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Compensation of Detector Solenoid with Large Crossing Angle

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Solenoid and quad overlap generates the new dominant coupling term yx' (x' g y) ... of the aberrations created by the solenoid overlap with the FF quads. ... – PowerPoint PPT presentation

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Title: Compensation of Detector Solenoid with Large Crossing Angle


1
Compensation of Detector Solenoid with Large
Crossing Angle
  • Y. Nosochkov, A. Seryi

ILC-Americas Workshop, SLAC, October 14-16, 2004
2
  • Detector solenoid model
  • Large horizontal crossing angle (35 mrad) in
    the IR-2 for g-g collisions.
  • Beams travel at an half-crossing angle to the
    solenoid field.
  • Solenoid field overlaps one or both the Final
    Focus quadrupoles.

Example of solenoid field model for Silicon
Detector (SiD) and Large Detector (LD) in the NLC
FFS (IP is at z 0). The plotted field is on a
beam path at 10 mrad angle with respect to the
solenoid axis (for 20 mrad crossing angle).
SiD 16.7 Tm
LD 14.4 Tm
3
  • Solenoid perturbation of beam optics
  • Coupling of x-y betatron motion.
  • Vertical orbit due to beam passing at horizontal
    angle and offset.
  • Vertical dispersion due to the horizontal angle
    and FF horizontal dispersion.
  • Focusing in x-y planes.
  • If FF quadrupoles are outside of detector
    solenoid
  • Solenoid coupling is just an x g y beam rotation
    causing a modest vertical beam size growth at IP
    (less than a factor of 2).
  • Vertical orbit and dispersion from solenoid
    cancel at IP due to opposite effects of the
    longitudinal and radial solenoid fields (but the
    IP angle is not zero).
  • If FF quadrupoles are inside the solenoid
  • Solenoid and quad overlap generates the new
    dominant coupling term ltyxgt (x g y) causing a
    large growth of vertical beam size at IP (a
    factor of 100).
  • Overlap creates residual vertical orbit and
    dispersion at IP.
  • Solenoid analysis below is based on the NLC study
    for 20 mrad crossing angle and the design IP
    parameters L3.51 m, bx8 mm, by0.11 mm,
    hx0.0094, sx243 nm, sy3 nm, sxp30.4 mrad,
    syp27.3 mrad, sE0.25, and beam energy E250
    GeV (details in SLAC-PUB-10592).

4
Strong coupling due to solenoid and quad
overlap Example of the test Tiny solenoid model
without quad overlap (red) and with additional
small field D10.1 Tm (blue) and D20.5 Tm
(black) added on top of the first FF quad. IP
phase space is normalized to the ideal beam sigma
(green no solenoid, red with Tiny
solenoid). Even a small part of the solenoid
field inside the FF quad significantly increases
the IP vertical beam size.
Tiny 18 Tm
0 Tm
0.1 Tm
0.5 Tm
The left figure presents a test, where the
detector solenoid is replaced by a short and weak
test solenoid (0.5 Tm), and its effect on the IP
beam size, coupling (ltyxgt), vertical dispersion
(ltyEgt), normalized, and IP orbit is shown versus
the solenoid position z. Clearly, the largest
effect is created when the solenoid overlaps the
FF quads, at z3.5-10 m.
5
Comparison of solenoid effects at IP for 250 GeV
beam with 20 mrad crossing angle for different
detector models without solenoid compensation.
Here, BL is the total solenoid field on one side
of IP, and BLFD is its fraction over the FF
quads. The normalized coupling terms are in units
of beam size growth. Note the strong dependence
of vertical beam size growth on the amount of
BLFD field.
6
Phase space at IP (normalized to ideal sigma) for
different detector models without solenoid
compensation. Green no solenoid, red with
solenoid. Note that the beam size growth is of
similar magnitude for zero and 20 mrad crossing
angles.
LD model, q 20 mrad
Tiny model, q 20 mrad
SiD model, q 20 mrad
LD model, q 0
A compensation system for detector solenoid is
required to achieve the design beam size and
position at IP.
7
  • Since the dominant solenoid aberrations are
    generated in the overlapped FF quadrupoles, it is
    important that the compensation system is
    effective against this part of the solenoid
    field.
  • In earlier studies, the main approach for
    solenoid correction was to use a skew quadrupole
    placed near the FF quad (or a rotation of the FF
    quad). This compensates the major part of IP
    coupling, but further correction, including orbit
    and dispersion, requires the use of additional
    correctors such as tuning knobs. Note that for
    the lower energy beam options (to 50 GeV), all
    these correctors have to be optically stronger.
  • It is desirable to achieve the most local
    compensation of the aberrations created by the
    solenoid overlap with the FF quads. Therefore
    why not to physically reduce this part of the
    solenoid field by an opposite compensating
    solenoid field? This leads to the idea of using
    short and weak antisolenoids placed at the FF
    quad locations as part of the detector. This way,
    the detector solenoid field in the FF quads is
    directly reduced by the antisolenoids for the
    most local correction. And since the overlapped
    field is typically small, rather weak
    antisolenoids are needed. The extra advantage is
    that by removing the most of the overlapped
    field, the antisolenoids restore the properties
    of a bare solenoid with self-compensation of the
    vertical orbit and dispersion. It has been shown
    that the antisolenoid method provides a better
    correction than the skew quads, and it is more
    robust at lower beam energies. However, the
    technical implications and impact on detector
    design have not been studied.

