On the distribution of the scattered Röntgen radiation
Author(s) -
James Crowther
Publication year - 1912
Publication title -
proceedings of the royal society of london series a containing papers of a mathematical and physical character
Language(s) - English
Resource type - Journals
eISSN - 2053-9150
pISSN - 0950-1207
DOI - 10.1098/rspa.1912.0041
Subject(s) - physics , radiation , electron , atomic physics , beam (structure) , acceleration , optics , radiant intensity , electromagnetic radiation , intensity (physics) , irradiation , nuclear physics , classical mechanics
The fact that a substance through which Röntgen rays from a focus tube are passing becomes itself a source of secondary Röntgen rays has long- been known. The most probable explanation was given by Prof. Sir J. J. Thomson. If a Röntgen pulse is due to the acceleration of a charged electron, then if the electrons in the atom are free to move under the action of the electromagnetic forces in the wave front of the primary Röntgen pulse, their motion will be accelerated during the passage of the latter through the atom, and they will themselves become sources of secondary Röntgen radiation. Considering only a single electron, the intensity of the secondary radiation at any angle α with the direction of motion will be proportional to sin2 α . If the primary beam is unpolarised, the motion of the electron may have any direction in the plane at right angles to the primary beam. The intensity of the scattered radiation in the directionθ with the primary beam is thus the mean of all the values of sin2 α for that direction. It can easily be shown that this is proportional to 1 + cos2 θ . If I'θ is the intensity of the scattered radiation in the directionθ , we thus have I'θ = I'π /2(1 + cos2 θ ).
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