Large-circumference, Low-field Optimization of a Future Circular Collider 350 GeV e + e - 100 TeV pp 300 TeV pp Peter McIntyre, Saeed Assadi, Chase Collins,

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Presentation transcript:

Large-circumference, Low-field Optimization of a Future Circular Collider 350 GeV e + e TeV pp 300 TeV pp Peter McIntyre, Saeed Assadi, Chase Collins, James Gerity, Joshua Kellams, Tom Mann, Al McInturff, Nate Pogue, Akhdiyor Sattarov Texas A&M University

We are new to the FCC working groups, and we realize that others have been working for a long time on the present designs. This presentation summarizes our effort to ‘come up to speed’ with your work, and to explore the potential impacts of one particular parameter – tunnel circumference – on the performance and cost of the electron and hadron rings of FCC. We will found the discussion in one particular example site that could accommodate low-cost tunneling in favorable rock strata for a 270 km circumference. We recognize that there are likely multiple other sites in the world with similarly favorable conditions. The purpose of this presentation is to document that there is at least one such favorable site, not to promote that particular site, and to evaluate what benefits a larger circumference could provide for the FCC. This presentation reports work in progress to evaluate the accelerator physics and technology of the TLEP and FHC rings for a large-circumference site. The concepts presented are not optimized, they are our best developments to date. Preamble…

The FCC Collaboration has made the physics case for a large circular collider as a basis for the next generation of HEP: e + e - high-luminosity factory – Higgs(240 GeV) – (350 GeV) – explore the Higgs sector, test the Standard Model pp colliding 100 TeV – dramatically extend the reach for new gauge fields

Present design studies assume a tunnel circumference of km. 80 km tunnel circumference is fine for a Higgs factory, and we have one we would like to offer you… km circumference is a painful choice for a 100 TeV hadron collider because it pushes magnet technology to 15 T, and has very high synchrotron radiation into the aperture. Is that really the most cost-effective choice? Suppose one proceeded with an 80 km Higgs factory, and sought a larger circumference for the next step to an ultimate hadron collider…

Tunnel cost depends strongly upon the rock in which you tunnel The example site near CERN is expensive. Example costs: 3 m LEP tunnel cost ~$11,000/m in 1981 There is already an 80 km circumference tunnel in Texas – the SSC tunnel was nearly completed. The tunnel is contained in the Austin Chalk and the Taylor Marl – two of the most favorable rock types. Tunneling the SSC set world records for tunneling advance rate – 45 m/day. That record holds today! A 270 km tunnel can be located at the same site, entirely within the Austin Chalk and Taylor Marl, tangent to the SSC tunnel as injector. 270 km x $3000/m = $810 million

We have explored what the FCC collider complex would be like in a 270 km tunnel pp collider requires 4.5 T magnets – RHIC dipole (5 4.5 K) is simple, single-shell dipole, – mfg. in industry, simple structure, modest forces – Option: Use Nb 3 Sn and operate at 10 K eliminate liquid He from tunnel reduce helium inventory by factor 25

Options for 4.5 T Dipoles T he RHIC dipole is a design classic. It is a single-shell cos  dipole – the idealization of cos . Lorentz forces are well-managed, collar and end provisions are ultimately simple and reliable. Its aperture is a generous match to the requirements of a 100 TeV hadron collider with beam screen. If we were to build single-bore RHIC dipoles for a 270 km FHC, the number of dipoles would be 2  /(10m) = 45,000; Cost/dipole for RHIC was $110K; Total cost $10 billion. We package 2-in-1 20 m dipoles, push to present conductor performance, still cost would be ~$5 billion.

We have devised a way to combine the simplicity of the low-field superferric SSC dipole with Nb 3 Sn for high-field operation at 10 K. It uses a 16 kA Nb 3 Sn cable-in-conduit, internally cooled by He gas flow. The coils contains a total of 20 turns of cable. Quench protection and gas flow are provided at one location at one end of each turn. T max = 170K. Total cross-section of superconducting strand in one dipole is 4.24 cm 2. Total mass of superconductor in double-ring is 1500 tons. Total cost of superconductor ~$1.25 billion. High energy physics then approaches the goal of helium independence, and cuts operating cost of cryogenics x3.

Nb 3 Sn Cable-In Conduit Superferric Collider Dipole

We originally developed the structured cable to make a robust cable using Bi-2212 wires The structured cable contains solid wires and hollow perforated tubes within an armor sheath. The tubes provide internal flow of cryogen during operation and for purge gas during heat treat. They also provide internal stress relief, so that the superconducting strands can re-arrange without deformation during heat treatment, bending of coil ends, and bypass of Lorentz stress.

For the Nb 3 Sn superferric dipole, we cable a pattern of superconducting strands and flow tubes around a central Cu stabilizer wire 3 He flow tubes Solid Cu core 6 Nb 3 Sn/Cu wires Monel sheath The central wire provides the Cu necessary for reliable quench protection. The 3 tubes provide He flow paths so that He enthalpy is in direct contact with the superconducting wires. The sheathed round cable provides a robust, stable package for winding a low- inductance coil. The strands are transposed with twist pitch just as with Rutherford cable. Because this conductor is similar to the solid conductor used in high-power motors and transformers, there is a world of industrial expertise in coil fabrication.

Superconductor cross-section vs. field for example collider dipole designs __ NbTi __ Nb 3 Sn __ Nb 3 Sn/Bi-2212 hybrid

The 10 K gas-cooled superferric dipole is a departure from conventional collider designs. Many of its design elements will require R&D to build, test, prove, and optimize. One example: j c of Nb 3 Sn changes ~30%/K with temp; 10 K is choice for the design shown; what is optimum choice? Another example: we have designed a method to integrate a quench heater into a segment of the end region of each turn of the winding. It would drive a very quiescent quench. We have to develop the cable, integrate the quench heaters, and show that it can work as designed…

Parameters of the lepton and hadron colliders for medium and large circumference

Luminosity leveling for FHC Synchrotron damping dominates the evolution of tune shift and luminosity for the 300 TeV case. Beam begins x/y symmetric, and damps in y within ~30 min – y tune shift increases, luminosity increases Program  y to maintain ~constant  y ~.01

Benefits of a large-circumference tunnel for FCC e + e 350 GeV:half the rf voltage same luminosity for less synch rad power larger momentum acceptance, smaller E c beam lifetime 350 GeV operation injector in separate tunnel 100 TeV:industrial magnet technology 1/3 synch rad power injector in separate tunnel B col /B inj = 0.3  no field issues at injection 10 K cryogenics  x3 more efficient cryogenics Luminosity 6x10 34 cm -2 s -1 for 24 hours 300 TeV:25 years to develop 15 T magnet technology B col /B inj = 0.3  no field issues at injection Luminosity ~10 35 cm -2 s -1 for 4 hours

We solicit thoughts, criticisms, suggestions from the FCC community This is a time of opportunity for launching a next generation of discovery machines for high energy physics. It is a monumental undertaking, and one for which we need to seek a way for all nations of the world to contribute and to benefit. A particularly important step in that direction is to try to develop a technology basis for the machines that can be manufactured in every industrialized country. That is a very big challenge indeed.