8
Example of SiD solenoid compensation using one
weak antisolenoid (1.74 Tm) placed at the first
FF quad.
Total field with and w/o antisolenoid
IP phase space with an antisolenoid, dsy 29
With antisolenoid and linear knobs, dsy 0.3
Corrected IP orbit. Although y¹0, ee- collide
head-on in y-plane due to ee- orbit antisymmetry.
Orbit and coupling at IP versus half-crossing
angle without (top) and with antisolenoid
(bottom). Correction is optimized at 10 mrad. It
can be reoptimized for other angles.
9
Example of LD solenoid compensation using two
weak antisolenoids (2.26 and 0.07 Tm) placed at
two FF quads.
Total field with and w/o antisolenoids
IP phase space with antisolenoid correction , dsy
23
With antisolenoids and linear knobs, dsy 0.9
Corrected vertical IP orbit
10
  • Energy dependence of antisolenoid compensation
    for SiD
  • Solenoid aberrations are significantly increased
    at lower beam energies, and the vertical focusing
    ltyygt becomes the 2nd largest linear term after
    ltyxgt.
  • For the same antisolenoid field, a good
    correction of the dominant coupling term ltyxgt,
    vertical dispersion and orbit is maintained for a
    full range of energies (50-300 GeV).
  • Additional tuning of IP beam size using the
    linear and second order optics knobs is needed at
    the lowest energies.

Relative beam size growth at IP versus beam
energy (50-300 GeV) for SiD compensation using
one antisolenoid and several linear optics knobs.
The second order knobs may be used at low beam
energies to reduce the enhanced high order terms
such as ltyxxgt.
11
  • Technical issues (not studied)
  • Antisolenoid at location of the first FF quad
    (closest to IP) should be an integral part of the
    detector solenoid and aligned on the detector
    axis.
  • It should have two coils for adjustment of its
    field and longitudinal position.
  • It should be compact to minimize interference
    and space taken from the detector.
  • It should be able to withstand the longitudinal
    forces from the detector solenoid field. These
    forces prohibit aligning this antisolenoid on
    other than the detector axis.
  • The 2nd antisolenoid (if needed) may be actually
    wound and aligned on the 2nd FF quad since the
    forces from the detector field should be already
    small.

Position of antisolenoid in SiD
12
  • Conclusions
  • It is found that the method of weak
    antisolenoids provides a good compensation of the
    detector solenoid aberrations at IP in a linear
    collider.
  • The antisolenoid method is found to be more
    efficient than a skew quad correction.
  • The optimum parameters of the antisolenoid
    depend on the detector solenoid model and the
    crossing angle, but not on IP b-functions. With a
    proper optimization, this method should provide
    an adequate compensation at the larger crossing
    angle of 35 mrad for g-g.
  • The antisolenoid compensation is found excellent
    at the nominal beam energy of 250 GeV and should
    be sufficient at much lower energies when using
    additional linear and 2nd order tuning knobs.
  • Antisolenoid has to be placed at the FF quad
    location and designed as part of the detector. It
    is desirable to have means for fine tuning of
    antisolenoid strength and effective position. The
    technical issues of this design and impact on the
    detector need to be studied.
  • As a 2nd choice, the skew quad correction with
    the aid of tuning knobs should still be able to
    provide the correction.
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