RF Cavity Design with Superfish

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Presentation transcript:

RF Cavity Design with Superfish Oxford – John Adams Institute 20 November 2009 Ciprian Plostinar

Overview RF Cavity Design Introduction to Superfish Examples: Design Criteria Figures of merit Introduction to Superfish Examples: Pill-box type cavity DTL type cavity Elliptical cavity A low frequency cavity for the proton driver RF compressor (hint: your project!)

RF Cavity Design In most particle accelerators (except the betatron), the energy is delivered to the particle by means of a large variety of devices, normally know as cavity resonators. The ideal cavity is defined as a volume of perfect dielectric limited by infinitely conducting walls (the reality is a bit different). Hollow cylindrical resonator excited by a radio transmitter - > standing wave -> accelerating fields (the pillbox cavity).

RF Cavity Design - Design Criteria - Define the requirements (intended application), RF frequency, NC/SC, voltage, tuning, etc. General design criteria: Power Efficiency & RF Properties Beam Dynamics considerations (control of loss and emittance growth, etc.) – especially true for linacs Technologies and precisions involved Tuning procedures (frequency, field profile, stability against perturbations) Sensitivity to RF errors (phase and amplitude) Etc.

RF Cavity Design - Figures of Merit - The Transit Time Factor, T While the particle crosses the cavity, the field is also varying -> less acceleration -> the particle sees only a fraction of the peak voltage -> T is a measure of the reduction in energy gain cause by the sinusoidal time variation of the field in the cavity.

RF Cavity Design - Figures of Merit - The Quality Factor, Q To first order, the Q-value will depend on the conductivity of the wall material only High Q -> narrower bandwidth -> higher amplitudes But, more difficult to tune, more sensitive to mechanical tolerances (even a slight temperature variation can shift the resonance) Q is dimensionless and gives only the ratios of energies, and not the real amount of power needed to maintain a certain resonant mode For resonant frequencies in the range 100 to 1000 MHz, typical values are 10,000 to 50,000 for normal conducting copper cavities; 108 to 1010 for superconducting cavities.

RF Cavity Design - Figures of Merit - Shunt Impedance - a measure of the effectiveness of producing an axial voltage V0 for a given power dissipated Effective Shunt Impedance per unit length Typical values of ZT2 for normal conducting linacs is 30 to 50 M/m. The shunt impedance is not relevant for superconducting linacs.

RF Cavity Design - Figures of Merit - r/Q measures the efficiency of acceleration per unit of stored energy at a given frequency It is a function only of the cavity geometry and is independent of the surface properties that determine the power losses.

RF Cavity Design - Figures of Merit - The Kilpatrick limit High Field -> Electric breakdown Maximum achievable field is limited

Introduction to Poisson Superfish Poisson and Superfish are the main solver programs in a collection of programs from LANL for calculating static magnetic and electric fields and radio-frequency electromagnetic fields in either 2-D Cartesian coordinates or axially symmetric cylindrical coordinates. Finite Element Method Solvers: Automesh – generates the mesh (always the first program to run) Fish – RF solver Cfish – version of Fish that uses complex variables for the rf fields, permittivity, and permeability. Poisson – magnetostatic and electrostatic field solver Pandira – another static field solver (can handle permanent magnets) SFO, SF7 – postprocessing Autofish – combines Automesh, Fish and SFO DTLfish, DTLCells, CCLfish, CCLcells, CDTfish, ELLfish, ELLCAV, MDTfish, RFQfish, SCCfish – for tuning specific cavity types. Kilpat, Force, WSFPlot, etc.

Poisson Superfish Examples - A Pillbox cavity - The simplest RF cavity -> Resonant frequency independent of the cell length -> Example: a 40 MHz cavity (PS2) would have a diameter of ~ 5.7 m -> In the picture, CERN 88 MHz For the accelerating mode (TM010), the resonant wavelength is: x1 - first root of the zero-th order Bessel function J0 (x)

Poisson Superfish Examples - A Pillbox cavity - Superfish input file

Poisson Superfish Examples - A DTL-type cavity - Drift Tube Linac Cavity CERN Linac4 DTL prototype Special Superfish input geometry

Poisson Superfish Examples - A DTL-type cavity - Solution Geometry file Superfish input file

Poisson Superfish Examples - An elliptical cavity - Often used in superconducting applications INFN & CEA 704 MHz elliptical SC cavities Special Superfish input geometry

Poisson Superfish Examples - An elliptical cavity - Superfish input file Geometry file Solution 1 Cell Solution 5 Cell Cavity

Poisson Superfish Examples - The ACOL Cavity - A 9.5 MHz cavity for bunch rotation in the CERN Antiproton Collector. Low Frequency Pillbox-type cavities are challenging because of their large dimensions Alternatives: Ferrite Dominated Cavities (Bias current in the ferrite -> Small cavity & Tuning, Typical gap voltage ~ 10 kV, Long beam line space required for higher voltages) High gradient magnetic alloy loaded cavity (70 kV) Oil loaded, Ceramic gap loaded cavity

Poisson Superfish Examples - The ACOL Cavity - Air-core RF cavity: large capacitive electrode -> lower frequency Different models ACOL Cavity Initial Design ACOL Cavity Final Model (Built)

Poisson Superfish Examples - The ACOL Cavity - Pillbox Cavity, 2.5/1.64m f= 91.8 MHz Pillbox Cavity, with drift nose 2.5/1.64m - f= 56 MHz Pillbox Cavity, with one electrode 2.5/1.64m - f= 12 MHz Pillbox Cavity, with two electrodes 2.5/1.64m - f= 9.23 MHz