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MMA1250D 参数 Datasheet PDF下载

MMA1250D图片预览
型号: MMA1250D
PDF下载: 下载PDF文件 查看货源
内容描述: 传感器 [Sensor]
分类和应用: 传感器
文件页数/大小: 670 页 / 6314 K
品牌: MOTOROLA [ MOTOROLA ]
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Freescale Semiconductor, Inc.  
positively skewed distributions. A right skewed distribution will  
A media test typically needs to take results received in  
weeks or months to predict lifetime in years. Acceleration  
models are used to determine the relationship between the  
accelerated test and the normal lifetime. Literature has  
reported numerous models to equate testing to lifetime  
including the Peck model for temperature and humidity [25].  
TheaccelerationequationbasedonPeck’smodeliswhereEa  
is 0.9eV and n is –3.0. The value K is Boltzmann’s constant  
be a good model for data in a histogram with an extended right  
tail. The Weibull distribution is sometimes referred to as a  
distribution of minima. An example of a Weibull distribution is  
the strength to break a chain where the weakest link describes  
the strength of the chain. The extreme value distribution is a  
distribution of maxima. It is the least utilized of the four life  
distributions.  
–5  
For means of example, the Weibull distribution will be used.  
The Weibull lifetime distribution has the form:  
which is equal to 8.6171x10 eV/K. The relative humidity is  
entered as a whole number, i.e. 85 for 85%. Using this sample  
model, test results from humidity testing can be related to the  
lifetime. The methods to equate test time to lifetime first  
involves fitting the failure data to a lifetime distribution. For an  
example, humidity data at 60°C, 90% relative humidity and  
bias was tested to failure. The failure data fit a Weibull  
distribution with a characteristic life of 40,000 hours. By  
applying the acceleration factor equation shown above,  
quantification of the lifetime in the use conditions can be  
calculated. Figure 15 shows the cumulative failure distribution  
for the test and use conditions for a 15 year lifetime. This  
technique is key for media testing since the range of use  
conditions is very broad. The consumer can determine the  
attributes for the sensor to use for the application. The  
attributes might include cost, performance, and possibility for  
replacement.  
t
F(t, θ, β)  
1
e
.
(1)  
The two parameters for the Weibull distribution are q and b.  
Theta is the scale parameter, or characteristic life. It  
represents the 63.2 percentile of the life distribution. Beta is  
the shape parameter. In order to determine the parameters for  
the Weibull distribution, testing must be performed produce  
failure on the devices. The failure data can be used to  
calculate the maximum likelihood estimates or determined  
graphically. It has not always been customary to perform  
reliability demonstration testing until failures occur. In regards  
to media testing, this seems to be the only method to derive  
lifetime estimates that reflect a true understanding of the  
device capability.  
n
Ea  
k
1
1
RHhigh  
RHlow  
T
T
low  
high  
(2)  
AF  
e
,
100%  
90%  
80%  
70%  
60%  
50%  
40%  
30%  
20%  
10%  
0%  
Test Condition  
(60 C, 90% RH)  
(30 C, 85% RH)  
(25 C, 60% RH)  
0
1
2
3
4
5
6
7
8
9
10  
11  
12 13 14  
15  
TIME (YEARS)  
Figure 15. Probability of failure versus time for humidity testing with bias on an integrated sensor device.  
The failure distribution example shown typically  
representsonefailuremechanism. Thefailuremechanism  
that typifies humidity testing is mobile ions. An elevated  
test temperature, humidity and bias contributes to the  
mobility of the ions and the ability to create a surface  
charge. By lowering the temperature, humidity or  
switching the bias, an improvement in the lifetime can be  
obtained. If a device manufacturer would test to failure and  
report the lifetimes, the customer could select the  
appropriate product for their application. Following a  
template of reliability tests that have not been verified and  
do not coincide with the applicable failure mechanism may  
put the application at risk for surviving.  
Humidity testing was used as an example above, but a  
similar case could be made of other attributes involved  
with media testing. Other attributes of the media test may  
include the bias level and duty cycle, the pH or conductivity  
of the solution, and any stress such as a pressure  
differential. By modeling these attributes against the  
various solutions, models for media compatibility can be  
developed.  
Motorola Sensor Device Data  
www.motorola.com/semiconductors  
1–27  
For More Information On This Product,  
Go to: www.freescale.com  
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