%0 Journal Article
%T A New Form of Quantum Mechanical Wave Equation Unifying Quantum Mechanics and Electro-Magnetics
%A Sadegh Angha
%A Sirus Arya Enejad
%J Journal of Analytical Sciences, Methods and Instrumentation
%P 25-30
%@ 2164-2753
%D 2022
%I Scientific Research Publishing
%R 10.4236/jasmi.2022.122002
%X The Schr?dinger differential equation is what we usually solve for the microscopic
particles in non<span style=\"font-family:;\" \"=\"\">-</span><span style=\"font-family:;\" \"=\"\">relativistic
quantum mechanics. Niels Bohr suggested the power two of the (usually) complex answer
shows the probability of the particle¡¯s existence at a point of space. Also, the
time dependence of Schrodinger wave equation is one whereas for light in electromagnetism
is two. In this paper</span><span style=\"font-family:;\" \"=\"\">,</span><span style=\"font-family:;\" \"=\"\"> we show a
solution for both problems. We derive a Wave Equation for the energy of every system.
This electromagnetic wave equation is <span>shown to
convert to those classical (<i>i.e.</i> the Schrodinger)
and special relativistic</span> (<i>i.e.</i> Klein</span><span style=\"font-family:;\" \"=\"\">-</span><span style=\"font-family:;\" \"=\"\">Gordon) quantum
mechanical equations. Also, accordingly there definitely is a physical meaning to
answer to this wave equation. And therefore, switching the probabilistic interpretation
of quantum mechanics to a deterministic one as (Albert) Einstein demanded.</span>
%K Quantum Mechanics
%K Electricity &amp
%K Magnetism
%K Wave Equations
%K Probabilistic vs Deterministic Presentations
%U http://www.scirp.org/journal/PaperInformation.aspx?PaperID=120515