Research student: Gustavo A. Gandara Montano

Slides:



Advertisements
Similar presentations
Gauss’s Law Electric Flux
Advertisements

Abstract Calculations of Harmonics of Quadrupole Magnets Rybitskaya Tatyana, Budker Institute of Nuclear Physics, Russia Design of pole profile and chamfers.
Effect of RFQ Modulations on Frequency and Field Flatness
Beam-plug and shielding studies related to HCAL and M2 Robert Paluch, Burkhard Schmidt November 25,
Lecture 6 Problems.
Halliday/Resnick/Walker Fundamentals of Physics 8th edition
Learning and Teaching Conference 2009 COMSOL Multiphysics for the teaching of design and innovation in food science Malcolm Povey School of Food Science.
Gauss’ Law Besides adding up the electric fields due to all the individual electric charges, we can use something called Gauss’ Law. Its idea is similar.
Chapter 24 Gauss’s Law.
Chapter 23 Gauss’ Law.
1 Design of Gridded-Tube Structures for the 805 MHz RF Cavity Department of Mechanical, Materials, and Aerospace Engineering M. Alsharoa (PhD candidate)
Particle Production of a Carbon/Mercury Target System for the Intensity Frontier X. Ding, UCLA H.G. Kirk, BNL K.T. McDonald, Princeton Univ MAP Spring.
Chapter 24 Gauss’s Law.
1 G4MICE studies of PID transverse acceptance MICE video conference Rikard Sandström.
III–2 Magnetic Fields Due to Currents.
Chapter 24 Gauss’s Law.
1 Status of infrastructure MICE Video Conference, August 17, 2005 Yury Ivanyushenkov Applied Science Division, Engineering and Instrumentation Department.
General Physics 2, Lec 5, By/ T.A. Eleyan 1 Additional Questions (Gauss’s Law)
General Physics 2, Lec 6, By/ T.A. Eleyan
1 Fall 2004 Physics 3 Tu-Th Section Claudio Campagnari Lecture 9: 21 Oct Web page:
Gauss’s Law.
From Chapter 23 – Coulomb’s Law
Alexander Barnaveli GEORGIA №1. Electromagnetic cannon A solenoid can be used to fire a small ball. A capacitor is used to energize the solenoid coil.
Coulomb’s Law Point Charge :. Line Charge : Surface Charge :
MICE CM30 Magnetic Shielding Update Mike Courthold 6 th July
General electric flux definition
General Physics 2, Lec 5, By/ T.A. Eleyan 1 Additional Questions (Gauss’s Law)
Joint Institute for Nuclear Research Further optimization of the solenoid design A.Efremov, E.Koshurnikov, Yu.Lobanov, A.Makarov, A.Vodopianov GSI, Darmstadt,
14 August Magnetic Field in the ATLAS Muon Spectrometer Masahiro Morii for the ATLAS Group Harvard University Laboratory for Particle Physics and.
8.022 (E&M) – Lecture 5 Topics:  More on conductors… and many demos!
Hcal Geometry and Assembly CLIC Meeting - LAPP December 2008, 15th.
Halliday/Resnick/Walker Fundamentals of Physics
Faculty of Engineering Sciences Department of Basic Science 5/26/20161W3.
MAGNETIC INDUCTION MAGNETUIC FLUX: FARADAY’S LAW, INDUCED EMF:
1 ELEC 3105 Basic EM and Power Engineering Start Solutions to Poisson’s and/or Laplace’s.
GAMOS tutorial X-ray Exercises
Chapter 24 Gauss’s Law. Let’s return to the field lines and consider the flux through a surface. The number of lines per unit area is proportional to.
