Inverse Laplace Transform of irrational function $frac1as^alpha + bs + c$

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I'm looking for a way to inverse this transformant




$$F(s) = frac1as^alpha + bs + c$$
where $a,b,c,alpha $ are real numbers and $alpha > 0$.




Is there any technique to do it?



Thanks in advance










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    up vote
    -1
    down vote

    favorite












    I'm looking for a way to inverse this transformant




    $$F(s) = frac1as^alpha + bs + c$$
    where $a,b,c,alpha $ are real numbers and $alpha > 0$.




    Is there any technique to do it?



    Thanks in advance










    share|cite|improve this question

























      up vote
      -1
      down vote

      favorite









      up vote
      -1
      down vote

      favorite











      I'm looking for a way to inverse this transformant




      $$F(s) = frac1as^alpha + bs + c$$
      where $a,b,c,alpha $ are real numbers and $alpha > 0$.




      Is there any technique to do it?



      Thanks in advance










      share|cite|improve this question















      I'm looking for a way to inverse this transformant




      $$F(s) = frac1as^alpha + bs + c$$
      where $a,b,c,alpha $ are real numbers and $alpha > 0$.




      Is there any technique to do it?



      Thanks in advance







      laplace-transform






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      share|cite|improve this question













      share|cite|improve this question




      share|cite|improve this question








      edited Sep 1 at 10:12









      Nosrati

      22.1k61747




      22.1k61747










      asked Sep 1 at 4:33









      Afftar43

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