March 14 2003Tune Meter - Betatron Coupling - P. Lebrun 1 f On Automated Betatron Coupling Measurements Using the Tevatron Tune Meter. Paul Lebrun Fermilab.

Slides:



Advertisements
Similar presentations
Beam-based Measurements of HOMs in the HTC Adam Bartnik for ERL Team, Daniel Hall, John Dobbins, Mike Billing, Matthias Liepe, Ivan Bazarov.
Advertisements

Development of a Chromaticity measurement application using Head-Tail phase shift technique.
Resonance and Sound Decay: A Quantitative Study of Acoustic guitars Acoustical Society of America Meeting October 3, 2005 by Erika Galazen and Joni Nordberg.
Searching for State Contracts There are three ways to search the Office of General Services site for State Contracts: 1.Contract Description 2.Group Number.
 Distortion – the alteration of the original shape of a waveform.  Function of distortion analyzer: measuring the extent of distortion (the o/p differs.
Elec471 Embedded Computer Systems Chapter 4, Probability and Statistics By Prof. Tim Johnson, PE Wentworth Institute of Technology Boston, MA Theory and.
Pg  Scientific method  make observations  Do experiments  Create models/theories  Explain results/predict new answers.
Searching for Quantum LOVE at the Australian Synchrotron Light Source Eugene Tan On behalf of Rohan Dowd 120/10/2010Eugene Tan – IWLC 2010, Genega ASLS.
January Tevatron Tunes - P. Lebrun1 f On Tevatron TuneTracker, Status Report & Plans Paul Lebrun Fermilab January
Data Acquisition Overview 1 Using LabVIEW to acquire, analyze and record data.
Tevatron BPM System Upgrade Technical Update Bob Webber Run II Luminosity Upgrade Review February 2004.
Basic BPM Hardware Theory Jim Steimel. Wall Current Charge in a cylindrical perfectly conducting pipe produces an equal and opposite image charge at the.
6. betatron coupling sources: skew quadrupoles, solenoid fields concerns: reduction in dynamic (& effective physical) aperture; increase of intrinsic &
 a mathematical procedure developed by a French mathematician by the name of Fourier  converts complex waveforms into a combination of sine waves, which.
Studies on Lattice Calibration With Frequency Analysis of Betatron Motion R. Bartolini DIAMOND Light Source Ltd FMA workshop, Orsay, LURE, 1 st and 2 nd.
Summary of Booster Dampers Systems Dave McGinnis December 7, 2010.
Proposal for LHC Microwave Schottky Pickups Ralph J. Pasquinelli 3/9/2005.
F Beam Line Tuners Vic Scarpine Instrumentation DoE Review Oct 28-31, 2002.
Jan Tune fitters - P. Lebrun1 f Tune Fitters Status, mid-January 2004 P. Lebrun, Fermilab January
Mar 20, 2005 Iterative pe finder: IceTop data compression applied to In-ice D. Seckel, Univ. of Delaware.
Chromaticity dependence of the vertical effective impedance in the PS Chromaticity dependence of the vertical effective impedance in the PS S. Persichelli.
Vertical Emittance Tuning at the Australian Synchrotron Light Source Rohan Dowd Presented by Eugene Tan.
Beam stability in damping ring - for stable extracted beam for ATF K. Kubo.
Week 6. Statistics etc. GRS LX 865 Topics in Linguistics.
Embedded Computer Architecture 5SAI0 Multi-Core Programming and Design Space Exploration Lab Assignment 1 Luc Waeijen 16 Nov 2015.
June 2006LHCCWG / J. Wenninger1 Orbit response measurements and analysis J. Wenninger AB-OP Principle Software status Example from SPS ring and lines Potential.
Microwave Schottky Pickups at Fermilab Ralph J. Pasquinelli January 14, 2004.
Analyze of Synchrotron Sidebands with ICA Honghuan Liu Indiana University March 15 th 2012.
Advanced Optics Control, CERN, Masamitsu Aiba, PSI Recent optics measurements at SLS M. Aiba, M. Böge, Á. Saá Hernández, D. Mayilyan and.
Chapter 7: Sampling Distributions Section 7.2 Sample Proportions.
06/2006I.Larin PrimEx Collaboration meeting  0 analysis.
Β* in the Tevatron + α Budker Fermilab Village Users Center 10/25/2005 Ryoichi Miyamoto (UT Austin) Supervisors: Sacha Kopp (UT Austin) Mike.
Measuring Oscillation Parameters Four different Hadron Production models  Four predicted Far  CC spectrum.
F f Quadrupole Pick-Ups at CERN & Fermilab A.Jansson FNAL.
Three examples of application of Sussix 1)Data from simulations  sensitivity 2)Data from measurements  frequency resolution.
Lecture 4 Longitudinal Dynamics I Professor Emmanuel Tsesmelis Directorate Office, CERN Department of Physics, University of Oxford ACAS School for Accelerator.
Sept Tune fitters/1.7 GHz & 21.4 MHz - P. Lebrun 1 f Tevatron Tunes Measurements: Status Report on 1.7 GHz and 21.4 Mhz systems, Sept 2004 P. Lebrun.
Beam Diagnostics Seminar, Nov.05, 2009 Das Tune-Meßverfahren für das neue POSI am SIS-18 U. Rauch GSI - Strahldiagnose.
A Survey of the Capabilities of the Upgraded TeV BPMs Rob Kutschke, CD/EXP Run II Meeting March 24, 2005 Beams-doc-1752-v2.
Lecturer’s desk INTEGRATED LEARNING CENTER ILC 120 Screen Row A Row B Row C Row D Row E Row F Row G Row.
Ultra-low Emittance Coupling, method and results from the Australian Synchrotron Light Source Rohan Dowd Accelerator Physicist Australian Synchrotron.
Harmonics: Plucking & Damping
A.Zanichelli, B.Garilli, M.Scodeggio, D.Rizzo
Orbit Response Matrix Analysis
Sextupole calibrations via measurements of off-energy orbit response matrix and high order dispersion Nicola Carmignani.
Chapter 3: Describing Relationships
Vertical emittance measurement and modeling Correction methods
Beam based measurements
Statistics 200 Lecture #5 Tuesday, September 6, 2016
Beam-based alignment measurements
Efficient mitigation of RFI at radio astronomy observatories
Chapter 3: Describing Relationships
Chapter 3: Describing Relationships
Chapter 3: Describing Relationships
Chapter 3: Describing Relationships
Chapter 3: Describing Relationships
Chapter 3: Describing Relationships
Chapter 3: Describing Relationships
Chapter 3: Describing Relationships
Optics Measurements in the PSB
Chapter 3: Describing Relationships
Chapter 3: Describing Relationships
Chapter 3: Describing Relationships
7.4 Slope Objectives: To count slope To use slope formula.
Chapter 3: Describing Relationships
Chapter 3: Describing Relationships
Chapter 3: Describing Relationships
Chapter 3: Describing Relationships
Chapter 3: Describing Relationships
Chapter 3: Describing Relationships
Presentation transcript:

