05_Master Production Scheduling Flashcards

1
Q

Task of Master Production Schedules

A
  • development of plant specific production schedules considering potential capacity bottlenecks
  • planning horizon: 3 - 12 months
  • basis for MRP (material requirements planning)
  • Result: Specific production quantities for final products and key sub-assemblies
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2
Q

Types of production systems categorized by customer order decoupling point

A

Non-order driven production
1. Make to Stock (Forecast Driven Production: Final Products) [e.g. Pharmaceuticals]

Order driven production
2. Assemble to Order (Forecast driven production until Sub-Assemblies) [e.g. Computer Dell with different performance features]
3. Make to Order (Forecast driven production until Components) [e.g. Cars, Machines]
4. Engineer to Order (Forecast driven Production until Raw Materials) [e.g. Satellites, Chips]

Raw Materials; Components; Sub-Assemblies; Final Products; Distribution

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3
Q

3 Process types of production
- product variety
- production process

Material transfers, Material flows, Products, Order size

A

1. One of a kind production
- product variety: i**ndividual **
- production process: few material transfer, unfrequent material flow, individual products, low order size

2. Batch production
- product variety: variable
- production process: batchwise material flow, medium material transfers, medium order size
3. Mass production
- product variety: homogenous
- production process: many material transfers, continuous material flow, high order size, homogenouse prooducts

Material transfers, Material flows, Products, Order size

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4
Q

Characteristics of Mass Production

Process type of production

A
  • Typically several production sites and distribution centers
  • Integration of suppliers, production and distribution (Supply chain management(
  • Make-to-stock or assemble-to-order
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5
Q

Single Bottleneck analysis
for Mass Production
Procedure for solving linear optimization problem

A
  • linear optimization model
  • remove redundant constraints
  • solve to determine optimal solution through prioritizing resource with highest marginal contriubtion of decision variable / constraint
  • criterion for single bottleneck = **profit per unit of bottleneck consumption **

e.g. Max 8 x1 + 12 x2
s.t. 0.5 x1 + 1 x2 =< 8
x2 =< 0
x1 =< 8

P1 = 8 / 0.5 = 16
P2 = 12 / 1 = 12
-> **prioritize x1 **

x1 (opt) = 8 x2 (opt) = 4
Profit (opt) = (8 x 8) + (4 x 12) = 112

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6
Q

Single Period master Production Scheduling

mass production

A
  • linear optimization model
  • remove redundant constraints
  • solve arithmetically or graphically
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7
Q

Multi Period master production scheduling
Assumptions

Mass production

A

Minimization of inventory holidng costs
Assumptions:
- Storable products
- Constant per unit costs
- Given requirement quantities to be satisfied without shortages
- no extra capacity e.g. overtime

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8
Q

Objective of linear optimization model for multi-period master productin scheduling

A

minimize inventory holding costs

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9
Q

Linear optimization model for Multi-period master productin scheduling

  1. Indices
  2. Decision variables
  3. Data
  4. Non-Negativity constraint
A

1. Indices

j ∈ J Products
i ∈ I Resources
t ∈ T Periods ( t=1,…,T)

2. Decision Variables

x(jt): Production quantity of product j in period t
y(jt): Inventory of product j at the end of period t (y0 = given)

3. Data
a(ij): Consumption of resource i per unit of j
B(it): Available capacity of resource t in period t
d(jt): Forecasted demand of product j in period t
h(j): Inventory holding costs per unit and period fo rproduct j

4. Non-negativity
- x(jt) >= 0 for j ∈ J, t ∈ T
- y(jt) >= 0 for j ∈ J, t ∈ T

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10
Q

Characteristics of Batch Production

A
  • different variants of a basic product tpye are manufactured using same production equipment one after another
  • changover times and costs e.g. major setup for a product family and minor setup for product variants
  • e.g.: food production, detergents, cosmetics
  • **Make to stock or assemble to order **
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11
Q

Methods for Master Production Scheduling
1. Mass production (flow shop)
2. Batch production (cellular)
3. One-of-a-kind productin (job shop)

A
  1. Mass Production
    - linear optimization model for single period
    - linear optimization model for multi-period minimixing inventory holding costs [no setup costs considered]
  2. Batch Production
    - linear optimization model for multi-period minimizing setup and inventory holding costs
  3. One-of-a-kind
    - Critical Path Method (CPM) using EFS, EFE, LFS, LFE
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12
Q

Characteristics of One-of-a-kind Production

A
  • individual products produced in very small order sizes
  • often customer-specific adjustment of prodcut desing
  • only limited number of production orders at the same time in the system
  • large work volume, numerous production tasks, complex project structure
  • long throughput times and tight due dates
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13
Q

Additional planning tasks for
One-of-a-kind production

A
  • preparation of bids
  • planning of costs and resource requirements
  • project structuring
  • determination of feasible due dates
  • concurrent monitoring of times, resource utilization and costs
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14
Q

**Total Buffer Time
Critical Path Method [CPM]

One-of-a-kind

A

TB (j) = LFE(j) - EFE(j) = LFS(j) - EFS(j)

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15
Q

Critical Path
Critical path method (CPM)

in context of one-of-a-kind production

A
  • connects all tasks which together determine the shortes possible duration of the project with

TB(j) = {0, when no due date is given or
TB(j) = {due date - EFE(j), when due date is given

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16
Q

Critical Path Method (CPM)
Procedure

A
  1. Display structure of product graphically indicating per unit production times
  2. Determine the product requirements
  3. Display Network including total production time per part (unit production time x # of parts required)
  4. Determine EFE, EFS, LFE, LFS through forward and backward scheduling
17
Q

Critical Path

CPM Method for One-of-a kind Production

A
  • connects all tasks which together determie the shortest possible duration of the project with Total buffer time:

TB(j) = {0, when no due date is given
TB (j) = {due date - EFE(j), when due date is given

18
Q

Total Buffer Time

CPM Method; One-of-a-kind production

A

TB(j) = LFE(j) - EFE(j) = LFS(j) - EFS(j)