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In discrete time, a function is period if there exists an integer N such that x[n+N] = x[n] | In discrete time, a function is period if there exists an integer N such that x[n+N] = x[n] | ||
| − | An example of a discrete period function would be <math> | + | An example of a discrete period function would be <math>e^j^w^nwn)</math> |
In continuous time, a function x(t) is periodic if there exists a T>0 such that x(t+T) = x(t) | In continuous time, a function x(t) is periodic if there exists a T>0 such that x(t+T) = x(t) | ||
Revision as of 16:42, 4 September 2008
Periodic Functions
In discrete time, a function is period if there exists an integer N such that x[n+N] = x[n]
An example of a discrete period function would be $ e^j^w^nwn) $
In continuous time, a function x(t) is periodic if there exists a T>0 such that x(t+T) = x(t)
Non Periodic Functions
All functions that are not periodic I suppose would then be Non-periodic.
