An input coupler with adequate coupling is needed so as to transfer a higher CW power to the RFQ cavity effectively and maintain a match between the final RF amplifier and cavity R ...... -L R = 2. (Lp / 2) and Figure 2 .The lumped equivalent circuit of RFQ resonating structure If the total number of such rf-cell is n then L RFQ = L R / nand C RFQ = n. C R Using the basic four wire transmission line and parallel plate transmission line theory we can calculate the C rod and Lpos t [6]. These help for calculation of frequency 10, Q-value and shunt impedance R p • Using this description the preliminary rf structure was fixed and further optimization was done with the code MAFIA. The resonant frequency, Q value and shunt impedance R p of the 1.7 m long structure with unmodulated electrodes of the same characteristic radius have been calculated to be 35.16 MHz, 9830 and 174 kQ respectively. The resonant structure is formed by the four vanes supported on posts on a base plate. Each diagonally opposite pair of vanes is supported by two posts. The basic rf cell of the above 'four-rod' structure can be described as two coupled A14 transmission lines excited in transverse 1t-mode forming a parallel LC resonant circuit with the vanes as capacitance and the posts as inductance. In this configuration the posts can be seen as a parallel plate transmission line shorted at on end and other end is open (with height I :s A/4) acting as inductor and these are loaded with vans that can be seen as capacitance (open ended transmission line). The lumped equivalent circuit of one resonating rf-cell is shown in Figure 2. The total capacitance of resonating structure of one rf-cell is C R and inductance is L R • Where