In This Amazing City People Live Without Politics, No
Religion And No Money
Upon learning this, you will
think that happened long ago, but no. There is still a place to live, and not
say for its scenery, but for their ideals as a society who do not follow the
standards to which we are accustomed. In this town there is no money, no
religion, no politics. This is truly a paradise to live.
Auroville: Towards a Sustainable Future
Think of a
place where there are none of these factors, where you can finally live in
peace.
This place
exists and is called “Auroville”!
It was
founded in 1968 and was hailed as an international city by UNESCO, as its
inhabitants are over 50 nationalities and different cultures. They coexist
without any problem, since they have a political system, have no religion, and
on top, do not use money and getting all living through the system of exchanges.
Auroville is
located in South India, 150 kilometers from Chennai in Madras.
In this epic
city, the buildings are made based on an experimental architecture, as they are
constantly changing. This is because these structures seek to optimize the
use of renewable energies and their main objective: reuse and recycling.
The person
who designed and managed to found this wonderful city was: Mirra Alfassa,
better known as “Mother”.
“There
should be a place on Earth that no nation could claim as their own; where
all human beings of good will who have a sincere aspiration could live freely
as citizens of the world, obeying one single authority, that of the supreme
truth. “A place of
peace, concord and harmony where all the fighting instinct in man were used
exclusively to overcome the cause of their sufferings and miseries, to overcome
their weaknesses and ignorance, and to triumph over their limitations and
disabilities. “A place
where the needs of the spirit and interest of progress precedence over the
satisfaction of desires and passions or the pursuit of pleasure and material
enjoyment,”
was the idea of Alfassa.
From this
hypothesis, we now have this amazing international city.
This city is
positioning itself as a model of sustainable eco-city. It is a method
developed by the multi-cropping, combining fruit trees, cornfields and
orchards, organized into 15 farms, reaching an area of 160 hectares. In
this way, they ensure much food, so supply the population.
In these
farms work 50 villagers and 300 neighbors, producing 2% of rice and cereals
consumed and 50% of vegetables.
Also, the
village is also self-sufficient in milk and dairy products, and fruits in
season.
Despite not
being the only city that takes this model itself is special for receiving
protection by UNESCO, and is a clear example of how it will be our way of life
in a few more years, when Earth begins to manifest the consequences our
mistreatment of her.
Definitely
this city is an example, where one of its principles is healthy, both mentally
and physical life.
we have
nothing more to congratulate and wish all follow that model of life.Would you
be in agreement with this new style of society?
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Abstract:A spacecraft having a
triangular hull with vertical electrostatic line charges on each corner that
produce a horizontal electric field parallel to the sides of the hull. This
field, interacting with a plane wave emitted by antennas on the side of the
hull, generates a force per volume combining both lift and propulsion.
Images
Fig 1
Fig2
Fig 3
Claims(4)
1. A spacecraft comprised
of the following components:
(a) a triangular hull in the form of an equilateral
triangle;
(b) two copper plates attached on opposite vertical sides
at each of the three corners of the hull (1a) such that a sharp
vertical edge is formed where they come together;
(c) an electrostatic generator used to charge the back
two copper-cladded corners (1b) to a high positive voltage, and
the third forward copper-cladded corner to a high negative voltage;
(d) a horizontal slot antenna array mounted-on the sides
of the hull; and
(e) a frequency generator, antenna and coaxial cables to
drive the antenna array (1d).
2. To create, by claims (1a, 1b, 1c), an intense vertical line
charge at the corners (1b) and a horizontal electric field that
that is parallel to the sides of the hull (1a);
3. To create, by claims (1d,1e), an electromagnetic wave with a vertically
polarized electric field traveling outward from the side of the hull (1a);
and
4. To create, by claims (2,3),
an interaction of the electrostatic field (2) with the electromagnetic
wave (3) such that a combined spacetime curvature pressure is generated
on the hull in the upward and forward direction to produce lift and propulsion
respectively.
Fig 4
Fig 5
Fig 6
Fig 7
Description
BRIEF SUMMARY OF THE INVENTION
This invention is a spacecraft having a triangular hull
with vertical electrostatic line charges on each corner. The line charges
create a horizontal electric field that, together with a plane wave emitted by
antennas on the side of the hull, generates a force per volume providing a
unique combination of both lift and propulsion.
