laplace transform of dirac delta function


  • What is the Laplace transform of Dirac delta function?

    The Laplace transform of the Dirac delta function is easily found by integration using the definition of the delta function: L{?(t?c)}=??0e?st?(t?c)dt=e?cs.17 nov. 2021
  • What is the Laplace inverse of Dirac delta?

    The inverse Laplace transform of F(s)=s is actually ��'(t), the derivative of the Dirac delta function. In general the inverse Laplace transform of F(s)=s^n is ��^(n), the nth derivative of the Dirac delta function.
  • It should be noted that Dirac's delta function does not belong to L2: since it equals zero everywhere but a single point then in L2 it must coincide with the zero function. An alternative view of this fact is that the delta function cannot be obtained as the L2-limit of a sequence of continuous functions.
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