Transverse beam size measurement High energy micron electron beam non-invasive diagnostics based on diffraction radiation G.Naumenko*, A.Potylitsyn, L.Sukhikh.

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Presentation transcript:

Transverse beam size measurement High energy micron electron beam non-invasive diagnostics based on diffraction radiation G.Naumenko*, A.Potylitsyn, L.Sukhikh Tomsk Polytechnic University*

Transverse beam size measurement  =1  20  E e =1  30 GeV Existing advanced methods SR - interferometer Laser wire scanner SakaiaY. Yamamoto, et.al., Review of Scientific instruments, 71,3 (2000) H. Sakai, et.al., Phys.Rev.ST Accel.Beams 4:022801,2001.

Transition Radiation Monitor Laser interferometer M. Ross, et.al., 2001 IEEE Particle Accelerator Conference, Chicago, IL, H. Sakai, et.al., Phys.Rev.ST Accel.Beams 4:022801,2001.

What about a non-invasive single bunch diagnostics? Non invasive Single bunch measurement SR - interferometer yesno Laser wire scanner yesno Transition Radiation Monitor noyes Laser interferometer yesno ?yes

Non-invasive diagnostics based on the Optical Diffraction Radiation

Short prehistory Start: KEK ATF P. Karataev, S. Araki et.al., PRL 93, (2004) Flat slit target Measured ODR angular distribution At 2004 the 10  beam size has been measured P. Karataev S. Araki et.al, NIM B 227 (2005) Optical diffraction radiation

For E e  1 GeV method sensitivity limit was reached for beam size  10 . For E e  30 GeV the sensitivity decrease catastrophically. Method limitation

S1S1 S2S2 ODR method modification Beam size measurement technique using ODR from crossing target was developed ( G. Naumenko, KEK report, Nov ) Phase shift:  =i  t= =i  4  z/ Calculated: Interference pattern S1S1 S2S2

Example for  =2500,  =5.6mrad Interference pattern after the integration over a Gaussian electron beam profile:  e = 2   e = 6   e = 10 

For =0.5mcm  =10mcm  =5.6 mrad Single bunch measurement Example: For =0.5mcm and  =60000  =3cm. is possible  is the Lorenz-factor Beam size effect is of the order of OTR intensity, which was measured using CCD from a single bunch. No dependence on the Lorenz- factor in far field zone

Problem of beams together bringing o Pseudo-photon reflection approach Bessel function + _ Not any dependence on an electron position and beam size

Bi-prismLensMirrors The same results may be shown for: Moreover Is a beam size measurement possible?

Frenel prism Based on Frenel lens technology step <  e  mrad,  x e =0 x e =5  Beam size measurement is possible Phase pp Angular distribution

Beam size + beam position beam position Beam size Angular distribution Single bunch measurement using CCD camera is possible

Near field zone effect For E 0 =30 GeV,  0.5   2  1800m Deformation of OTR angular distribution Effect is peculiar to radiation angular distribution. It shows itself for ODR as well as for OTR. target detector V.A. Verzilov, Phys. Let. A 273 (2000)

Near field zone effect resolution Example for OTR Near field zone Far field zone without lens Angular distribution image here Focus length Bessel function W’ Pis’ma w JETPh, 84 3 (2006) 136

Conclusion Beam size ODR effect of this method is of the first order in contrast to the effect of the second order for the method based on a flat slit target. A radiation intensity beam size effect comprises 20  60% of OTR intensity. Single bunch measurement using CCD is possible near well as OTR measurement. The problem of radiation beams together bringing may be resolved using a special Frenel bi-prism. The near field effect problem may be resolved using optical system.

Test of ODR interference from the crossed target Interference measured KEK ATF extraction line Target parameters:  = 6.2mrad, a = 420  m Scheme Only for interference test. Not usable for beam size measurement