Calculation of the beam dynamics of RIKEN AVF Cyclotron E.E. Perepelkin JINR, Dubna 4 March 2008.
1.Institute For Research in Fundamental Science (IPM), Tehran, Iran 2.CERN, Geneva, Switzerland Mohsen Dayyani Kelisani Thermionic & RF Gun Simulations.
Study of Absorber Effectiveness in the ILC Main Linacs K. Bane, C. Nantista and C. Adolphsen SLAC, March 26, 2010 Goal: Compute the HOM monopole losses.
1 Lecture 3 Gauss’s Law Ch. 23 Physlet ch9_2_gauss/default.html Topics –Electric Flux –Gauss’
Potentially Relaxing Jenne Driggers University of Washington ATRAP Collaboration Dr. Gerald Gabrielse Dr. Jonathan Wrubel J. Driggers, 8 August 2007.
Chapter 12 – Vectors and the Geometry of Space 12.1 – Three Dimensional Coordinate Systems 1.
Physics.
Algebra 1 Volume of Solid Figures
Computer Graphics 3D Transformations. Translation.
Impact parameter resolutions for ILC detector Tomoaki Fujikawa (Tohoku university) ACFA Workshop in Taipei Nov
Physics 2102 Gauss’ law Physics 2102 Gabriela González Carl Friedrich Gauss
Copyright © 2012 Pearson Education Inc. PowerPoint ® Lectures for University Physics, Thirteenth Edition – Hugh D. Young and Roger A. Freedman Lectures.
Measuring the hyperfine splitting in anti-hydrogen to test for CPT violation Martin Roelfs Summer Student Session 13 th of August, 2015 Supervisor: Chloé.
VECTORS AND THE GEOMETRY OF SPACE 10. VECTORS AND THE GEOMETRY OF SPACE In this chapter, we introduce vectors and coordinate systems for three-dimensional.
The force on a current-carrying wire A magnetic field exerts a force on a single moving charge, so it's not surprising that it exerts a force on a current-carrying.
Learning Objectives • Create sweep features. • Create lofted features.
Physics 212 Lecture 4, Slide 1 Physics 212 Lecture 4 Today's Concepts: Conductors + Using Gauss’ Law Applied to Determine E field in cases of high symmetry.
Magnetic Shielding and Creation of homogeneous magnetic field (1 st presentation) Research student: Gustavo A. Gandara Montano Supervisor: Bertalan Juhasz.
Electric field calculation for the neutron EDM SNS experiment. Septimiu Balascuta Ricardo Alarcon ASU, 02/07/2008.
PHY 102: Lecture Symmetry 3.2 Concept of Flux 3.3 Calculating Electric Flux 3.4 Gauss’ Law.
1 Implementation at RAL Iouri Ivaniouchenkov on behalf of Elwyn Baynham, Tom Bradshaw, Tony Jones, Jim Rochford Engineering Department, RAL MICE Collaboration.
Shielding the turbomolecular pump and the vacuum gauge 11 June 2013 Kiril Marinov ASTeC, MaRS, DL 1.
Yingshun Zhu Design of Small Aperture Quadrupole Magnet for HEPS-TF
Yingshun Zhu Accelerator Center, Magnet Group
Physics 2102 Lecture: 04 THU 28 JAN
MAENTOUCH Simulation Giles Quéméner – IN2P3/LPC Caen
Conceptual Design of CEPC Interaction Region Superconducting Magnets
Copyright © Cengage Learning. All rights reserved.
Electrical Engineering Department, SGSITS, Indore, INDIA
DESIGN OPTIONS FOR ORBIT CORRECTORS IN D2 and Q4
Gauss’s Law Electric Flux
ELENA Extra Low ENergy Antiproton Ring
200 kV gun CST microwave studio simulations Shield modifications
Presentation transcript:

