inverse LaPlace transform of confluent hypergeometric function
hello, I want to calculate the inverse laplace transform of a characteristic function
this is the fourier transform of h(x), which is converted to Laplace transform with p = -i*t
from here we make a characteristic function which is
this characteristic function is converted to hypergeometric function
I have to get the inverse laplace transform of this function, I have written the following code:
N = 3; x_bar = 2.5; a = 1.3; b = 13; c = a+b;
syms s t
p = -1*1j*s
z = -1*((N*x_bar*(c/a)*p)/(p+1))
h = hypergeom(a,c,z)
C_slow = h/((p+1)^N)
f(t) = ilaplace(C_slow)
output of code:
z =
-(s*165i)/(2*(- 1 + s*1i))
h =
hypergeom(13/10, 143/10, -(s*165i)/(2*(- 1 + s*1i)))
do we have to put the vlaue of ”s” to evalute the hypergeom function? I don’t know what i am missing here…any help would be appreciatedhello, I want to calculate the inverse laplace transform of a characteristic function
this is the fourier transform of h(x), which is converted to Laplace transform with p = -i*t
from here we make a characteristic function which is
this characteristic function is converted to hypergeometric function
I have to get the inverse laplace transform of this function, I have written the following code:
N = 3; x_bar = 2.5; a = 1.3; b = 13; c = a+b;
syms s t
p = -1*1j*s
z = -1*((N*x_bar*(c/a)*p)/(p+1))
h = hypergeom(a,c,z)
C_slow = h/((p+1)^N)
f(t) = ilaplace(C_slow)
output of code:
z =
-(s*165i)/(2*(- 1 + s*1i))
h =
hypergeom(13/10, 143/10, -(s*165i)/(2*(- 1 + s*1i)))
do we have to put the vlaue of ”s” to evalute the hypergeom function? I don’t know what i am missing here…any help would be appreciated hello, I want to calculate the inverse laplace transform of a characteristic function
this is the fourier transform of h(x), which is converted to Laplace transform with p = -i*t
from here we make a characteristic function which is
this characteristic function is converted to hypergeometric function
I have to get the inverse laplace transform of this function, I have written the following code:
N = 3; x_bar = 2.5; a = 1.3; b = 13; c = a+b;
syms s t
p = -1*1j*s
z = -1*((N*x_bar*(c/a)*p)/(p+1))
h = hypergeom(a,c,z)
C_slow = h/((p+1)^N)
f(t) = ilaplace(C_slow)
output of code:
z =
-(s*165i)/(2*(- 1 + s*1i))
h =
hypergeom(13/10, 143/10, -(s*165i)/(2*(- 1 + s*1i)))
do we have to put the vlaue of ”s” to evalute the hypergeom function? I don’t know what i am missing here…any help would be appreciated laplace transform, hypergeometric function, swerling characteristic function MATLAB Answers — New Questions