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Beam-beam limit estimated by a quasi-strong-strong simulation

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Presentation on theme: "Beam-beam limit estimated by a quasi-strong-strong simulation"— Presentation transcript:

1 Beam-beam limit estimated by a quasi-strong-strong simulation
K. Ohmi (KEK) e+e- Factories 13-16 Oct. 2003

2 Introduction Equilibrium distribution of two beams is estimated by PIC based quasi-strong-strong simulation. Luminosity beam-beam limit due to incoherent effect is given. Coherent motion is assumed to be suppressed.

3 Equilibrium distribution of two beams
Vlasov equation Fokker Plank equation D:rad. damping B:rad. excit.

4 Quasi-strong-strong method
*** Beam-distribution used potential calculation is averaged and revised in every n0 turn.

5 Briefly speaking Repetition of weak-strong simulation.
Strong beam is determined by average of previous weak-strong cycle.

6 Characteristics Self consistent equilibrium distribution can be obtained by PIC method with very high statistics (>10M) and with short calculation time (30min for 1M turns at KEK super computer). Coherent motion is completely suppressed.

7 Luminosity of Super KEKB
2D PIC Particle , n0=500 : Npn0=5M L beam-beam parameter Red: quasi-strong-strong Blue: strong-strong

8 Super KEKB sy Quasi Strong-strong Strong-strong

9 Beam-beam limit v.s. damping time

10 Beam-beam limit for various machine
Beam-beam limit is function of damping time. The limit also depends on tune. The limit is 0.1 for B factories, 0.06 for t-charm factories. The results are not quite stable. Need more studies.

11 For longer damping time

12 For long damping time or no damping
Beam-beam limit was about 0.03 for the damping time 106 turns. Proton beam had higher beam-beam limit. Perhaps, diffusion which is enhanced by radiation excitation is weak for proton beam without any excitation. Protons are unmatched due to beam-beam force. We have to study feasibility of this model for proton beam without damping.


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