Method for Obtaining Quantum Vacuum Fran De Aquino Professor Emeritus of Physics, Maranhao State University, UEMA. Titular Researcher (R) of National Institute for Space Research, INPE Copyright © 2015 by Fran De Aquino. All Rights Reserved.
The possibility of obtention of quantum vacuum in laboratory is shown in this work. The method consists in ward off air atoms from the surface of a solid material plate. The clearance can reach up to several nanometers, thus producing a region where there are no elementary particles. Key words: Quantum Vacuum, Universal Quantum Fluid, Continuous Universal Fluid, Gravity Control Cells.
Even in the densest matter found in the Earth, the atoms are not together. There are spaces among them, configuring a domain region around each atom. On the bidimensional viewpoint, this region is defined for an area, S A , around each atom. We can calculate, S A , starting from the atoms density of the material, n , atoms / m 3 , which can be calculated by means of the following expression: N ρ (1) n= 0 A where N 0 = 6.02 × 1026 atoms / kmole is the Avogadro’s number; ρ is the matter density (in kg/m3) and A is the atomic mass. Then, the amount of front atoms in a volume Sφ atom (plane surface area, S , and thickness φ atom (diameter of a front atom)) of a material with density of atoms n , is given by nSφ atom . Therefore, we can write that (nSφ atom )S A ≅ S , whence we obtain
(
)
(2 ) nφ atom If we could see the front atoms in the surface S , we would see that behind each the area S A , there are N atoms (See Fig.1). If each one of these atoms has only one electron in its electronic external layer, then the number of electrons, N e , in the area S A is SA =
1
N e = N atoms . Thus, considering the
volume S Aφ e ( φe is the “diameter” of one electron), we can write that N e = N atoms = n(S Aφe )
(3)
Consequently, the total charge of these electrons is q = N e e = n(S Aφe )e
(4)
where e is the elementary electric charge.
Elementary domain area, SA , of the front atom (in black at the triangle center). Behind the area SA there are
Natoms (circles in white).
Plane area S Fig.1 – Elementary domain area, SA , in a plane area (S). - The amount of front atoms in a
volume Sφ atom (thickness = φ atom ) of a material with density of atoms n , is given by
nSφ atom . Therefore, we can write that (nSφ atom )S A = S . In each area SA there are
N atoms (behind the area SA).