2005
DOI: 10.1117/12.639989
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<title>Multiple scattering effect on angular distribution and polarization of radiation by relativistic electrons in a thin crystal</title>

Abstract: The multiple scattering of ultra relativistic electrons in an amorphous matter leads to the suppression of the soft part of radiation spectrum (the Landau-Pomeranchuk-Migdal effect), and also can change essentially the angular distribution of the emitted photons. A similar effect must take place in a crystal for the coherent radiation of relativistic electron. The results of the theoretical investigation of angular distributions and polarization of radiation by a relativistic electron passing through a thin (i… Show more

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Cited by 1 publication
(4 citation statements)
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“…As it was shown in [23] the non-dipole regime of radiation changes essentially not only spectrum of emitted gamma quanta, but also their angular distribution. In [24] it was proposed to use special features of angular characteristics of non-dipole coherent radiation in a thin crystal for production of the intensive photon beams with high degree of linear polarization.…”
Section: Angular Distribution and Polarization Of Radiation At Non-di...mentioning
confidence: 99%
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“…As it was shown in [23] the non-dipole regime of radiation changes essentially not only spectrum of emitted gamma quanta, but also their angular distribution. In [24] it was proposed to use special features of angular characteristics of non-dipole coherent radiation in a thin crystal for production of the intensive photon beams with high degree of linear polarization.…”
Section: Angular Distribution and Polarization Of Radiation At Non-di...mentioning
confidence: 99%
“…On the basis of the theoretical approach explained in details in [24] we have carried out the calculations of the angular distributions and polarization of radiation by 3.5 GeV electrons incident on a tungsten crystal at the angle ψ = ψ L to the axis <111> (where ψ L is the Lindhard angle [27]). In this case θ ms ≈ ψ L = 0.6 µrad and the parameter of non-dipolity is γθ ms ≈ 4.…”
Section: Angular Distribution and Polarization Of Radiation At Non-di...mentioning
confidence: 99%
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