1 Vladislav Zakharov Monday February 10 th , 2020
2 Background & Motivation: Time Projection Chamber (TPC) u Γ A type of detector Γ A type of capacitor Outer & Inner mandrel construction in our lab u To be used in sPHENIX u Can be used in Electron Ion Collider (EIC) u Vlad
3 Collider Experiments Charged particles, ions or leptops ( π " ), u hit neutral atoms in fix target. They hit each other in beam-beam u Soon, ion-to-leptop in beam-beam EIC =) u Vlad
4 Overview of sPHENIX at RHIC Multiple different detectors, in layers on top of u each other, are needed to measure all the results. Tracking: u Γ High precision (and high cost) pixilated silicon detectors Γ TPC: measures tracks from charged particles with the help of a πΆ -field Energy Deposition: u Γ Electro-Magnetic Calorimeter: measures energy βshowersβ from electrons & photons Γ Hadronic Calorimeter: Energy from hadrons Other detectors u Γ Scintillators e.g. RICH, Β΅ -detector, etc. Vlad
5 ATLAS Lego model at WIS J Vlad
6 TPCβs Operating Principle 1. Anode & Cathode separated by a dielectric fluid (usually gas; unless youβre looking for π ). 2. Particle traverses the gas, ionizing it 3. Uniform πΉ -field drifts the resulting charges 4. Anode is segmented to see the track left by the particle β1.6m m 1 1 . 2 β Vlad
7 Detection Stage Unique interleaving βZig-Zagβ pads u Maximize charge sharing through: u Γ max incursion of neighboring pads Γ Minimal tip-to-tip spacing Over a decade work minimizing Differential Non-Linearity (DNL) - u measures deviation from expected results across pads π - β ππππππ π~ β π * π¦ * π - β π ππππ‘π β π * 12 W is width of the pad Charge clouds collected on multiple vs. a on single pad Vlad
8 Amplification Stage 1 electron doesnβt have enough charge to overcome electronics noise u Need to use gain: u Γ Gas Electron Multiplier (GEM) Γ Micro-Megas ( Β΅ M) Γ Multi-Wire Proportional Chambers (MWPC) Create large local πΉ -field that accelerate the incoming electrons. The high-energy π " then u hits the nearby neutral gas molecules and forces them to release multiple π " . With a high enough πΉ -field, or several stages to cascade, the resulting electron cloud can u be reliably detected Vlad
9 Gas Electron Multiplier (GEM) About 2,000 gain. Quad-Stack pioneering by ALICE u Ξ V = top to bottom of single foil, Ξ V = between two GEMs u Γ Ξ V and Ξ V are comparable at β 200β400V, but distance Ξ d β 2β4mm while Ξ d β 40β60Β΅m! Γ πΉ ;<*=> = .4 kV/cm, πΉ ><?@A=B< β 1s kV/cm, πΉ CDEB β 10s kV/cm ΞV 1 ΞV 1 ΞV 2 ΞV 2 ΞV 3 ΞV 3 ΞV 4 ΞV 4 Pad Plane Vlad
10 Real GEM photos Vlad
11 0% IBF Ο(r,Z) [ fC/ππ n ] IBF & Space Charge (SC) Primary IBF c b" deafgh i j 10 π π , π¨ β UD@*V?>*D@ β XYE>*ZE*[*>\ β]?>B < k ^ _`a z [m] SC is the enemy of resolution u Radius [m] π€ *D@ ;<*=> = πΏπΉ (large K {Ne}, large πΉ = 400π/ππ ) β u 1% IBF Detector performance limited by the fluctuations in u deflections since SC is not continuous on average Minimize C: Bias Operating Point of Micro pattern Gas u 100 Detector (MPGD) for low IBF (such as was done by ALICE), Passive IBF shielding (topic for todayβs talk) z [m] Radius [m] u At 2,000 gain & only 1% IBF , 20 ions are drift and only K (mobility) of Ne 1 is primary. This is 95% of the Space Charge! Vlad
Electron vs. Ion Transport in a Gas 12 Battling SC requires distinguishing between π " and ion transport u Both obey the Langevin Equation for transport: u π π β π€ ππ’ = ππΉ + π β π€ΓπΆ β π β π€ Full characterization is VERY COMPLEX requiring calculations & measurements u Nonetheless, we can direct our calculations using simplified considerations u The basic βLangevin Distinctionsβ between π " and ions are: u u Opposite q: Design Forward-Backward Asymmetry into electric fields u Different β π€ : Typically opposite in direction, different in magnitudeβ¦ Use πΆ to our advantage It is possible to design structures that utilize all these differences to: u Γ Minimize the amount of ions coming from the avalanche and reaching the main drift volume Γ Retaining high π " transport to the avalanche zone Vlad
