In this article i will try to capture maximum concepts related to Low power design. I have listened from a prof read that "to defeat an enemy u must know your enemy". So in order to know the low power design strategy you should know what is power, why we should need low power and what are the strategies involved in low power design.
Today we all are using the handheld devices like smartphones, ipod, mp3 player etc. At the end of usage we are looking for the power source to charge the device. When you are purchasing any mobile, u look for power in the battery which is defined in mAh (Milliamp Hour). mAh is a unit for measuring electric power over time. As the technology is shrinking in nano meter, power is playing very critical role and specially leakage power comes into crucial role to play. So we should look for the new ways to reduce the leakage.
Here i will discuss different types of power dissipation and the ways to tackle it.
Broadly we can have the following types of power dissipation which can be depicted in the following ways,
![](data:image/png;base64,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)
Today we all are using the handheld devices like smartphones, ipod, mp3 player etc. At the end of usage we are looking for the power source to charge the device. When you are purchasing any mobile, u look for power in the battery which is defined in mAh (Milliamp Hour). mAh is a unit for measuring electric power over time. As the technology is shrinking in nano meter, power is playing very critical role and specially leakage power comes into crucial role to play. So we should look for the new ways to reduce the leakage.
Here i will discuss different types of power dissipation and the ways to tackle it.
Broadly we can have the following types of power dissipation which can be depicted in the following ways,
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