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CORE MRP II

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Make as much as you need each period. Maximizes total setup cost ... EOQ can also be modified for use in a proactive system. Some EOQ assumptions are violated ... – PowerPoint PPT presentation

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Title: CORE MRP II


1
CORE MRP II
MANUFACTURING RESOURCE PLANNING
2
INVENTORY MANAGEMENT AND LOT SIZING
  • Functions And Costs Of Inventory
  • Reactive Versus Proactive Systems
  • Reactive Systems
  • Economic Order Quantity
  • Proactive Systems

3
WHY HAVE INVENTORY?
  • Anticipation of demand surge
  • Cycle stock to minimize setups/orders
  • Buffering against uncertainty
  • Pipeline inventory of goods in transit

4
LOT-SIZING
  • Cycle stock inventories are determined by two
    interrelated decisions
  • When to order/produce
  • How much to order/produce
  • Lot-sizing models attempt to provide answers
    which minimize the total cost over some period of
    time

5
RELEVANT COSTS
  • Objective given demand, determine a schedule
    to minimize total costs over a specified period
    of time
  • Cost components
  • Cs -- Cost per setup/order (40)
  • Ch -- Holding cost per unit per period
    (/unit/week) (0.50)

6
REACTIVE VERSUS PROACTIVE SYSTEMS
  • Two basic types of inventory systems 
  • Reactive systems
  • Require little detailed knowledge of future
    demand
  • Never look beyond the next purchase/production
    order
  • Proactive systems
  • Require detailed knowledge of demand
  • Plan purchase/production orders far into the
    future

7
REACTIVE INVENTORY SYSTEMS
  • Order Q more units when inventory drops below ROP
  • Q -- Order quantity (lot size)
  • ROP Reorder point
  • LT -- Lead time (1 Period)
  • T -- Reorder interval

8
REACTIVE INVENTORY SYSTEMS
  • How should Q and ROP be determined?
  • ROP expected demand during lead time safety
    stock

9
FINDING ROP
  • D -- Average demand per period (40)
  • If safety stock is zero, then
  • ROP (D)(LT) (40)(1) 40

10
FINDING Q
  • EOQ -- The best or most "economic" order quantity
    that minimizes the total cost per period
  • Need to determine how Q affects holding and setup
    costs per period

11
ECONOMIC ORDER QUANTITY
  • The total cost per period function TCQ can be
    written as a function of Q
  • TCQ total holding cost total setup cost
  •  
  • TCQ (avg. inventory)Ch (setups/period)Cs
  • TCQ ( ) Ch ( ) Cs

12
ECONOMIC ORDER QUANTITY
  • TCQ ( ) Ch ( ) Cs

13
ECONOMIC ORDER QUANTITY
14
ECONOMIC ORDER QUANTITY
  • Find EOQ using differential calculus

15
ECONOMIC ORDER QUANTITY
  • Solution

16
ECONOMIC ORDER QUANTITY
17
PROACTIVE INVENTORY SYSTEMS
  • If we have a detailed forecast for the part or
    product . .
  • A lot-sizing decisions can be planned in advance
  • A proactive, rather than reactive approach

18
LOT FOR LOT
  • Simplest lot-sizing rule
  • Make as much as you need each period 
  • Maximizes total setup cost
  • Minimizes total holding cost
  •  

19
LOT FOR LOT
  • Simplest lot-sizing rule
  • Make as much as you need each period 
  • Maximizes total setup cost
  • Minimizes total holding cost
  •  

20
LOT FOR LOT
  • Simplest lot-sizing rule
  • Make as much as you need each period 
  • Maximizes total setup cost
  • Minimizes total holding cost
  •  

21
LOT FOR LOT
  • Simplest lot-sizing rule
  • Make as much as you need each period 
  • Maximizes total setup cost
  • Minimizes total holding cost
  •  

22
LOT FOR LOT
  • Simplest lot-sizing rule
  • Make as much as you need each period 
  • Maximizes total setup cost
  • Minimizes total holding cost
  •  

23
ECONOMIC ORDER QUANTITY
  • EOQ can also be modified for use in a proactive
    system
  • Some EOQ assumptions are violated
  • Use average demand for EOQ formula

24
ECONOMIC ORDER QUANTITY
  • EOQ can also be modified for use in a proactive
    system
  • Some EOQ assumptions are violated
  • Use average demand for EOQ formula

25
ECONOMIC ORDER QUANTITY
  • EOQ can also be modified for use in a proactive
    system
  • Some EOQ assumptions are violated
  • Use average demand for EOQ formula

26
ECONOMIC ORDER QUANTITY
  • EOQ can also be modified for use in a proactive
    system
  • Some EOQ assumptions are violated
  • Use average demand for EOQ formula

27
ECONOMIC ORDER QUANTITY
  • EOQ can also be modified for use in a proactive
    system
  • Some EOQ assumptions are violated
  • Use average demand for EOQ formula

28
ECONOMIC ORDER QUANTITY
  • EOQ can also be modified for use in a proactive
    system
  • Some EOQ assumptions are violated
  • Use average demand for EOQ formula

29
PERIODIC ORDER QUANTITY
  • POQ modifies the EOQ for discrete demand
  • Assumes a single best reorder interval (number of
    periods covered by a single lot)

30
PERIODIC ORDER QUANTITY
  • POQ modifies the EOQ for discrete demand
  • Assumes a single best reorder interval (number of
    periods covered by a single lot)

31
PERIODIC ORDER QUANTITY
  • POQ modifies the EOQ for discrete demand
  • Assumes a single best reorder interval (number of
    periods covered by a single lot)

32
PERIODIC ORDER QUANTITY
  • POQ modifies the EOQ for discrete demand
  • Assumes a single best reorder interval (number of
    periods covered by a single lot)

33
PERIODIC ORDER QUANTITY
  • POQ modifies the EOQ for discrete demand
  • Assumes a single best reorder interval (number of
    periods covered by a single lot)

34
PERIODIC ORDER QUANTITY
  • POQ modifies the EOQ for discrete demand
  • Assumes a single best reorder interval (number of
    periods covered by a single lot)
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