Good day community, 
I try to solve the 2D heat equation in cylindrical coordinates. I wanna follow a paper (Selim et al.: Temperature rise in a semi-infinite medium heated by a disc source) and therefor using a Laplace transform and a Hankel transform, subsequently, and there I encountered a problem. 

I'll jump right in, my equation is: 

    eqn = D[T[r, z, t], {r, 2}] + 1/r D[T[r, z, t], r] + 
       D[T[r, z, t], {z, 2}] == 1/[Alpha] D[T[r, z, t], t]

`lapl = LaplaceTransform[eqn,t,p]` gives me a ,what I understand is a, correct result:

    LaplaceTransform[(T^(0,2,0))[r,z,t],t,p]+LaplaceTransform[(T^(1,0,0))[r,z,t],t,p]/r+
    LaplaceTransform[(T^(2,0,0))[r,z,t],t,p]==
    (p LaplaceTransform[T[r,z,t],t,p]-T[r,z,0])/[Alpha]

However, when applying `HankelTransform[lapl,r,s,0]` the result I'm getting is:

    HankelTransform[LaplaceTransform[(T^(0,2,0))[r,z,t],t,p],r,s,0]+
    HankelTransform[LaplaceTransform[(T^(1,0,0))[r,z,t],t,p]/r,r,s,0]+
    HankelTransform[LaplaceTransform[(T^(2,0,0))[r,z,t],t,p],r,s,0]==
    (1/[Alpha])(p HankelTransform[LaplaceTransform[T[r,z,t],t,p],r,s,0]-
    HankelTransform[T[r,z,0],r,s,0])`

while, based on the paper, I'm supposed to get: 

$$\frac{\mathrm d^2 \overline{T_0}}{\mathrm dz^2}-\left(s^2+\frac{p}{\alpha}\right)\overline{T_0}=0$$

(In case the output is to tiring to read, as summary: there is no occurrence of s whatsoever, which makes doubt the correctness.)

Do I use the functions in wrong way (which I suppose is more likely) or is *Mathematica* (11.2) not able to transform this kind of input. 
Thanks in advance and forgive me my poor formatting skills.