BACKGROUND of the INVENTION
Referring to FIG. 1,
the spacecraft has a hull in the shape of an equilateral triangle. A parabolic
antenna (E) is centrally located in the bottom of the hull. An array of
horizontal slot antennas is located along the side of the hull (A). Each back
corner (F,G) has a corner conducting plate which is charged to a positive
voltage +V. The forward corner (C) has a conducting plate charged to a negative
voltage −V. A motion control hemisphere (D) is located on the bottom surface in
each of the three corners.
Referring to FIG. 2,
two planes (A,B) intersect at the origin O at an opening angle β. Each plane
(x,y) is charged to a voltage V. The potential at point P is determined in
polar coordinates {ρφ}. The Laplace equation for the potential Φ in polar
coordinates is given by: ∂ ∂ ρ ( ρ ∂ Φ ∂ ρ
) + 1
ρ 2 ∂ 2 Φ ∂ ϕ 2 =
0
Using a separation of variables solution, the potential
is given as the product of two functions:
Φ(ρ,φ)=R(ρ)Ψ(φ)
which when substituted into the Laplace equation becomes: ⅆⅆ ρ ( ρ
ⅆ R ⅆ ρ )
+ 1 Ψ ⅆ 2 Ψ ⅆ ϕ
2 = 0
Since the two terns are separately functions of ρ and φ
respectively, each one has to be constant with the sum of the constants equal
to zero: ⅆⅆ ρ ( ρ
ⅆ R ⅆ ρ )
= v 2 1 Ψ
ⅆ 2 Ψ ⅆ ϕ
2 = - v
2
These two equations have solutions: R(ρ)=aρv+bρ−v
ψ(φ)=Acos(vφ)+Bsin(vφ)
The azimuthal angle φ is restricted to a value in the range 0≦φ≦β. The boundary
condition is that the potential Φ is equal to V for any radius ρ when φ=0 and
φ=β. This means that v has to be an integer value of π so that the sine
function is zero: ( v β )
= sin ( m π β
β ) = sin
( m π )
= 0 m =
1 , 2 …
which in turn means that the coefficient A of the
cosine term has to be zero in the solution above. Choosing b=0 makes the
general solution for the potential equal to: ( ρ , ϕ )
= V + ∑
m = 1 ∞ a m ρ m π /
β sin ( m
πϕ /
β )
which shows that when
the angle is zero, the sine is zero and the potential is V. If the angle is β,
then there is a multiple of π such that the sine is zero again.
Because the series involves positive powers of the
radius, for small enough ρ, only the first term m=1 in the series is
important. Thus around ρ=0, the potential is approximately
φ(ρ,φ)≈V+a,ρπ/βsin(πφ/β)
The electric field component is the negative gradient of
the potential: ( ρ , ϕ )
= - 1 ρ
∂ Φ ∂ ϕ
= - π
a 1
β ρ ( π / β
) - 1 cos ( πϕ
/ β )
The surface charge
distribution σ at φ=0 and φ=β is equal to the electric field perpendicular to
the surface times the permittivity of space ε0: ( ρ ) = ɛ
0 E ϕ ( ρ , 0 )
= - ɛ
0 π a 1 β ρ π β -
1
Notice that if angle of
intersection β is less than π, then the equation says that there is a very
small radius to a positive power which means little charge density
accumulation.
Referring to FIG. 3,
the value of β, in the case of the triangular hull, is equal to 360° less 60°
for a total of 300° or: π = 5 3 π π - 1 =
1 ρ 2 5
which says that there is a charge
density singularity to the two fifths power for small radius. Thus, the corner
plates on the hull create a huge line charge density along the sharp vertical
corner edge. The equation for the potential of a line charge density is given
as: ( x , y )
= - λ 2
πɛ 0 Ln ( (
x - x 0 )
2 + ( y -
y 0 ) 2 )
where λ is the charge per unit
length in the vertical z-direction, and x0 and y0 are the
location of the line charge in the xy-plane.
Referring to FIG. 4,
the triangular hull (D) is plotted together with the potential contours (A) and
the electric field arrows (B) created by the three corner line charges. The
line charges are perpendicular to the paper. Notice that the electric field
arrows are parallel crossing the center parabolic antenna (C). The electric
field is also parallel to the sides (D) of the triangle.
Referring to FIG. 5,
along the side of the triangle (A), an array (B) of horizontal slot antennas
emit electromagnetic waves that have a vertically polarized electric E field
(C). These traveling waves interact with the electric field (D) produced by the
line charges on the corners of the triangle.
