56th Annual Meeting of the APS Division of Plasma Physics
Volume 59, Number 15
Monday–Friday, October 27–31, 2014;
New Orleans, Louisiana
Session YP8: Poster Session IX: Supplemental and Postdeadline Posters
Friday, October 31, 2014
Room: Preservation Hall
Abstract ID: BAPS.2014.DPP.YP8.20
Abstract: YP8.00020 : Introduction to the Neutrosophic Quantum Theory
Preview Abstract
Abstract
Author:
Florentin Smarandache
(Univ of New Mexico)
Neutrosophic Quantum Theory (NQT) is the study of the principle that certain
physical quantities can assume neutrosophic values, instead of discrete
values as in quantum theory. These quantities are thus neutrosophically
quantized.
A \textit{neutrosophic values} (\textit{neutrosophic amount}) is expressed by a set (mostly an interval) that approximates (or
includes) a discrete value.
An oscillator can lose or gain energy by some neutrosophic amount (we mean
neither continuously nor discretely, but as a series of integral sets: \textit{S, 2S, 3S, \textellipsis ,}
where $S$ is a set).
In the most general form, one has an \textit{ensemble of sets of sets}, i.e. $R_{1}S_{1}, R_{2}S_{2}, R_{3}S_{3}$\textit{, \textellipsis ,}
where all $R_{n}$ and $S_{n} $are sets that may vary in function of time and of
other parameters. Several such sets may be equal, or may be reduced to
points, or may be empty.
\textbraceleft The multiplication of two sets $A$ and $B$ is classically defined
as: \textit{AB }$=$\textit{ \textbraceleft ab, a??A and b??B\textbraceright }. And similarly a number $n$ times a set $A$ is defined as: \textit{nA }$=$\textit{ \textbraceleft na, a??A}\textbraceright
. \textbraceright
The \textit{unit of neutrosophic energy} is $H\nu $, where $H$ is a set (in particular an interval) that includes
Planck constant $h$, and $\nu $ is the frequency. Therefore, an oscillator
could change its energy by a \textit{neutrosophic number of quanta}: $H\nu $, \textit{2H}$\nu $, \textit{3H}$\nu $, etc.
For example, when $H$ is an interval$ [h_{1}, h_{2}]$, with \textit{0 }$\le h_{1} \le h_{2}$,
that contains Planck constant $h$, then one has: $[h_{1}\nu , h_{2}\nu $\textit{], [2h}$_{1}\nu
$\textit{, 2h}$_{2}\nu $\textit{], [3h}$_{1}\nu $\textit{, 3h}$_{2}\nu $\textit{],\textellipsis ,} as series of intervals of energy
change of the oscillator.
The most general form of the units of neutrosophic energy is $H_{n}\nu
_{n}$, where all$ H_{n}$ and $\nu_{n}$ are sets that similarly as above
may vary in function of time and of other oscillator and environment
parameters.
Neutrosophic quantum theory combines classical mechanics and quantum
mechanics.
To cite this abstract, use the following reference: http://meetings.aps.org/link/BAPS.2014.DPP.YP8.20