Forward-Backward Asymmetry 13 E drift core core electrons forward ions backward E hole core core halo halo halo halo E transfer Garfield & Magboltz simulation of charge The classic GEM picture with πΉ ><?@A=B< > πΉ ;<*=> u dynamics of 2 e - arriving in a GEM hole. e - Only a fraction of the transfer field lines originate in the drift volume paths are yellow, ion paths are red. Green u spots at ionization locations. Effective transparency difference for forward-backward: u Bohmer et al. β SC Effects in an Ungated GEM-based v gwxayzew Γ Driving characteristic is the field ratio: TPC v {w_zg Γ Most electrons get through (and avalanche), while many Ions are blocked Vlad
14 GEM Quad-Stack Data Energy Resolution 1 2 3 4 Odd & even GEMs are: 2014-03-03 TDR for the Upgrade of the ALICE TPC 1) Aligned but vary in pitch u Fundamental tradeoff of IBF efficacy vs. Energy Resolution: 2) Rotated with respect to u Gain biased toward last GEM(s) [nearest pads] è Low IBF each other u Gain biased away from first GEM(s), coupled to gas è Gain This reduces the chances of fluctuations⦠decreased resolution an ion from the pad plane floating to the gas volume Vlad
15 Hybrid: Dual-GEM and microMegas (Β΅M) Β΅ M zoomβed in S. Aiola et al β Combination of dual-GEM and ΞΌM as gain elements for a TPC V. Manuel et al β A Radiation Imaging Detector Made by Post processing a Standard CMOS Chip u Nothing beats Β΅M for Field Ratio u Most extreme by lowering πΉ *@;Y[>*D@ Γ Mid GEM lowers the induction field for the v |e}`~ concept, but eats π " v x|`β’e Γ Top GEM provides some gain to compensate for π " loss in Mid GEM Vlad
16 Data from Β΅ Megas Raw Betterβ¦ but still competition: IBF vs Resol. Measurements of IBF vs. field ratio for a 1,500 lpi (lines per inch) micromesh. Done with an intense (10mA-10keV) X-ray gun. S. Aiola et al β Combination of dual-GEM and ΞΌM as gain elements for a TPC Colas P. et al - IBF in the Micromegas TPC for the Future Linear Collider Vlad
IBF reduction without π " Resolution Loss? 17 In any multi-stage gain structure, a low gain stage makes irreducible contributions to gain u fluctuations. The first (early) stage(s) of 4G and 2G-Β΅M must have low gain since they are coupled u strongly to the gas. v gwxayzew Nonetheless, the field ratio principle (large Γ¨ low IBF) applies even without gain. u v {w_zg Therefore, a passive structure generating a field ratio can lower IBF with little or no loss in u energy resolution. Vlad
Passive Mesh Calculations/Simulations 18 Ideal 5X better Ideal 3X better 2X better (than 25% at a ratio of 1) Full Garfield transport calculations u Drift Field is fixed to sPHENIX (400 V/cm) u Transfer Field is scanned: E d , 2E d , 3E d , 4E d , 5E d , 6E d (from sublime to ridiculous) u Magnetic field is scanned (relevant for low E T ) 0T , 0.5T , 1.0T , 1.5T , 2.0T , 2.5T u Ideal result would be 100% π " transparency and 100% ion-blocking u Vlad
Among the Best Studied: Passive Meshes 19 βEtchedβ Mesh A simple mesh should lighten the burden and Transfer field 2-3x E drift (reasonable) u improve performance on any 4G or 2G-Β΅MEGAS structure. However, an improvement of only 2- IBF improvement factors 2-3x (excellent) u 3x in ion blocking would mean that IBF is still π " Transmission 90-98% u the dominant source of SC Vlad
20 Bi-Polar Gating Grid Blocks ions by collecting them on negative wiresβ¦ but blocks π " with positive wires u Active gating: Since ions & π " have different drift velocities and hence different drift times, u turn the voltages off to allow π " to pass and then turn them back on to collect the ions. Γ Creates dead time while waiting for ions to be collected. Potentially huge data loss in high luminosity experiments. Vlad
21 But ions are The π " are drifting back from coming the gain stage We still need the signal from π " Vlad
What about the Magnetic Field Term? 22 π π β π€ ππ’ = ππΉ + π β π€ΓπΆ β π β π€ Negligible for SLOW ionsβ¦ not negligible for π " u βΖ @A , B = 1.4 Tesla β Γ In sPHENIX: π€ ;<*=> β 80 Traditionally, one attempts to zero this term to avoid extra distortions by making πΉ β₯ πΆ u π€ΓπΆ kick that only π " feel Nonetheless, one can make a localized β u This concept is discussed in detail in Blumβs book v Question: Can the magnetic field aid electrons in passing through an otherwise closed gate? Vlad
Introduction of Magnetic Field: 23 πΆ = 0 Magnetic Field brings electrons through. u Ions remain blocked. u Vlad
Simulations of the Bi-Polar Wires 24 e - transparency not perfect (70%) β’ Ne:CF 4 (90:10), πΉ ><?@A=B< = 600V/cm, πΉ ;<*=> = 300V/cm, Wire pitch = 1mm β’ But all the ions are still blocked Vlad
25 WIS Data Vlad
Recommend
More recommend