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0

$begingroup$

What is inverse laplace for $y={-16s^{v-1}+2s^{2v-1}/s^{2v}-4s^{v}+13}$ where $v$ is fraction
. The answer that I need to get after applying invers laplace is $y=[E(2t^v)][cos(3t^v)-5sin(3t^v)]$
Where $E$ is mittage function ..

calculus analysis partial-fractions fractional-calculus

share|cite|improve this question

edited Mar 13 at 8:35

YuiTo Cheng

2,0592837

asked Mar 13 at 8:22

JojoJojo

21

$endgroup$

add a comment | 

0

$begingroup$

What is inverse laplace for $y={-16s^{v-1}+2s^{2v-1}/s^{2v}-4s^{v}+13}$ where $v$ is fraction
. The answer that I need to get after applying invers laplace is $y=[E(2t^v)][cos(3t^v)-5sin(3t^v)]$
Where $E$ is mittage function ..

calculus analysis partial-fractions fractional-calculus

share|cite|improve this question

edited Mar 13 at 8:35

YuiTo Cheng

2,0592837

asked Mar 13 at 8:22

JojoJojo

21

$endgroup$

add a comment | 

$begingroup$

What is inverse laplace for $y={-16s^{v-1}+2s^{2v-1}/s^{2v}-4s^{v}+13}$ where $v$ is fraction
. The answer that I need to get after applying invers laplace is $y=[E(2t^v)][cos(3t^v)-5sin(3t^v)]$
Where $E$ is mittage function ..

calculus analysis partial-fractions fractional-calculus

share|cite|improve this question

edited Mar 13 at 8:35

YuiTo Cheng

2,0592837

asked Mar 13 at 8:22

JojoJojo

21

$endgroup$

share|cite|improve this question

edited Mar 13 at 8:35

YuiTo Cheng

2,0592837

asked Mar 13 at 8:22

JojoJojo

21

share|cite|improve this question

edited Mar 13 at 8:35

YuiTo Cheng

2,0592837

asked Mar 13 at 8:22

JojoJojo

21

edited Mar 13 at 8:35

YuiTo Cheng

2,0592837

edited Mar 13 at 8:35

YuiTo Cheng

2,0592837

asked Mar 13 at 8:22

JojoJojo

21

asked Mar 13 at 8:22

JojoJojo

21