10 / 20
Page 30
Journal of Material Sciences
ISSN: 2321-6212
I n t e r n a t i o n a l C o n f e r e n c e o n
Metal, Mining and
Magnetic Materials
N o v e m b e r 0 1 - 0 2 , 2 0 1 8
P a r i s , F r a n c e
Metal and Magnetism 2018
T
he starting point of our research is an error in the conventional quantum
mechanics based on the Schrodinger equation: the solution of this
equation is a wave packet in the coordinate space with the time-dependent
phases proportional to the Hamiltonian, while the group velocity in this space
is in agreement with one of the Hamilton equations, the group velocity in the
conjugated space, of the momentum, is contradictory to the other Hamilton
equation. The agreement with the Hamilton equations is obtained only by
replacing the Hamiltonian with the Lagrangian. In this case, instead of the
conventional Schrodinger equation, one obtains a Schrodinger-type equation
which, besides the Hamiltonian, includes the product of the momentum with
the velocity as an additional term. It is reasonable to consider the relativistic
Lagrangian. Since the Lagrangian of a quantum particle is proportional to
the time-space interval, which includes the gravitational field, the relativistic
quantum principle can be defined as the invariance of the time dependent
phases of the wave packet describing a quantum particle. On the other hand,
if the invariance of the time-space interval is considered as a principle, in the
framework of the general theory of relativity we find that any acceleration
of a differential element of matter under the action of an external field is
perpendicular to the velocity of this element in the internal, gravitational field.
This means that the matter dynamics in a central field is a rotation around the
center of this field. For the distribution of the rotating matter in a standing
state, a Fourier series expansion can be considered. The matter corresponding
to a Fourier component is called quantum particle. In this way, quantum
mechanics can be considered as a Fourier representation of the relativistic
mechanics of a distribution of matter. In this case, the Schrodinger-Dirac
equation and the spin are obtained for a low velocity, when the momentum-
velocity product is negligible compared to the particle energy, which includes
the rest energy. When the spin is neglected, the conventional Schrodinger
equation with the classical Hamiltonian, which does not include the rest energy,
is obtained. The particle interaction with an electromagnetic field is described
by a time dependent phase variation, with a vector potential conjugated to the
coordinates and a scalar potential conjugated to time. From the invariance
of this phase variation, the Maxwell equations of the electromagnetic field
are obtained, while the matter dynamics of the particle is characterized by a
magnetic moment interacting with this field.
Biography
Eliade Stefanescu has graduated from the Faculty of
Electronics, Section of Physicist Engineers in 1970, and after
a long activity in the field of the research and development of
the semiconductor devices, he obtained a PhD in Theoretical
Physics in 1990. He discovered a phenomenon of penetrability
enhancement of a potential barrier by dissipative coupling. He
developed a microscopic theory of open quantum systems,
discovered a physical principle and invented a device for heat
conversion into usable energy, and produced a unitary quantum
relativistic theory. He is member of American Chemical Society
and of Academy of Romanian Scientists. He received the Prize
of Romanian Academy for physics in 1983, and the Prize Serban
Titeica in 2014, for his book entitled “
Open quantum physics
and environmental heat conversion into usable energy
”. He has
been invited to present his results in numerous international
conferences, as Speaker, Keynote Speaker, and Member of the
organizing committee.
eliadestefanescu@yahoo.frMagnetic moment of a charged quantum particle as a
relativistic distribution of matter
Eliade Stefanescu
Advanced Studies in Physics Center of the Romanian Academy, Romania
Eliade Stefanescu, J Mat. Sci. 2018, Volume:6
DOI: 10.4172/2321-6212-C7-032