest unit price and then drops down, curve by curve, at the price breaks, which are the minimum quantities needed to obtain the discounts. Thus, in Table 13.2 , the price breaks for gauze strips are at 45 and 70 boxes. The result is a total-cost curve with steps at the price breaks.
Quantity Discounts
Quantity Discounts
Quantity Discounts
REORDER POINT ORDERING
The reorder point occurs when the quantity on hand drops to a predetermined amount in perpetual inventory monitoring
REORDER POINT ORDERING
The customer service level increases as the risk of stockout decreases. Order cycle service level can be defined as the probability that demand will not exceed supply during lead time (i.e., that the amount of stock on hand will be sufficient to meet demand). Hence, a service level of 95 percent implies a probability of 95 percent that demand will not exceed supply during lead time. An equivalent statement that demand will be satisfied in 95 percent of such instances does not mean that 95 percent of demand will be satisfied. The risk of a stockout is the complement of service level; a customer service level of 95 percent implies a stockout risk of 5 percent.
Service level = 100 percent - Stockout risk
REORDER POINT ORDERING
REORDER POINT ORDERING
REORDER POINT ORDERING
FIXED-ORDER INTERVAL MODEL
The fixed-order-interval (FOI) model is used when orders must be placed at fixed time intervals (weekly, twice a month, etc.): The timing of orders is set.
Reasons for Using the Fixed-Order-Interval
Model In some cases, a supplier's policy might encourage orders at fixed intervals. Even when that is not the case, grouping orders for items from the same supplier can produce savings in shipping costs. Furthermore, some situations do not readily lend themselves to continuous monitoring of inventory levels.
FIXED-ORDER INTERVAL MODEL
THE SINGLE-PERIOD MODEL
The single-period model (sometimes referred to as the newsboy problem ) is used to handle ordering of perishables (fresh fruits, vegetables, seafood, cut flowers) and items that have a limited useful life (newspapers, magazines, spare parts for specialized equipment). The period for spare parts is the life of the equipment, assuming that the parts cannot be used for other equipment.
Shortage cost
Excess cost
Continuous Stocking Levels
THE SINGLE-PERIOD MODEL
THE SINGLE-PERIOD MODEL
Discrete Stocking Levels
THE SINGLE-PERIOD MODEL
THE SINGLE-PERIOD MODEL
THE SINGLE-PERIOD MODEL
THE SINGLE-PERIOD MODEL
OPERATIONS STRATEGY
Record keeping.
Variation reduction
Lean operation
Supply chain management
The economic order quantity model - American version
The economic order quantity model - Indian version
Example