Unit 2 - Lecture 5 - History - uspas.fnal.gov 2_Lecture_5_History.pdf · generator +-Parallel...
Transcript of Unit 2 - Lecture 5 - History - uspas.fnal.gov 2_Lecture_5_History.pdf · generator +-Parallel...
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US Particle Accelerator School
Unit 2 - Lecture 5bThe development of accelerator concepts
William A. BarlettaDirector, United States Particle Accelerator School
Dept. of Physics, MIT
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The history of accelerators is a historyof 100 years of invention
✺ Great principles of accelerator physics➙ phase stability,➙ strong focusing➙ colliding beam storage rings;
✺ Dominant accelerator technologies➙ superconducting magnets➙ high power RF production➙ normal & superconducting RF acceleration
✺ Substantial accomplishments in physics & technology➙ non-linear dynamics, collective effects, beam diagnostics, etc.;
✺ Years of experience with operating colliders.➙ Overcoming performance limits often requires development of
sophisticated theories, experiments, or instrumentation
From R. Siemann: SLAC-PUB-7394January 1997
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US Particle Accelerator School
Taxonomy of accelerators
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US Particle Accelerator School
How do we get energyinto the beam particles?
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US Particle Accelerator School
Simple DC (electrostatic) accelerator
High voltage generator +
-Parallel plates
Electrical ground
Vacuum enclosure +
Experiment
+
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US Particle Accelerator School
Crockroft Waltonhigh voltage dc accelerator column
Crockroft-Walton at FNAL accelerates H- to 750keVEout = Nstage Eac
beam
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Van de Graaff generators
Van de Graaff’s generator a Round Hill MA
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Why do we need RF structures & fields?
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Possible DC accelerator?
+ V -
B
C
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US Particle Accelerator School
Maxwell forbids this!
+ V -
B or in integral form
!
"#E = $dBdt
!
EC" #ds = $
%%t
B #S" n da
∴ There is no acceleration without time-varying magnetic flux
C
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What is final energy of the beam?
+ V - + V - + V -•••
+ V -
N cells
beam
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Characteristics of DC accelerators
✺ Voltage limited by electrical breakdown (~10 kV/cm)➙ High voltage
==> Large size (25 m for 25 MV)➙ Exposed high voltage terminal
==> Safety envelope
✺ High impedance structures➙ Low beam currents
✺ Generates continuous beams
Sparking electric field limits in the Kilpatrickmodel, including electrode gap dependence
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The Tandem “Trick”
Change the charge of the beam from - to + at the HV electrode
FSU tandem
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Inside the Tandem van de Graaffat TUNL (Duke University)
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Practical RF accelerators
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RF voltage generators allowhigher energies in smaller accelerators
✺ Beam duration must be a small fraction of an rf-cycle
✺ Gap should be a small fraction of an rf-wavelength
✺ No very high voltage generator
✺ No exposed HV hazard
✺ High voltage beam obtained by replicated structure
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The ion linac (Wiederoe)
Phase shift between tubes is 180o
Ionsource
Ionsource
As the ions increase their velocity, drift tubes must get longer
!
Ldrift =12vfrf
=12"cfrf
=12"#rf
Etot = Ngap•Vrf
Vrf
Vrf
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Wiederoe and his linac:A missed Nobel prize
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Alvarez linac
RFsource
Ionsource
Evacuated metal cylinder
Alternate drift tubes are not grounded (passive structures)==> phase shift between tubes is 360o
N.B. The outside surface is at ground potential
Ldrift = βλrf
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The Alvarez linac
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Linac size is set by Egap; why not one gap?Microtron
Synchronism condition: Δτrev = N/frf
RF-cavity
B
Note that in cavity dB/dt ≠0
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28 MeV Microtron at HEP LaboratoryUniversity College London
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Synchronism in the Microtron
!
1rorbit
=eBpc
=eB
mc 2"#
!
" rev =2#rorbitv
=2#rorbit$c
=2# mce
%B
Synchronism condition: Δτrev = N/frf
If N = 1 for the first turn @ γ ~ 1
!
"# =Nfrf
=2$ mce
"%B
="%frf
Or Δγ = 1 ==> Erf = mc2
Possible for electrons but not for ions
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But long as γ ≈ 1, τrev ≈ constant!Let’s curl up the Wiederoe linac
Bend the drift tubes Connect equipotentials Eliminate excess Cu
Supply magnetic field to bend beam
!
" rev =1f rf
=2# mceZion
$B%
2# mceZionB
= const.
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And we have…
Lawrence, E.O. and Sloan, D.: Proc. Nat. Ac. Sc.,17, 64 (1931)
Lawrence, E.O. & Livingstone M.S.: Phys. Rev 37,1707 (1931).
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The classic cyclotronIon source Dee
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E.O. Lawrence & the 25-inch cyclotron
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The flux of particles was low untilMcMillan did something “strange”
The shims distorted the field to restore wayward particles to the midplane ==> Vertical focusing
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This approach works well untilwe violate the synchronism condition
✺ Recall that
and
✺ What do we mean by violate?➙ Any generator has a bandwidth Δfrf
✺ Therefore, synchronism fails when
Synchronism condition: Δτrev = N/frf
!
" rev,o =2# mce
$B%
2# mceB
!
" rev,n #" rev,o =2$ mce
% n #1( )B
& 'frf
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One obvious way to fix this problem isto change frf ==> the synchro-cyclotron
✺ Keeping B = constant, to maintain synchronism frf ~ 1/γ(t)
✺ The energy for an ion of charge Z follows from
!
