“…In (7), t1 = t2 = 0 for the uv = zz, t1 = 0, t2 = 1 for the uv = zφ (= φz due to reciprocity), t1 = t2 = 1 for uv = φφ cases, whereas in (8), F −1 {·} denotes the inverse Fourier transform (IFT), n is the cylindrical eigenmode, β = ρφ and β = ρ φ , k the first, second, and the fourth terms are calculated in closed-form via generalized pencil of function (GPOF) method [23] on a deformed path (as done in [14]) since they do not have any singularity, whereas the third (axial line singularity related term) and the fifth (space domain singularity related term) terms are calculated analytically during the mutual admittance calculations. Although, (8) is obtained for every u and v, in this work we only use uv = zz case.…”