Stabilization of the FF quads A.Jeremie B.Bolzon, L.Brunetti, G.Deleglise, N.Geffroy A.Badel, B.Caron, R.Lebreton, J.Lottin Together with colleagues from.

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Presentation transcript:

Stabilization of the FF quads A.Jeremie B.Bolzon, L.Brunetti, G.Deleglise, N.Geffroy A.Badel, B.Caron, R.Lebreton, J.Lottin Together with colleagues from the CLIC stabilisation WG and CLIC MDI WG

Some comments Several PhDs: –C.Montag (DESY) 1997 –S.Redaelli (CERN) 2003 –B.Bolzon (LAPP) 2007 –M.Warden (Oxford) ~2010 –R. LeBreton (SYMME) ~2012 TolerancesMain beam Quadrupoles Final Focusing Quadrupoles Vertical1 nm > 1 Hz0.1 nm > 4 Hz Horizontal5 nm > 1 Hz5 nm > 4 Hz Active vibration control is not yet a mature technology. Activity should be defined as R&D but with CLIC engineering as objective. It will take time to achieve the final objective but a work plan has been agreed with CDR as an important milestone. Each time a new team starts this study, there is a non negligible “learning period”. Initially, only vertical direction was studied

What can active stabilisation do? Since the isolation systems don’t isolate 100%, but only reduce the vibrations by a given factor (x10 for common systems, x100 VERY difficult, x1000 “impossible”) The initial vibration background has to be as low as possible => if we want – MB stab of 1nm, the ground should already be 10nm – 0.15nm for the FF, the support should not be subjected to more than 2nm. Vibration measurements have shown: – Ground measurements at 1Hz vary from 2nm (LEP) to 150nm (ATF2). – Common detectors move already by 30nm to more than 100nm!

FF support issues How can it be supported inside the detector? Are we considering a Push-Pull scenario? A study to be done – Cantilever on detector – Cantilever from/on tunnel – Multifeet from detector – Cantilever from ground (height!!!) – Suspended from detector – Suspended from ceiling (correlation possible for both QD0?) – Common girder through detector… Need an in depth study with detector conception. A detector can never be built with the right vibration tolerances!

Integration for the Push-Pull 17 m 8.6 m

Study prompted by the CLIC FD stability challenge (< 0.2nm) Double the L* and place FD on a stable floor Initial study show that L*=8m optics is possible (CLIC08 workshop) » Some (maybe tolerable) impact on luminosity is still unavoidable CLIC08 Longer L* But there are drawbacks: R.Tomas et al have shown a ~30% luminosity loss and tuning trickier (A.Seryi, 2008)

FF support issues How can it be supported inside the detector? Are we considering a Push-Pull scenario? A study to be done – Cantilever on detector – Cantilever from/on tunnel – Multifeet from detector – Cantilever from ground (height!!!) – Suspended from detector – Suspended from ceiling (correlation possible for both QD0?) – Common girder through detector Need an in depth study with detector conception A detector can never be built with the right vibration tolerances! Would the FF magnet be simpler for L*=8m (without the spent beam in the way)? What if we only keep the L*=8m for the first stabilisation studies (or slightly shorter L* with cantilever FF)?

Support Table Support Tube A.Hervé 2009

Stabilisation system study

Introduction Example of spectral analysis of different disturbance sources Acoustic disturbance : Amplified by the structure itself : the eigenfrequencies Ground motion : Seismic motion Cultural noise A pink noise on a large bandwidth 2 different functions: Isolate Compensate the resonances

CERN vibration test stand Sub-Nanometer Isolation CLIC small quadrupole stabilised to nanometer level by active damping of natural floor vibration passive active (S.Redaelli 2003)

Resonance compensation Al 2.5 m beam First eigenfrequencies in the same region as the ILC FF SC magnet Cantilever configuration considered for FF support Compensation at end of beam where displacements are big LCWS2007, EPAC2008

A finite element model of the structure : Tests in simulation Dynamics equation :  M : Mass matrix  C : damping matrix  K : stiffness matrix  Requires an updating to be as representative as possible to the real setup  Available under Simulink, in the form of a state space model in order to test feedback loops. The purpose of the simulation :  To adjust the feedback loop  To increase the test possibilities (multiple configurations for sensors, actuators…)  To analyse the behaviour of the entire beam  A prediction of the mechanical structure response Ex : force (actuator) applied to a point Tests possibilities

Different approaches of the problem The method used to build the controller : 2 - A local model of the structure : for the disturbances amplified by eigenfrequencies. 3 - A complete model of the structure : for the entire structure 1 - A knowledge of the structure at strategic points : for lumped disturbances f0f0 f1f1 fifi A complete model of the process A knowledge of the process at strategic points A local model of the process Active control

Results : integrated displacement RMS Tests with the large prototype Active control

The industrial solution An industrial solution : the TMC table of CERN. Composed of a passive bloc, placed on 4 active feet (STACIS). Active control  Passive isolation : attenuates all the high frequency disturbances but amplifies the low frequency disturbances (like a resonant filter).  Active isolation : attenuates the disturbance amplified by the passive isolation (low frequencies disturbances).

Results : integrated displacement RMS (with active table ON) Tests with the large prototype Actuator electronic noise at 50 Hz Active control - No control - With active isolation (TMC table) - With active isolation (TMC table) and active compensation (PZT actuators)

Future studies

Replace big TMC table by smaller device

The principle : Corrector C(s) n measurement points (ex : velocity, acceleration...) n Forces to apply (actuators) Multi sensors – Multi actuators Distributed actuators Distributed sensors Active control The method :  Develop a complete model M(s) of the structure (using the modelling -finite element) updated as a function of the behaviour of the structure - results in a state space form  Compute a reduced model M r (s) which is representative of the structure given by the modelling stage.  Build a robust corrector with the reduced model, using the method of the placement of poles and zeros.  Test in simulation, next step: on the prototype.

General stabilisation issues ItemAchievableCritical SensorsExist can give lots of info for CDR Magnetic field issue! Final choice after CDR ActuatorsOK for CDRWeight and size definition Isolation systemPrinciple/design probably OK For the active feet option: test underway Test in accelerator environment OK for CDR if quick test Complete representative test after CDR (CesrTA, CTF3, ATF2…) Ground vibration measurements OK for CDRList vibration sources Compare different “sensors” (seismic/inertial vs laser) OK for CDRIf test done next year in ATF2 between Monalisa and seismic sensors Magnetic center stabilisation Under studyIf we measure outside of magnet, how can we be sure, the magnetic center is also stable?

FF specific ItemAchievableCritical QD0 magnet designOK for CDR FF stabilisationConsidering Plan B with larger L * QD0 mock-upDesign OKProcurement? FF stabilisation methodology/feedback Extension of existing mock-up Multi-sensor/multi-actuator Detector integration +push-pull Related to QD0 stabilisation Support simulations + measurements Support under design (related to L* option) All these “critical” items are studied by limited resources Follow closely work done in the stabilisation group and MB specific work (module type 4, isolator…) MDI-FF review January 2010 => better view of what will be possible for CDR