KEKB lattice Taken from LATTICE DESIGN FOR KEKB COLLIDING RINGS By H. Koiso and K. Oide.

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Presentation transcript:

KEKB lattice Taken from LATTICE DESIGN FOR KEKB COLLIDING RINGS By H. Koiso and K. Oide

KEKB non-interleaved 2.5  cell 4 dipoles 14 quads (7 families) 4 sexts (2 families)

Features A unit cell structure with 2.5  phase advance is created by combining five  /2 FODO cells and by merging ten dipoles into four. In this cell, dipoles are placed to form two dispersion bumps so that to keep  x small at dipoles, similar to the  cell case. By adjusting the positions of dipoles and  x at the dipoles, required values of  x and  c at the same time can be obtained. The 2.5  cell enables to install non-interleaved sextupole pairs effectively. Successive SF (SD) pairs are distributed changing the relative phase of 3  /2. Then chromatic kicks at N  and (N +1/2)  phases in both horizontal and vertical planes can be corrected efficiently.

Dynamic aperture of the 2.5  cell is significantly improved to satisfy all of the requirements. Higher order chromaticities still remains because the sextupoles are not sufficiently close to the main chromaticity sources in the interaction region (IR). We can achieve further improvements by localized chromaticity correction in the IR (not for ILCDR!). Tunability of  x and  c : in the 2.5  cell non-interleaved there are sextupoles connected with a 4x4 pseudo -I transformer which has not vanishing m 21 and m 43 but basically cancels nonlinear kicks by sextupoles. This pseudo -I transformer brings about as a large dynamic aperture as the perfect -I. By allowing not vanishing m 21 and m 43 two new free parameters become available for tuning. Features (cont.)

These parameters are utilized by placing two families of quadrupoles (QF2 and QD2) outside the sextupole pairs so that they can be changed afterwards to tune  c keeping the pseudo -I transformation.  c in the range 1x10 -4 <  c < 4x10 -4 can be tuned by changing the strengths of QF2’s and QD2’s by a few percent. During this time  x is kept nearly constant. On the other hand, it is rather difficult to change  x widely only by adjusting the two families of quadrupoles. To cure this restriction, a new family of quadrupoles QE2 inside the SF pair was introduced. By adjusting  x at dipoles using five free parameters (QF2, QF3, QD2, QD3, and QE2), we can obtain the required tunability, 10 nm <  x < 36 nm, while keeping  c constant and maintaining the pseudo -I condition between the SF’s.

 x = 36 nm  x = 10 nm Examples of emittance tunability