1. Improved RBCS theory
Improved theoretical models now allow some prediction of cavity
behavior
2. But! Can we use this theory for films?
f
2
2.5 K
S. Aull, this workshop. Nb film
3. Questions
• Can we even control the material
parameters/treatments/operating conditions
Production techniques: e.g., spinning, deep drawing, heat treatment,
welding …
Preparation: EP, BCP, MBP, Plasma arc
Nitrogen doping
Operating conditions: e.g., cooldown conditions
• I.e., if I tell you how the material was handled … can you tell me
what it‘s surface resistance will be?
3
4. e.g., Hydrides
Treatment history of the material strongly impacts material
properties … even in „simple“ bulk Nb systems
• Mechanical deformation
• EDM slicing of large-grain material
• Barrell polishing
• First cooldown v. subsequent cooldowns
• BCP v. EP (what about same recipe at different labs?)
• Single grain/large grain v. multigrain
• What does the surface morphology of the hydrides do?
4
5. Impact of cooldown conditions @ HZB
5
• Res. resistance as fn of temperature gradient during cooldown
• Factor of 8 difference depending on cooldown conditions!
Julia Vogt, SRF 2013 TESLA Cavity results
ΔRres ≈ 8 nΩ
6. Impact on cooldown conditions
QWRs @ CERN (100 MHz)
Courtesy of Pei Zhang 6
7. 7
Influence of the Cooling Condi ons
j
• Influence on the surface resistance: Slow uniform cooling
increases RS by more than a factor 2.
400 MHz, 2K, 5 mT
Nb film
sarah.aull@cern.ch 11
8. Comparison Theory with Measurements
Is a quantitative (theoretical analysis) possible with thin films?
I believe we are still a long way off …
8
Xiao et al
Theory
„Bulk-like“ film
(Aull et. al)
Vogt et al
Bulk Nb (TESLA)
Frequency 1500 MHz 1200 MHz 1300 MHz
λ(0K) 32 nm 38 nm ?
Δ 15.2 K 15.2 K 15.7 K
ℓ 50 nm* 144 nm ?
λL 32 nm 32 nm 32 nm?
ξ0 40 nm 39 nm 39 nm?
T 2 K 2K 2 K
Rs ≈16 nΩ ≈150 nΩ ≈10 nΩ min
Rs
(scaled to 1.5 GHz)
≈16 nΩ 234 nΩ ≈13 nΩ
* Little variation of RBCS with mean free path in the range of interest
9. What should we be doing?
To characterize films/bulk Nb we need
• Ability to characterize RF properties in the full phase space, i.e.,
frequency,
wide field range
Wide temperature ranges
At high resolution (nOhm and better!)
rapid turn around!
• Ability to do this with samples
• Ability to do this in a frequency range of interest for cavities (i.e.
not 10 GHz!)
• Need to check the SEY characteristics
• Understand material properties, morphology … & correlate this
with the RF measurements
• Then compare best results with the theoretical predictions!
• Learn to walk before we run! E.g. Nb3Sn … look into samples
before cavities.
9
10. RF characterization
QPR is the ideal tool!
• Allows analysis of the materials over the full phase space
• No “Enzo” effect to LHe, but can measure Kap. resistance film-substrate
• Orginial design at CERN
T = 1.5 K - > 9.2 K
0 – 60 mK
400 MHz – 1.2 GHz, nm Resolution
Resonator body (Nb)
• Modified design at HZB:
similar but with higher fields
Hollow quadrupole
125 mT demonstrated so far
rods (Nb)
433 MHz - 1.3 GHz
Double resolution
Pole shoes
Demountable sample (hopefully!)
• SEY measurements at CERN
Sample
and U. Siegen
If high, QPR will let you know!
• Theory at JLAB, Cornell, ODU
• Material analysis @ JLAB and ? Calorimetry chamber 10
(large domain Nb)
Frame
(SS, Ti)
Coaxial gap
11. Finally …
• Once BCS behaves close to the theory, do we (as accelerator
physicists) even care?
... Or will one (for CW operation) then always choose a bath
temperature where BCS no longer dominates? residual
resistance will be what matters
11