1 Statistical Process Contol (SPC) Lec-1. 2 Quality and SPC The concept of quality has been with us...
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![Page 1: 1 Statistical Process Contol (SPC) Lec-1. 2 Quality and SPC The concept of quality has been with us since the beginning of time. Typically the quality.](https://reader035.fdocuments.us/reader035/viewer/2022062407/56649d555503460f94a32212/html5/thumbnails/1.jpg)
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Statistical Process Contol (SPC)
Lec-1
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Quality and SPC The concept of quality has been
with us since the beginning of time. Typically the quality of products
was described by some attribute such as strength, beauty or finish.
However, the mass production of products that the reproducibility of the size or shape of a product became a quality issue.
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Quality and SPC
Quality was obtained by inspecting each part and passing only those that met specifications.
With SPC, the process is monitored through sampling.
Considering the results of the sample, adjustments are made to the process before the process is able to produce defective parts.
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Process Variability
The concept of process variability forms the heart of SPC.
For example, if a basketball player shot free throws in practice, and the player shot 100 free throws every day, the player would not get exactly the same number of baskets each day.
Some days the player would get 84 of 100, some days 67 of 100, and so on.
All processes have this kind of variation or variability.
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Process Variability The variation can be partitioned into 2 components. Natural process variation (common cause) or
system variation. In the case of the basketball player, this variation
would fluctuate around the player's long-run percentage of free throws made.
Special cause variation is typically caused by some problem or extraordinary occurrence in the system. In the case of the player, a hand injury might cause
the player to miss a larger than usual number of free throws on a particular day.
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Statistical Process Control (SPC) SPC is a methodology for charting the process and
quickly determining when a process is "out of control“. (e.g., a special cause variation is present because
something unusual is occurring in the process). The process is then investigated to determine the
root cause of the "out of control" condition. When the root cause of the problem is determined,
a strategy is identified to correct it.
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Statistical Process Control (SPC) The management responsible to reduce common
cause or system variation as well as special cause variation.
This is done through process improvement techniques, investing in new technology, or reengineering the process to have fewer steps and therefore less variation.
Reduced variation makes the process more predictable with process output closer to the desired or nominal value.
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Statistical Process Control (SPC)
The process above is in apparent statistical control. Notice that all points lie within the upper control limits
(UCL) and the lower control limits (LCL). CL-centerline This process exhibits only common cause variation.
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The process above is out of statistical control. Notice that a single point can be found outside
the control limits (above them). This means that a source of special cause
variation is present. Having a point outside the control limits is the
most easily detectable out-of-control condition.
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The graphic above illustrates the typical cycle in SPC. First, the process is highly variable and out of statistical control. Second, as special causes of variation are found, the process comes
into statistical control. Finally, through process improvement, variation is reduced. This is seen from the narrowing of the control limits. Eliminating special cause variation keeps the process in control;
process improvement reduces the process variation and moves the control limits in toward the centerline of the process.
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Out-of-Control Conditions
Several types of conditions exist that indicate that a process is out of control:
Extreme Point Condition: This process is out of control because a point is
either above the UCL or below the LCL.
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Out-of-Control Conditions
Control Chart Zones: Control charts can be broken into 3 zones, a, b, & c on
each side of the process center line. A series of rules exist that are used to detect conditions in
which the process is behaving abnormally to the extent that an out of control condition is declared.
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Out-of-Control Conditions
The probability of having 2 out of 3 consecutive points either in or beyond zone A is an extremely unlikely occurrence when the process mean follows the normal distribution. This criteria applies only to X-bar charts for examining the
process mean.
X, Y, and Z are all examples of this phenomena.
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Out-of-Control Conditions
The probability of 4 out of 5 consecutive points either in or beyond zone B is also an extremely unlikely occurrence when the process mean follows the normal distribution. Applied to X-bar chart when analyzing a process mean.
X, Y, and Z are all examples of this phenomena.
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Out-of-Control Conditions
Runs Above or Below the Centerline: The probability of having long runs (8 or more consecutive
points) either above or below the centerline is also an extremely unlikely occurrence when the process follows the normal distribution.
Applied to both X-bar and r charts.
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Out-of-Control Conditions
Linear Trends: The probability of 6 or more consecutive points showing a
continuous increase or decrease is also an extremely unlikely occurrence when the process follows the normal distribution.