Using differential forms mathematics, this combination of
fields is represented by the Hodge star of the differential of the wedge
product of the two fields. The antenna electromagnetic field is a combination
of a traveling magnetic field Bw, and electric field Ew.
The stationary field E created by the line charges is perpendicular to the
traveling wave. ( E ⋀ ( B w + E
w ⋀ dt ) ) ɛ c = force
volume
where ε is the linear capacitance of space and c
is the speed of light. Thus there is a force per volume around the hull.
This combination of fields produces a spacetime curvature
as determined by Einstein's General Theory of Relativity. The traveling
electric field has an amplitude in the vertical z-direction and travels in the
x-direction Ew=Ezcos(x−t)
The Faraday electromagnetic tensor contains all the electric and magnetic
fields in all the {x,y,z} directions. The first row and first column contain
the two electric fields 0 E
x 0 E z
cos ( x
- t ) E
x 0 0 0
0 0 0 0
E z cos ( x
- t ) 0
0 0
The stress exerted on spacetime occurs in
the xx, yy and zz-direction as calculated from the stress-energy tensor T of
gravitational physics π T μ v =
F μ α F α μ -
1 4 g μ
v F α β F αβ
where g is the metric tensor for
Cartesian space - 1 0
0 0 0 1
0 0 0 0
1 0 0 0
0 1
where the diagonal components are the
coefficients of the elementary spacetime length ds squared
(ds)2=−(dt)2+(dx)2+(dy)2+(dz)2
The calculation produces three stresses Txx,Tyy and Tzz
in their respective {x,y,z} directions.
Referring to FIG. 6,
these three stresses are plotted together as a 3D vector field animated
over time in nine frames. The graphs show that there is a lift force as
depicted by the vertical arrows as well as a force of propulsion as shown by
the interspersed horizontal arrows. With the passage of time, these vectors
exchange places with each other so that the lift becomes the propulsion and vice
versa, creating a wavy stress-energy field around the hull.
SUMMARY of the INVENTION
This invention is a spacecraft with a triangular hull
having charged flat plates on the vertical corners of the three sides. The two
rear corners are charged to a potential V. The forward corner is charged to a
potential −V. The 60° angle on the corner creates a line charge density
singularity that produces a huge horizontal electric field pointing from the
back to the front of the craft which is also parallel to the sides of the
triangle. An array of horizontal slot antennas located on the sides of the
triangular hull produce an electromagnetic wave with the electric field
polarized in the vertical direction. This combination of fields produces a
spacetime force in both the vertical and horizontal directions such that the
spacecraft receives a lift force and a force of propulsion.
A BRIEF DESCRIPTION of the DRAWINGS
FIG. 1. Perspective view of triangular
spacecraft.
FIG. 2. Drawing of the intersection of two
charged plates in order to calculate the charge density in the corner.
FIG. 3. Perspective view of the corner angle β
for the equilateral triangle.
FIG. 4. Planar 2D graph showing the
electric field produced by three line charges on the corners of the triangular
hull.
FIG. 5. Perspective view of electric field
produced by the linear charge interacting with the traveling electromagnetic
wave produced by the slot antenna.
FIG. 6. 3D vector animation of the lift
and thrust force generated by the fields.
FIG. 7. Perspective view of slot antenna.
DETAILED DESCRIPTION of the INVENTION
Referring to FIG. 7,
the antenna (A) is made out of sheet copper in which a rectangular horizontal
slot (B) has been notched out using a die press and sheet metal fixture. A
coaxial cable from the amplifier and frequency generator is attached across the
slot by soldering the outer cable (D) to one side of the slot and the inner
cable (E) to the other side of the slot. This creates the positive and negative
charges across the gap which forms the vertical electric field (F) which
radiates out perpendicularly to the copper sheet.
Although the invention has been described with reference
to specific embodiments, such as a particular antenna system, those skilled in
the art will appreciate that many modifications and variations are possible
without departing from the teachings of the invention. All such modifications
and variations are intended to be encompassed within the scope of the following
claims.
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individual article or other item is declared otherwise by the copyright
holder). Reproduction for non-profit use is permitted & encouraged - if you
give attribution to the work & author and include all links in the original
(along with this or a similar notice).
Feel free
to make non-commercial hard (printed) or software copies or mirror sites - you
never know how long something will stay glued to the web – but remember
attribution!
If you
like what you see, please send a donation (no amount is too small or too large)
or leave a comment – and thanks for reading this far…
Live long
and prosper! Together we can create the best of all possible worlds…
