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1 SAMPLE J DSP EXERCISES DISCRETE TIME SIGNALS and Rose Hulman Form

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let's learn about the convolution sum of a linear time invariance system and also take a look at a numerical example to begin with an LTI system that's an abbreviation for linear time invariant system can be represented by this box the system has an input X of n an output y of N and all of the system behavior is captured in its impulse response h of n now the impulse response is the systems response to a specific input called an Impulse function denoted as Delta of n it's zero for all values except for n equals 0 at which time it's a unit value the system responds with some sort of behavior on the output so this single impulse triggers a series of um you can think of them as impulses as well if we shift the impulse in this case delaying it by a value of two which would turn that into Delta of n minus 2 provided this system is time invariant or shift invariant is another way of thinking about that the impulse response simply slides over by the same amount

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