Monochromatization for Higgs production A.Faus-Golfe IFIC - LAL 22-27 March1FCC Week 2015.

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Monochromatization for Higgs production A. Faus-Golfe IFIC - LAL 22-27 March 1 FCC Week 2015

Transcript of Monochromatization for Higgs production A.Faus-Golfe IFIC - LAL 22-27 March1FCC Week 2015.

Page 1: Monochromatization for Higgs production A.Faus-Golfe IFIC - LAL 22-27 March1FCC Week 2015.

Monochromatization for

Higgs production

A. Faus-Golfe

IFIC - LAL

22-27 March 1FCC Week 2015

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Objectives

Monochromatization principle Energy Resolution and Monochromatization Monochromatization factor Standard scheme Optimized scheme

Monochromatization implementation in FCC-ee Higgs production Standard and Optimized scheme implementation

Conclusions and Further studies

Outline

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Objectives

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• The aim is to monochromatize the FCC-ee beams at ECM = 125.2 GeV for the production of e+e ---> H(125.2) in the s-channel, just like a muon collider, but with hopefully much higher luminosity -- and lower cross-section. The Higgs width is 4.2 MeV and the FCC-ee energy spread is about 5x10-4 at these energies, so one needs to gain a factor 10 in energy spread. We also need to keep the beams polarized to keep track of the beam energy precisely.

• From previous study we could conclude that there is no fundamental reason against monochomatization, but given the FCC-ee optics configuration (IP dispersion can be generated independently for the two beams since there are two separate e+ / e- channels) horizontal dispersion at the IP (opposite sign) is the more natural option. Based on this option and the related trade-off between horizontal focusing and horizontal dispersion, we have studied the impact on luminosity and the options to avoid losses.

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Energy Resolution:

Monochromatization principle Energy resolution and Monocromatization

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Monochromatization [7]

To increase

energy spread

bending radius

longitudinal partition number

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Monochromatization: dispersion has opposite sign in the IP

Monochromatization principle Energy resolution and Monocromatization

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Standard collision: dispersion has the same sign in the IP

Enhancement of energy resolution, and sometimes increase of the relative frequency of the events at the centre of of the distribution.

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Monochromatization principle Monochomatization factor

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1) Case with: D*x,y=0

2) Case with: D*x+= - D*x-=D*x

D*y+= - D*y-=D*y

Monochromatization factor

Opposite dispersions at the IP enhance energy resolution without detriment of the differential luminosity while dispersion which have the same sign degrade both differential and total luminosity

When y<<<

x is more efficient to produce dispersion in the vertical plane trying to keep it zero horizontally

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Monochromatization principle “Standard” Scheme

D*x+= D*x-= 0D*y+= - D*y-=D*y

y<<<

x

Implementations historical Studies:

VEPP4: one ring, electrostatic quads [3 ][12]SPEAR: one ring, electrostatic quads, ~8 [9]LEP: one ring, electrostatic quads (limited strength) and alternative RF magnetic quads, ~3 (optics limitations) [2] [10]Superconducting RF resonators [33]Tau-Charm factory: two rings, vertical dipoles, , ~7.5 [3] [4] [6] ]8] [11] [13] [32]

Never tested experimentally !!!!!!

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Monochromatization principle “Standard” Scheme for FCC-ee

Higgs factory:

choosing

Monochromatization factor

Luminosity

Standard deviation of w

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Monochromatization principle “Optimized” Scheme

D*y+= D*y-= 0D*x+= - D*x-=D*x

Optimizing the beam parameters we could gain in energy resolution keeping the luminosity constant and the beam-beam in the standard limits !!!!!!

Rewriting some formulas:

with horizontal invariant dispersion

withdominant term

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Monochromatization principle “Optimized” Scheme

The new condition for an optimized scheme with:

The beam-beam parameter could be maximized in the plane where dispersion is zero, keeping lower value in the plane where dispersion is different from zero

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Monochromatization principle “Optimized” Scheme for FCC-ee

Higgs factory:

choosing

keeping

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Monochromatization principle “Optimized” Scheme for FCC-ee

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Monochromatization principle “Optimized” Scheme for FCC-ee

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Monochromatization principle “Optimized” Scheme for FCC-ee

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Monochromatization principle “Optimized” Scheme for FCC-ee

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Conclusions

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• There is no fundamental reason against monochomatization.

• Implementation of a “standard” and even an “optimized” scheme seems not so difficult.

• But monochomatization has never been tested experimentally these means a flexible lattice with two modes of operation with/without is mandatory.

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Drawbacks:

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Dx* gives rise quantum excitation which increase horizontal emittance

Residual coupling Aperture limitation Dynamic Aperture reduction Beam-Beam including parasitic crossings Estimations of the broad band and the narrow band

impedances and the current limits Touschek lifetime Polarization ring Background and masking

Further studies

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New design of the OTR for ATF-ATF2

References

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New design of the OTR for ATF-ATF2

References

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[32] A. Faus-Golfe and J. Le Duff, Versatile DBA and TBA lattices for a Tau-Charm Factory with and without beam Monochromatization. NIM A 372 (1996) 6-18.

[33] A. Zholents, Shopisticated Accelerator Techniques for Colliding Beam Experiments. NIM A 265 (1988) 179-185.

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Thanks fo

r your a

ttentio

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Thanks fo

r your a

ttentio

n

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