Magnetic Shielding and Creation of homogeneous magnetic field for RF cavity Research student: Gustavo A. Gandara Montano Supervisor: Bertalan Juhasz ASACUSA Collaboration Thursday August 12th, 2010. Rm 160-1-009 at CERN. Geneva, Switzerland

The Big Picture (1) The ASACUSA Collaboration is trying to measure hyperfine splitting of Antihydrogen *HyperPhysics Inhomogeneity requirement of 2% What can you get from this experiment? CPT test and antiproton magnetic moment measurement * B. Juahasz, E. Widmann

What I am trying to do: RF cavity: Radius of 210 mm Length 100 cm Region of Homogeneity: Radius: 100 mm Length: 105 mm (HAW) Initial Situation  Inhomogeneity of 44.28%

How to produce the homogeneous Field? Garrett Coils Smaller Garrett Coil: Laying along Z axis, it exists inside a sphere of 250 mm Larger Garrett Coil: Laying along Y axis, it exists inside a sphere of 300 mm Inhomogeneity well below 0.01% For both Garret Coils to produce the same magnetic field at the center. The external Coil must have a current larger by a factor of 1.2

An inherent problem with the shielding Graphs created by the Garret Coils and cylinders laying along Z-axis ONLY Mu metal Soft Iron The induced field introduces inhomogeneity that can go from 0.2 % to 0.6 % *The Garret Coils would create a field of 3.0 G in this set up

First geometry: Cusp Trap Shielding and cylinder laying along z-axis surrounding the cavity The parameters of the cusp trap shielding that gave the less external field in the region of homogeneity were: A length of 100 mm, a location of -550 mm and a Radius of 1000 mm. (This gave a |B| of 0.39697 G at {50,0,-53}) * You have to optimize the whole setup at the same time!!! Terrible job. Inhomogeneity of 12%

Best Optimizations: Shielding along Z-axis Cusp Shielding: Radius=500 Length=270 Location=-800 RF shielding: Radius 650 mm Length=776 Shielding along X-axis Cusp Shielding: Radius=500 Length=220 Location=-850 RF shielding: Radius 550 mm Length=776 {x,0,z} plane {0,y,z} plane Inhomogeneity of 0.6 % in YZ plane Inhomogeneity of 0.91 % in YZ plane.

An inconsistency with the software XZ Plane YZ Plane 2,2,2 divisions. B field goes from 3.182 to 3.186 in YZ Plane. Inhomogeneity: 0.12% 3,3,3 divisions. B field goes from 3.310 to 3.295 in YZ Plane. Inhomogeneity: 0.45% 2,2,4 divisions. B field goes from 3.23 to 3.25 in YZ Plane. Inhomogeneity: 0.61%

First task: Build the sextupole in CST Cavity region Close to the sextupole

Some optimum configurations I tried with CST (I am showing some of many configurations) Some optimum configurations I tried with CST * Cusp shielding made of iron. Has radius=500 Length=270 Left side at=-800 Initial results obtained in CST: Box shielding is less efficient than cylindrical A sextupole shielding (with a side) improves considerably the situation Adding a second layer of shielding makes the situation worse. Just a single shielding produces a more homogeneous field. Box made with Mu metal*. 776 mm length Inhomogeneity: 1.34% Cylinder across z axis with Length: 776 mm Radius: 650 mm Mu metal*: 0.5523 Iron: 1.3314% With a flat iron shielding acting as sextupole shielding. Inhomogeneity: 1.0149% With whole sextupole shielding. Mu metal*: 0.4268% Iron: 0.6152 Cylindrical shielding perpendicular to beam Mu metal*: 0.5952 % Iron: 0.6844% Double shielding with Mu metal: 0.9839 Test of fire: Go to the lowest field (where the inhomogeneity is maximum) With whole sextupole shielding, and cavity shielding made of Iron: Inhomogeneity: 1.9711 % With Cylindrical shielding perpendicular to beam, and cavity shielding made of Iron: Inhomogeneity: 2.0744 % Mission accomplished? Is it over?

New factors to consider Cusp trap looks U-shaped The Cusp Trap shielding is allowed to “be” in a very small 45 mm area->Bad :’( There must be 890 mm of “empty space” in simulation between cusp trap shielding and RF shielding-> Good

An idea too perfect to be real A shielding for Cusp Trap and a shielding for sextupole only Length =100 mm Inhomogeneity=41.42% Length =200 mm Inhomogeneity=52.02% Length =325 mm Inhomogeneity=38.97% Length =635 mm Inhomogeneity=38.37% A “Berti” Shielding: Like a box shielding but the faces on the sides extends along the beam more than top and bottom faces