Applied to both X-bar and r charts.
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Out-of-Control Conditions
Oscillatory Trend: The probability of having 14 or more consecutive points
oscillating back and forth is also an extremely unlikely occurrence when the process follows the normal distribution.
Applied to both X-bar and r charts.
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Out-of-Control Conditions
Avoidance of Zone C: The probability of having 8 or more consecutive points
occurring on either side of the center line and do not enter Zone C.
This phenomena occurs when more than one process is being charted on the same chart, the use of improper sampling techniques, or perhaps the process is over controlled.
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Out-of-Control Conditions
Run in Zone C: The probability of having 15 or more consecutive points
occurring the Zone C. This condition can arise from improper sampling,
falsification of data, or a decrease in process variability that has not been accounted for when calculating control chart limits, UCL and LCL.
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The basics
Don’t inspect the product, inspect the process.
You can’t inspect it in, you’ve got to build it in.
If you can’t measure it, you can’t manage it.
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The SPC steps
Basic approach: Awareness that a problem exists. Determine the specific problem to be solved. Diagnose the causes of the problem. Determine and implement remedies. Implement controls to hold the gains
achieved by solving the problem.
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SPC requires the use of statistics Quality improvement efforts have their foundation in
statistics. SPC involves the
collection tabulation analysis interpretation presentation of numerical data.
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SPC is comprised of 7 tools: Pareto diagram Histogram Cause and Effect Diagram Check sheet Process flow diagram Scatter diagram Control chart
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Pareto Principle
Alfredo Pareto (1848-1923) Italian Economist: Conducted studies of the distribution of wealth in
Europe. 20% of the population has 80% of the wealth
Joseph Juran used the term “vital few & trivial many or useful many”. He noted that 20% of the quality problems caused 80% of the dollar loss.
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Pareto diagram
Per
cen
t fr
om
eac
h c
ause
Causes of poor quality
Mac
hine
cal
ibra
tions
Defec
tive
parts
Wro
ng d
imen
sions
Poor D
esig
n
Ope
rato
r erro
rsDef
ectiv
e m
ater
ials
Surfa
ce a
bras
ions
0
10
20
30
40
50
60
70(64)
(13)(10)
(6)(3) (2) (2)
A pareto diagram is a graph that ranks data classifications in descending order from left to right.
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Pareto diagram%
Com
pla
ints
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Pareto diagram
Sometimes a pareto diagram has a cumulative line.
This line represents the sum of the data as they are added together from left to right.
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Pareto diagram
Sometimes a pareto diagram has a cumulative line.
This line represents the sum of the data as they are added together from left to right.
Above the bars, using the 2nd Y-axis representing the cumulative data, plot the cumulative percentage values in the form of a line.
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Pareto diagram The cumulative
percentage can be computed (dotted line).
On the right, add a vertical percent scale equal in length to the scale on the left.
Label this from 0% to 100% .
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Pareto diagramTable 1. Example of a Tabulation of Causes of Ball Bond Lifting for use in a Pareto Chart
Ball Lifting Cause Frequency Percent (%)Cum Percent
(%)Bonder Set-up Issues 19 38% 38%Unetched Glass on Bond Pad
11 22% 60%Foreign Contam on Bond Pad
9 18% 78%
Excessive Probe Damage 3 6% 84%
Silicon Dust on Bond Pad 2 4% 88%
Corrosion 1 2% 90%
Bond Pad Peel-off 1 2% 92%
Cratering 1 2% 94%
Resin Bleed-out 1 2% 96%
Others 2 4% 100%
Total 50 100% -
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Pareto diagramTable 1. Example of a Tabulation of Causes of Ball Bond Lifting for use in a Pareto Chart
Ball Lifting Cause Frequency Percent (%)Cum Percent
(%)Bonder Set-up Issues 19 38% 38%Unetched Glass on Bond Pad
11 22% 60%Foreign Contam on Bond Pad
9 18% 78%
Excessive Probe Damage 3 6% 84%
Silicon Dust on Bond Pad 2 4% 88%
Corrosion 1 2% 90%
Bond Pad Peel-off 1 2% 92%
Cratering 1 2% 94%
Resin Bleed-out 1 2% 96%
Others 2 4% 100%
Total 50 100% -
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HistogramHistogram
The histogram, graphically shows the process capability and, if desired, the relationship to the specifications and the nominal.