March Tune Meter - Betatron Coupling - P. Lebrun 1 f On Automated Betatron Coupling Measurements Using the Tevatron Tune Meter. Paul Lebrun Fermilab March

March Tune Meter - Betatron Coupling - P. Lebrun 2 Beam Study Report: Using the Tune Meter.. Goals : – Advertise the Tune Meter to.. –Automate the measurements of betatron coupling and Chromaticity using the Tune Meter, accurately. –Faster Tevatron Tune up. Method – Step 1: Construct a Tune Meter. – Step2: Using the Tune Meter. Knob T:QYINJ, record T:TUXXBR, T:TUXYBR, T:TUYXBR, T:TUYYBR Fit the data, without manual selection of that data!.

March Tune Meter - Betatron Coupling - P. Lebrun 3 Raw Data Taken March 11, 11:16 – 11:29 A.M. F Classical picture of coupled harmonic oscillators. Accurate data! Caveats: Which one is X, Y ? Data is noisy: The Tune Meter fitter got occasionally the wrong answer. Time delay between setting and getting a Tune answer… Can we get accurate number Out of this data, automatically?

March Tune Meter - Betatron Coupling - P. Lebrun 4 Correcting for the Time Lag between setting and measurements.. For now, empirically setting it to 5 seconds. How come ? ~1 seconds for the Spectrum Analyzer to scan/sample, 1 to 2 seconds for GPIB D.A., 1 to 2 seconds for fitting and reporting the answer to ACNET.

March Tune Meter - Betatron Coupling - P. Lebrun 5 Failures of the Tune Directionality (X vs Y) logical Assignment Based on the relative strength of the fitted resonance, compare the two signals from X and Y pick- up. They might not be calibrated the same way! In addition, for a substantial section of the explored Q_y range, this assignment is physically meaningless!. Do we care ?

March Tune Meter - Betatron Coupling - P. Lebrun 6 Combining X & Y Pick-up Signals, for “-” Eigenstate. Simply select the low frequency curve. The average common frequency _0 has been set by “eye”… (So far, the only deviation from an automated procedure) A first guess on the _y calibration in term of Q_y had to be guessed.. Which is O.K., It can not change very much!.

March Tune Meter - Betatron Coupling - P. Lebrun 7 Agreement between X & Y Pick-up Signals. Besides occasional wrong choice of the correct Synchrotron line, we have good agreement..

March Tune Meter - Betatron Coupling - P. Lebrun 8 First Fit of the “-” eigenstate data, all “-” data _y = P1*Q_y + P2, P3 = v_x, P4 = q^2

March Tune Meter - Betatron Coupling - P. Lebrun 9 Second Fit of the “-” eigenstate data, selected “-” data” Rejecting data points more than away from the previous fit. Refit!. (D. A. Edwards & M. Syphers, page 146, formula 5.12)  better chi-square.  But ! Wrong value for the horizontal (high) tune!

March Tune Meter - Betatron Coupling - P. Lebrun 10 Fits of the “+” Eigenstate data Despite additional noise, the procedure converged. The q^2 coupling factor and horizontal tune do not agree with The “-” sample.

March Tune Meter - Betatron Coupling - P. Lebrun 11 Status … What are the next steps? Tune Meter: Make it a production tools! - Well documented procedure to re-start the software, if need be. => Need the help of Control to write an OAC or “pseudo OAC” (C++ requirement) - Web Page documenting this “virtual Instrument” Physics software Need to write (yack!..) Application for the Tune Meter. Repeat the experiment described above, wit the Java based “Accelerator Studies” in collaboration with Luciano Piccoli. Do the Coupling fits in Java instead of Origin 7 => fully automated Java application. Write a similar procedure to measure Chromaticity. Beam Physics: Did I use the correct formula to extract coupling factor and Horizontal and vertical tunes away from mixing? If so, the linear coupling theory does not fit the data ! Will the automatic procedure works when the coupling is smaller? Why was the minimum tune split of so large ?