Page 269 - Теория кавитации
P. 269

theoretically substantiate this experiment and introduced a methodical technique using
                  the concept of “quantum” to describe the discreteness of absorption and emission of
                  radiation by atoms. On the basis of these studies, A. Einstein in 1905 proved that the
                  concept  of  "quantum"  is  not  just  a  methodical  technique,  but  is  the  essence  of  the
                  photoelectric  effect  and  introduced  this  concept  into  scientific  use,  creating  the
                  photoeffect theory.
                        We also want to draw attention to these studies of the 1900s: it is likely that this
                  news is related to our scientific research, which we are discussing. “The atom emits EM
                  pulsed radiation not continuously, but discretely and periodically, with quantization of
                  the  energy  of  this  radiation  according  to  the  law  E=  h·υ,  where  υ  is  the  radiation
                  frequency,  h  is  the  effect  of  quantum  interaction  in  each  quantum,  which  is  called
                                                    -34
                  Planck’s constant, h= 6626·10  J·sec or ħ= h/(2·π) is the Planck-Dirac constant” [44]-
                  [45].
                        Depending on the nature of the cavitation phenomenon and the cavition concept
                  derived from it, the discreteness from the above context is consonant with pulsability,
                  and the wave approach to describing EM phenomena in the microcosm based on the
                  Schrödinger  equations,  mentioned  above,  is  consonant  with  the  oscillation  of  our
                  cavitation  type  of  ci1.  Of  course,  we  do  not  deny  the  possibility  of  describing  the
                  behavior of a cavition by formulas with wave solutions. We even acknowledge that this
                  approach has given a lot of useful information in the study of EM at the macro level and
                  at the micro level. But it is not difficult to imagine that here the methodical approach
                  will lead away from the true essence of the phenomenon. Not surprisingly, so far not
                  only ordinary people, but experts themselves argue with false ideas of EM.
                        The cavition behaves like a living organism: it forms as a microbubble, collapses,
                  then instantly recovers and re-collapses as a microexplosion, and this process goes on
                  non-stop  at  high  frequency  and  tremendous  speed,  unless,  of  course,  an  abnormal

                  situation  occurs  that  sharply  violates  this  periodically  pulsating  oscillatory  natural
                  process - movement. We called this HF-POM - high-frequency pulsating oscillatory
                  movements.
                        Therefore, in the theory of cavitation for the microworld, there are no such concepts
                  as phase, amplitude, wavelength, but instead, we suppose, in everyday life there will be:
                  energy, frequency, force, impulse, periodicity, and concepts that take into account time,
                  place, and environment - the field action cavitation ci1.
                        We will work out this idea by discussing the theory of the photoelectric effect from
                  the standpoint of the theory of cavitation. This theory was based on the experimental
                  and theoretical results of Henry Hertz and Max Planck, and in 1905 Albert Einstein, then
                  a young scientist, brought this research to its natural conclusion. The basis of Einstein's
                  theory  was  the  release  of  electrons  from  a  metal  under  the  action  of  the  energy  of
                  quantum light emission. In Einstein's theory, the photoelectric effect is explained as
                  follows: an electron that has absorbed a quantum of light that illuminated a metal has
                  the following energy h·υ. At the same time, each electron loses energy equivalent to the
                  energy that overcomes a weak nuclear force, which holds it in its own atom (Einstein
                                                                 268
   264   265   266   267   268   269   270   271   272   273   274