1r
=ZeBcp
184-in cyclotronRmax = 2.337 mB = 1.5 TMyoke≈ 4300 tons !!
For equal focusing in both planes
!
By (r) ~1r
!
By (r) ~1r
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Just how large is a 4300 ton yoke?
…and what about ultra-relativistic particles?
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Cyclotrons for radiation therapy
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Wiederoe’s Ray Transformer for electrons
From Wiederoe’s notebooks (1923-’28)
He was dissuaded by his professorfrom building the ray transformer due to worries about beam-gas scattering
Let that be a lesson to you!
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Transformer basics
Ip
Is
Vp
Vs
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The ray transformer realized as theBetatron (D. Kerst, 1940)
Φ
Bs
R
The beam acts as a 1-turn secondary winding of the transformer
Magnetic field energy is transferred directly to the electrons
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Betatron as a tranformer
✺ Ampere’s law
✺ Radial equilibrium requires
✺ Newton’s law
!
2"RE# = $ddt% = $ ˙ %
!
1R
=eBs
pc
!
˙ p = eE" =e ˙ # 2$R
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For the orbit size to remain invariant:
!
1R
=eBs
pc"#
1R2
dRdt
=ec
˙ B sp#
Bs
p2 ˙ p $
% &
'
( ) = 0
!
" ˙ p =˙ B sBs
p" e ˙ # 2$R
=˙ B sBs
p
!
˙ " = 2#R2 ˙ B s
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Donald Kerst’s betatrons
Kerst originally used the phrase, Induction Accelerator
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The Linear Betatron:Linear Induction Accelerator
!
EC" # dl = $ %
%tB #S" ds
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Christofilos’ contributions toaccelerator science
Strong focusing (1949)
Induction linac (1949)
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Christofilos’ Astron Induction Linac &Astron CTR (1966)
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Christofilos’ style: Think big
Argus: Earth’s radiation belts (1958)
Starfish (1962)
Project Sanguine (1962)
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A closer look at the induction cell
µ, ε
!
vg = 1µ"
= 1µr"r
!
Zcore = µ" = 120# µr
"r Ohms
V·Δt = ΔB ·A
B
HΔB
-B r
Bs
Core hysteresis loop
iL
!
iL = VLc
t
Leakage current magnetizes coreA
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Induction accelerators occupy a special niche,but now on to the mainstream
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The size of monolithic magnets was gettingbeyond the practical
In a classified report Mark Oliphant suggested✺ Change the B field as the particles gained energy to maintain a
constant orbit size (= Nλrf)➙ Could synchronism of the particles with the rf be maintained?
Synchrotronat Berkeley
Fundamental discovery by Veksler (1944) & MacMillan (1945)
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The GE 70 MeV synchrotron was first toproduce observable synchrotron light (1947)
The first purpose-built synchrotron to operate was built with a glassvacuum chamber
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By the early 1950’s 3 proton synchrotrons adfollowed the first electron models
✺ 3-BeV "Cosmotron" at the Brookhaven (1952)➙ 2000 ton magnet in four quadrants➙ 1 second acceleration time➙ Shielding recognized as major operational issue
✺ 1-BeV machine at Un. of Birmingham (UK) in 1953➙ Laminated magnets, no field free straight sections
✺ 6 BeV “Bevatron” University of California RadiationLaboratory (1954)➙ Vacuum chamber ~ 3 feet high
✺ Weak focusing precluded such a design at ≥10 GeV
Another great invention was needed
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The BNL Cosmotron w. 4-sector magnets
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The vacuum chamber of the6 GeV Bevatron could fit whole physicists
Bevatron magnet aperture
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Strong focusing allowed shrinking thevacuum chamber to reasonable sizes
✺ Patented but not published by Christofilos (1949);✺ Independently discovered and applied to AGS design by Courant,
Livingston, and Snyder
CosmotronAGS
Small chambers meant much better vacuum makingpractical a third great invention
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ADA - The first storage ring collider (e+e-)by B. Touschek at Frascati (1960)
The storage ring collider idea was invented by R.Wiederoe in 1943 – Collaboration with B. Touschek – Patent disclosure 1949
Completed in less than one year
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G. O’Neill is often given credit inventing the collider based on his 1956 paper
Panofsky, Richter, & O’Neill
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✺ 30 GeV per beam with > 60 A circulating current➙ Required extraordinary vacuum (10-11 Torr)➙ Great beam dynamics challenge - more stable than the solar system
✺ Then on to the 200 GeV collider at Fermilab (1972) and …
✺ The SppS at CERN➙ Nobel invention:
Stochastic cooling
✺ And finally the Tevatron➙ Also requires a majortechnological advance
The next big step was the ISR at CERN
First machine to exploit superconducting magnet technology
––
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Small things make a difference:SC wire and cable ==> TeV colliders
BSSCO high temperature superconductorwound into a Rutherford cable
Sub-elements of a NiTi superconducting wire strand
64-strand cabling machine at Berkeley
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The 70’s also brought anothergreat invention
✺ The Free Electron Laser (John Madey, Stanford, 1976)
✺ Physics basis: Bunched electrons radiate coherently
✺ Madey’s discovery: the bunching can be self-induced!
START MIDDLE END
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Which brings us to the present…
X-ray FELS
New Light Sources
LHC
Is this the end of the line?
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Maybe not… Optical Particle Accelerator
plasma
λp
laser pulse
electron motion high ne low ne
Standard regime (LWFA): pulse duration matches plasma period
• Accelerating field ~ Sqrt(plasma density) • Phase velocity < c : particle and wave de-phase • Energy gain ΔW = eEzLacc
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There are many possible special topicsafter we cover the basics
What interests you?