Test best configurations with new settings Inhomogeneity at high field: 0.7723 % Inhomogeneity at low field: 2.7436 % Inhomogeneity at high field: 0.6418% Inhomogeneity at low field: 1.8562% It works! Inhomogeneity at low field: 1.8276% It works! Extending the shielding proved to be very handy Inhomogeneity at high field: 0.8606% The U-shaped shielding does not give the desired inhomogeneity with all the set up Inhomogeneity at low field: 2.3550 %

The Berti Shielding lets you go small Original: RF shielding radius: 650 mm Sextupole shielding radius:570 Sextupole shielding thickness: 20 mm Inhomogeneity: 1.8562 % The most homogeneous configuration obtained in CST RF shielding radius: 570 mm Sextupole shielding radius:570 mm Sextupole shielding thickness: 20 mm Inhomogeneity: 0.84 % And you keep going until… Units (mm) RF shielding radius: 350 Sextupole shielding radius:350 Sextupole shielding thickness: 20 Inhomogeneity: 1.3887% Units (mm) RF shielding radius: 350 Sextupole shielding radius:350 Sextupole shielding thickness: 20 Inhomogeneity: 1.6312% Units (mm) RF shielding radius: 350 Sextupole shielding radius:350 Sextupole shielding thickness: 20 Inhomogeneity: 1.8344% Units (mm) RF shielding radius: 350 Sextupole shielding radius:350 Sextupole shielding thickness: 20 Inhomogeneity: 1.9356% * Two interesting results supported by Opera

Studying the results using Opera Units (mm) RF shielding radius: 570 Sextupole shielding radius:570 Sextupole shielding thickness: 20 Inhomogeneity: 1.6893% Units (mm) RF shielding radius: 350 Sextupole shielding radius:350 Sextupole shielding thickness: 10 Inhomogeneity: 1.2947% Units (mm) RF shielding radius: 400 Sextupole shielding radius:350 Sextupole shielding thickness: 20 Inhomogeneity: 1.3827% Units (mm) RF shielding radius: 400 Sextupole shielding radius:350 Sextupole shielding thickness: 10 Inhomogeneity: 1.3728% Units (mm) RF shielding radius: 350 Sextupole shielding radius:350 Sextupole shielding thickness: 20 Inhomogeneity: 1.3893% Opera shows: 1._ The configurations respect the 2 % inhomogeneity requirement 2._ Both programs agree in the field values to within 0.04 Gauss 3._Both programs disagree with respect to the particular inhomogeneity values assigned to each configuration. The average difference is 0.43% 4._Unlike CST, for the smallest configurations, Opera does not show strong dependence on the dimensions of the sextupole shielding Possible reasons of points 3 & 4: 1._ An error factor of +-0.30 % appears in CST when calculating Garret Coil fields 2._ The sextupoles themselves: According to Opera, my sextupole overestimates the real field in the region of sextupole shielding 3._Meshing size (finer in different regions in different programs) 4._Pushing the software too much (asking for accuracy of a part in 10 million)

Final result: “Small” configurations which “do the job” My advice for ASACUSA Pick a design where CST and Opera agree. Don’t be too greedy with the size

Geneva

London

Acknowledgements Family Ms. Silke Federmann Dr. Bertalan Juhasz Cobham Technical Service University of Michigan National Science Foundation Special Thanks to Ford Car Company 

Bibliography B. Juhasz. Radiofrequency Cavity for the Measurement of the Ground-State Hyperfine Splitting of Antihydrogen. Stefan Meyer Institute for Subatomic Physics. February 2009 B. Juhasz, E. Widmann. Planned Measurement of the Ground-state Hyperfine Splitting of Antihydrogen. Stefan Meyer Institute for Subatomic Physics. Springer Science & Business Media. August 2009 M. Garrett. Axially Symmetric Systems for Generating and Measuring Magnetic Fields. Journal of Applied Physics Vol:22 Number:9. September 1951 The Hydrogen 21-cm Line. HyperPhysics. Department of Physics and Astronomy of GeorgiaState University Thank you for your attention  Any questions