Help Understanding Dirac Delta Function in Lecture Notes

In summary, the Dirac Delta function, also known as the impulse function, is a mathematical function commonly used in physics and engineering to represent point forces or masses. It is defined as a function that is equal to zero everywhere except at a single point and has various properties such as symmetry, scaling, sampling, and integration. In signal processing, it is used to represent a unit impulse and is often utilized in the analysis of systems and their responses to input signals.
  • #1
hasan_researc
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I don't understand in the first paragraph of the attached lecture notes.

Could anyone help?
 

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  • #2
To begin with, why is the Dirac delta function is the continuous equivalent of the discrete-case Kronecker delta function.
 

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