Some few Specifications about the Compton Effect to the Electromagnetic Waves

  • Share this article on Facebook
  • Share this article on Twitter
  • Share this article on Linkedin

In this paper one proposes the exchanging of classical Compton relation, (3’) with the new relation (11).

mediaimage

 This paper presents,Some few Specifications about the Compton Effect to the Electromagnetic Waves Articles shortly, some new and original relations to calculate the Compton Effect exactly.

A narrow fascicle of X-Ray beams, with a wave length knows Landa0, downs on a graphitic bloc, which scatters the incidental radiations in all directions.

With a Roentgen spectrometer, for different scatter angles FI, Compton has found a new radiation with a higher wave length Landa. The Compton Effect can’t be explained with the wave-theory.

Compton has explained this increase of the wave length by the interaction between an incidental photon and an electron.

Gamma0 is the frequency of incidental photon; Gamma is the frequency of the scatter photon with the FI angle; m is the mass of the accelerated electron.

In this paper one proposes the exchanging of classical Compton relation, (3’) with the new relation (11).

Conclusions:

          For an incidental radiation which has a wave length smaller than Landa=10**(-11) [m] {Gamma>3*10**(19) [Hz]}, the influence of the new presented relation (11) become really and necessary.

          X-Ray radiations with high frequency and gamma radiations, shall be treated with the new relation (11).

          Alternate currents, Radio frequency, Microwaves, Infrared, Visible domain, Ultraviolet domain, and the first half of X-ray domain, work with the classical Compton relation (3’).

          For a wave length higher than Landa=10**(-11) [m] the new relation (11) works like the classical Compton relation. When the wave length become smaller than Landa=10**(-11) [m], the new relation (11) presented in this paper works different and its utilization become necessary.

Observations: The relations (11) and (3’) have been deduced with the Delta E Einstein Energy, because the particle (the electron) speeds from 0 to v, and increase its mass too from m0 to m, but these relations can be obtained with classical Kinematical Energy as well. A precision determination imposes a sum energy between the Delta Einstein Energy and the bound Energy. 

 

Keywords: Compton Effect, X-ray, beam, beams, wave length, graphitic bloc, scatter, incidental radiations, Roentgen spectrometer, different scatter angles, radiation with a higher wave length, the wave theory, interaction between an incidental photon and an atomic electron, wave, period, frequency, Quantum, spectral lines, velocity, light velocity, frequency.

Webs:

Dynamics.ro  DynamicsResearch  ExpertDynamics  dynamics