2010
DOI: 10.1088/1742-6596/236/1/012013
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Relativistic electron PXR and FPXR yield ratio

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Cited by 5 publications
(5 citation statements)
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“…The dynamic theory on the other hand has been confirmed recently by the observation of PXR in forward direction in experiments 25, 26. Blazhevich and Noskov showed that even for a thin nonabsorptive crystal in the case of symmetric reflection for particle energies $\gamma \gg \omega /\omega _{p} $ ( ω p is the plasma frequency of the crystal) the kinematic formula results in error and this error increases with increasing reflection asymmetry 27. Consequently, the exactness of the results of kinematic theory of PXR of a relativistic electron in a single crystal is a topical subject.…”
Section: Theorymentioning
confidence: 83%
“…The dynamic theory on the other hand has been confirmed recently by the observation of PXR in forward direction in experiments 25, 26. Blazhevich and Noskov showed that even for a thin nonabsorptive crystal in the case of symmetric reflection for particle energies $\gamma \gg \omega /\omega _{p} $ ( ω p is the plasma frequency of the crystal) the kinematic formula results in error and this error increases with increasing reflection asymmetry 27. Consequently, the exactness of the results of kinematic theory of PXR of a relativistic electron in a single crystal is a topical subject.…”
Section: Theorymentioning
confidence: 83%
“…(see in figure 2 in [13]) the kinematic formula error increases, which is demonstrated by the curves represented in figure 2. In case of a strong asymmetry (…”
mentioning
confidence: 78%
“…Let us consider the radiation of a fast charged particle crossing a single crystal plate with a constant velocity V (the radiation process geometry look in figure 1. in [13]).…”
Section: Pxr Spectral -Angular Distributionmentioning
confidence: 98%
“…Το γωνιακό εύρος της ακτινοβολίας αντανακλά αυτό των δυνητικών φωτονίων. Η φασματογωνιακή κατανομή των δυνητικών φωτονίων στο κενό δίνεται από την έκφραση των Bazylev και Zhevago [42] για μικρές γωνίες και σχετικιστικά ηλεκτρόνια:…”
Section: α πεδίο δυνητικών φωτονίωνunclassified
“…Ως εκ τούτου αναφερόμαστε στο ηλεκτρομαγνητικό πεδίο πριν την σκέδαση Bragg. Σε συχνότητα στο εσωτερικό του κρυστάλλου το πεδίο αυτό μπορεί να διαχωριστεί ως εξής [42]:…”
Section: α πεδίο δυνητικών φωτονίωνunclassified