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Test of PRISMA in Gas Filled Mode. B.Guiot for PRISMA collaboration. INFN – Laboratori Nazionali di Legnaro. Motivation. Example: the hindrance phenomenon. Measurements of small fusion cross sections are experimentally challenging.
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Test of PRISMA in Gas Filled Mode B.Guiot for PRISMA collaboration INFN – Laboratori Nazionali di Legnaro
Motivation Example: the hindrance phenomenon Measurements of small fusion cross sections are experimentally challenging C.L. Jiang et al., Phys. Rev. Lett. 89 052701 (2002) : 60Ni+89Y C.L. Jiang et al., Phys. Rev. Lett. 93 012701 (2004) : 64Ni+64Ni
Principles of operation of a gas-filled magnetic spectrometer gas vacuum to a first approximation, Br does not depend on v Charge states merge • Poor resolution (no single mass resolution) • Basically a high-efficiency separator • Typically operated at 0° for the detection of fusion evaporation residues
The average charge state can be very low in gas for a slow, heavy ion • for a central trajectoryPrisma is limited to A<180 • By using non-central trajectory we can reach Br=1.5Tm Magnetic rigidity 252Fm Problems with magnetic rigidity 208Pb Prisma max. rigidity for central trajectory 176Hf 148Sm 112Sn 58Ni <q> according to Betz
1.5Tm Se Ni Ca projectile CN S Magnetic rigidity of Evaporation Residues Projectile and ER rigidity as a function of the target Z @ E=VB for all practical cases Forget reverse kinematics!
EFB 3230 mm EFB 800 mm GFM operation of Prisma. General considerations Gas filling: 4He is the most popular but other gases should be tested detector C-foil window • Drift chamber not to be operated in gas: • mult.scattering with no focusing elements • cannot optimize gas pressure in magnets Gas filling Gate valve the drift-chamber + detectors can move back 70cm and more
EFB EFB The setup for the GFM operation of Prisma 1.2Tm Prisma at 0° 1.5Tm detector shifted 30cm C-foil window 50mg/cm2 beam dump DRIFT Detector chamber
new chamber for GFM det.
Junction side Si strip detectors for the gas-filled mode operation Ohmic side 3 mm Matrix of 2 x 3 Si detectors Thickness ~ 300 mm Active area = 5 x 5 cm2, 16 resistive strips
PA PA PA PA Electronics scheme X Pos. A Home made Electronics (PAs and shaping amplifiers) INFN NAPOLI ADC A A Discr Bit Pattern Discr Discr Y Pos. ADC 100W A Energy Trigger Delay = 100 ns CFD TDC Beam reference
Summary and program PRISMA in GFM : adequate Bρ up to masses A~200 Focal plane detector : 6 Si strips detectors 10 × 15 cm2 Aim : fusion reactions studies ; no super heavy elements Test of electronics Preliminary tests with Si and α-source : signals OK Pre-amplifiers: crosstalk Under progress Test of C-foil window with different gases Under progress Windows from GSI and LNL In beam test : 58Ni (200 MeV) + 197Au , PRISMA @ 60° : end of june Test of spot size, transmission, beam separation vs energy and gas…
40Ca+172Dy 1Torr X • 65cm • 100cm • 150cm • 200cm Y 32S+184W 1Torr X Y ANAMARI Code • Section by section calculation using mid-section energy and <q> • via 1st order transfer matrix • Straggling added at the end of each section (assuming gaussian distribution ) • Charge exchange not taken into account (ok if mean free path is short) • Very fast being implemented one cannot optimize the pressure one cannot estimate the background Without charge exchange
1Torr He 216Th 48Ca ANAMARI Code 48Ca (200MeV) + 172Yb a216Th + 4n The program assumes a full charge state equilibration. As we will see, it may not be appropriate
65cm • 100cm • 150cm • 200cm 36S (160MeV) +184W a216Th + 4n X 48Ca (200MeV) +172Yb a216Th + 4n 1Torr 1Torr Y TRAJIG Code • 4th order Runge-Kutta trajectory calculations • Straggling added step by step, according to G.Amsel, G.Battistig, A.L’Hoir Nuc. Instr. Methods B201 (2003) 325 • Charge exchange included. Cross sections from A.S.Schlachter et al. Phys.Rev. A11 (1983) 3372 assuming detailed balance and 1e exchange approximation. • Yields reasonable results from high vacuum to large pressures above: first calculations without charge exchange
TRAJIG Code Approximations used: • schematic (ideal) optical elements (no fringing field) • cross sections and charge distributions are calculated only once per section, • at the average estimated energy. The most critical approximations are related to the charge-exchange • The charge-exchange cross sections are estimated by • single electron loss or capture approximation plus ... • empirical adjustment in order to reproduce the assumed charge distribution cross sections: A.S.Schlachter et al. Phys.Rev. A11 (1983) 3372 charge distribution: R.O.Sayer, Revue Phys. Appl. 12, 1977, 1543.
10-5 mb 10-4 mb 10-2 mb 0.1 mb 0.2 mb 0.5 mb 1 mb 2 mb 5 mb 10 mb gas: Helium @60° 0° aperture Trajig calculation for 197Au 197Au
Trajig calculation for @60° 0° aperture gas: Helium charge-exchange contribution multiple scattering contribution
197Au 58Ni Trajig calculation for @60° 0° aperture 0.01mb 0.1mb 0.5mb 1 mb 2 mb 3 mb 5 mb
Trajig calculation for @60° 3° aperture 0.01mb 0.1mb 0.5mb 1 mb 2 mb 3 mb 58Ni 197Au 5 mb 58Ni 197Au
Prisma @ 60° Calculated 2D XY spectrum 3° aperture Focal plane detector 2 mbar of He 197Au 58Ni
Trajig calculation @60° gas: Argon 0° aperture 0.01mb 0.1mb 0.5mb 1 mb 2 mb 3 mb 5 mb 197Au 58Ni
A fusion example 48Ca (200MeV) + 172Yb a216Ra + 2p2n 2mb He no charge exchange 48Ca 216Ra 172Yb with charge exchange
other options 48Ca (200MeV) + 172Yb a216Ra + 2p2n 10mb He 48Ca ER 2mb Ar 48Ca ER
How does GFM Prisma compare? • we cannot get into the SHE competition (accelerator and rigidity limitation) • we are ill equipped to compete in the HE spectroscopy (not with GFM) • a possibility is fusion reaction studies: it depends strongly on beam rejection, • necessary to measure at low cross sections and reliability of the simulations.