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SUMMARY:Sergey Rashkovskiy (RAS)
DTSTART:20230715T140000Z
DTEND:20230715T160000Z
DTSTAMP:20260423T010857Z
UID:QMFNoT/49
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/QMFNoT/49/">
 Quantum Mechanics: Strange Particle Theory or Classical Field Theory?</a>\
 nby Sergey Rashkovskiy (RAS) as part of QM Foundations & Nature of Time se
 minar\n\n\nAbstract\nIn the late 19th and early 20th century\, physicists 
 came to the conclusion that phenomena such as (i) thermal radiation\; (ii)
  photoelectric effect\; (iii) the Compton effect\; (iv) the structure of t
 he atom and its stability\; (v) the discrete spectrum of spontaneous emiss
 ion and the very nature of spontaneous emission\; (vi) anomalous Zeeman ef
 fect\; (vii) the Stern-Gerlach effect and a number of other atomic phenome
 na cannot be described within the framework of classical mechanics and cla
 ssical electrodynamics\, i.e. within the framework of a theory in which th
 e electron is considered a classical charged particle that obeys Newton's 
 laws of motion\, and its interaction with an electromagnetic field is desc
 ribed by Maxwell's laws of classical electrodynamics. As a result of a rel
 atively short search\, the main ideas were formulated that formed the basi
 s of modern quantum theory: (a) electromagnetic radiation is quantized\, b
 oth at the moment of radiation and when interacting with matter (atoms)\; 
 (b) an electron in an atom can only be in discrete states\, transitions be
 tween which (spontaneous or forced) are accompanied by the emission or abs
 orption of a quantum of electromagnetic radiation - a photon. The pinnacle
  of the development of quantum theory was the discovery of the Schrödinge
 r equation and its extended forms - the Pauli\, Klein-Gordon and Dirac equ
 ations. These equations have proven their predictive power in relation to 
 many so-called quantum phenomena. Thus\, on the one hand\, the electron be
 gan to be described by a certain field - a wave function\, continuously di
 stributed in space and time\, satisfying the wave equations\, and on the o
 ther hand\, continued to be considered as a point charged particle. As a r
 esult\, a number of paradoxes have arisen that have not found a final expl
 anation within the framework of orthodox quantum mechanics. I briefly anal
 yze the well-known paradoxes of quantum mechanics and their interpretation
 s and show that in order to explain the paradoxes that have arisen\, the a
 dherents of wave-particle duality were forced to introduce new hypothetica
 l physical objects or hypothetical phenomena that led to the emergence of 
 new paradoxes. As a result\, the number of paradoxes in quantum mechanics 
 has multiplied exponentially.\n\nAt present\, the point of view is conside
 red official\, according to which the above mentioned phenomena cannot be 
 described within the framework of the concepts of classical physics\, i.e.
  without energy quantization and without using the apparatus of quantum el
 ectrodynamics.\n\nI show that we can avoid the QM-paradoxes if we consider
  some classical wave field (“an electron wave”) instead of electron as
  a particle and consider the wave equations (Dirac\, Klein-Gordon\, Pauli 
 and Schrödinger) as the field equations for an electron field similar to 
 Maxwell equations for the electromagnetic field.\n\nI show that such an el
 ectron field has an electric charge\, an intrinsic angular momentum (spin)
  and an intrinsic magnetic moment continuously distributed in the space.\n
 \nIn the framework of classical electrodynamics\, we obtained the nonlinea
 r Schrödinger equation\, which accounts for the inverse action of self-el
 ectromagnetic radiation of the electron wave. I show that this equation co
 mpletely and consistently describes all known properties of the hydrogen a
 tom within the framework of classical field theory without any quantizatio
 n and additional hypothesis: namely\, the stability of an atom\, the natur
 e and regularities of the spontaneous emissions of an atom\, a light-atom 
 interactions\, the photoelectric effect\, the Compton effect\, the thermal
  radiation\, etc. In particular\, Planck’s law for the spectral energy d
 ensity of thermal radiation and the Einstein A-coefficient for spontaneous
  emission are derived in the framework of classical field theory without u
 sing the concept of “photon”.\n\nI show that the conventional corpuscu
 lar-statistical interpretation of atomic phenomena is only a misinterpreta
 tion of continuous deterministic processes.\n\nThese results show that qua
 ntum mechanics must be considered to be not a theory of particles but a cl
 assical field theory in the spirit of classical electrodynamics.\n\nIn con
 clusion\, I show how Dirac equation can be coupled with Maxwell equation i
 n order to construct the self-consistent Maxwell-Dirac theory.\n
LOCATION:https://researchseminars.org/talk/QMFNoT/49/
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