It also suggests the shape of the population and indicates if there are any gaps in the data.
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HistogramHistogram
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HistogramHistogram
Data Range
Frequency
0-10 1
10-20 3
20-30 6
30-40 4
40-50 2
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Cause-and-Effect Cause-and-Effect DiagramsDiagramsCause-and-Effect Cause-and-Effect DiagramsDiagrams Show the relationships between a
problem and its possible causes. Developed by Kaoru Ishikawa (1953) Also known as …
Fishbone diagrams Ishikawa diagrams
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Cause and Effect Cause and Effect “Skeleton”“Skeleton”Cause and Effect Cause and Effect “Skeleton”“Skeleton”
QualityProblem
Materials
EquipmentPeople
Procedures
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QualityProblem
MachinesMeasurement Human
ProcessEnvironment Materials
Faulty testing equipment
Incorrect specifications
Improper methods
Poor supervision
Lack of concentration
Inadequate training
Out of adjustment
Tooling problems
Old / worn
Defective from vendor
Not to specifications
Material-handling problems
Deficienciesin product design
Ineffective qualitymanagement
Poor process design
Inaccuratetemperature control
Dust and Dirt
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Cause-and-Effect Cause-and-Effect DiagramsDiagramsCause-and-Effect Cause-and-Effect DiagramsDiagrams Advantages
making the diagram is educational in itself diagram demonstrates knowledge of problem
solving team diagram results in active searches for causes diagram is a guide for data collection
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Cause-and-Effect Cause-and-Effect DiagramsDiagramsCause-and-Effect Cause-and-Effect DiagramsDiagramsTo construct the skeleton, remember: For manufacturing - the 4 M’s
man, method, machine, material For service applications
equipment, policies, procedures, people
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Shifts
Def
ect
Typ
eD
efec
t T
ype
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COMPONENTS REPLACED BY LABTIME PERIOD: 22 Feb to 27 Feb 1998REPAIR TECHNICIAN: Bob
TV SET MODEL 1013
Integrated Circuits ||||
Capacitors |||| |||| |||| |||| |||| ||
Resistors ||
Transformers ||||
CommandsCRT |
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FlowchartsFlowcharts
Graphical description of how work is done.
Used to describe processes that are to be improved.
"Draw a flowchart for whatever you do. Until you do, you do not know what you are doing, you just have a job.”
Dr. W. Edwards Deming.
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Activity
DecisionYesYes
NoNo
FlowchartsFlowcharts
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FlowchartsFlowcharts
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Flow DiagramsFlow Diagrams
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Process Chart Symbols
Operations
Inspection
Transportation
Delay
Storage
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Flow DiagramsFlow Diagrams
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Scatter Diagram
.
(a) Positive correlation (b) No correlation (c) Curvilinear relationship
The patterns described in (a) and (b) are easy to understand; however, those described in (c) are more difficult.
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Run ChartsRun Charts
Run Charts (time series plot) Examine the behavior of a variable
over time. Basis for Control Charts
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18
12
6
3
9
15
21
24
27
2 4 6 8 10 12 14 16
Sample number
Nu
mb
er o
f d
efec
ts
UCL = 23.35
LCL = 1.99
c = 12.67
Control ChartControl Chart
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7 Quality Tools7 Quality Tools
Control ChartControl Chart
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SUMMARY SPC using statistical techniques to
measure and analyze the variation in processes to monitor product quality and maintain processes to fixed targets.
Statistical quality control using statistical techniques for measuring and improving the quality of processes, sampling plans, experimental design, variation reduction, process capability analysis, process improvement plans.
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SUMMARY
A primary tool used for SPC is the control chart, a graphical representation of certain descriptive statistics
for specific quantitative measurements of the process. These descriptive statistics are displayed in the
control chart in comparison to their "in-control" sampling distributions.
The comparison detects any unusual variation in the process, which could indicate a problem with the process.
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SUMMARY - benefits Provides surveillance and feedback for keeping
processes in control Signals when a problem with the process has
occurred Detects assignable causes of variation Reduces need for inspection Monitors process quality Provides mechanism to make process changes and
track effects of those changes Once a process is stable, provides process
capability analysis with comparison to the product tolerance