Freddy Poirier - DESY Preliminary Merlin DFS studies following discussion (Very preliminary) Freddy Poirier DESY.

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Presentation transcript:

Freddy Poirier - DESY Preliminary Merlin DFS studies following discussion (Very preliminary) Freddy Poirier DESY

Freddy Poirier - DESY Preliminary Simulation parameters –Bins of 40 quads (20 overlap) –BPM resolution = 5 um –No other errors than the one given here (i.e BPM Offset or RF pitch) –Wakefield included –DFS energy strategy (check slide later) Initial Beam Energy (-20% or 0) Gradient along Linac (-20%) Note: The strategy including an Initial Beam Energy adjustment has the best effect on the emittance growth limitation (“Energy adjustment strategy for dispersion free steering at the ILC using the MERLIN package ILCDFS “ - EUROTEV-REPORT ) DFS Algorithm based on the following equation (w=w diff in later slides is the constrain on the difference orbit)

Freddy Poirier - DESY Preliminary Dispersion Free Steering Minimisation of the absolute trajectory of the beam (wrt to a design orbit) and the difference orbit when the energy is changed W diff : Constrain on difference orbit ( or W= free parameter) W abs : Constrain on absolute orbit ( fixed = 1) DFS technique is applied on segment of the linac: –40 quads with –20 quads overlapping Energy Difference at beginning of each segment = 20% –At beginning of linac: On-energy beam = 15 GeV Off-Energy beam = 12 GeV Energy Gradient = -20%  See later studies

Freddy Poirier - DESY Preliminary Emittance vs BPM Offset Error Vertical emittance versus the BPM offset is here checked. Energy Strategy: –Grad= -20% –Init. Beam= -20% The slope of the emittance versus the BPM Offset is highly dependent on the weight chosen I.e. difficult to make a direct comparison between codes without the knowledge of the weight used in the various code (and understanding of the DFS algorithm ) Small weight Large weight Corrected Emittance= Energy Correlation numerically removed.

Freddy Poirier - DESY Preliminary Comparison KK results Difference between the two plots seems to be the weight (constrain) K. Ranjan results  Small weight? Large weight?  Large weight= less dependent to BPM Offset

Freddy Poirier - DESY Preliminary Optimisation (*) Optimisation from previous plot: Here the idea is to find the weight which minimize the emittance at the end of the linac Emittance versus BPM Offset shows a different behaviour than in previous study i.e. more logarithmic than exponential (*) The optimisation is relatively crude here

Freddy Poirier - DESY Preliminary Energy Adjustment Result 1) IB: Initial energy is the most effective single adjustment. (  yc =22.8 nm) 2) CG: Constant gradient only least effective (59.3 nm) (*) 3) Combination of IB and CG helps to obtain better results (22.5 nm) 4) KS: Klystron Shunting (30.2 nm). Steps probably an artefact of simu. due to steering effect. Decrease with energy BPM = 1  m W diff = 1/(√2*40)  m W abs = 1  m *CG do not effectively correct dispersion at the beginning as relative uncorrelated energy spread is highest. See: Energy Adjustment Strategy for DFS at the ILC using the MERLIN Package ILCDFS – EUROTeV report Very big difference wrt to strategy at the beginning of linac

Freddy Poirier - DESY Preliminary Emittance vs RF Pitch Error Cavity pitch = the RF structure is rotating around the x-axis: In the following the gradient is all the time - 20%, and the initial beam energy is 0% or -20%; Various weight have been looked at. x y Rotation angle s

Freddy Poirier - DESY Preliminary Results from Merlin IB=0% (dash line) IB=-20% (plain line)

Freddy Poirier - DESY Preliminary Pitch Error Close-up from previous slide: IB (Initial Beam Energy): Dash  IB=0% Plain  IB=-20% The use of a 2 nd test beam with an initial decreased energy allows here to be less sensitive to RF structure pitch errors  This can explain the difference between KK results and K. Rajan results (*) (*) Though a clear understanding of the various algorithm used for DFS would further help to know where might be other differences