LA TURBINA DE GRAVEDAD COMPRIMIDA
![](3D"7turbin_archivos/image002.jpg")
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FIGURA 1
En la figura 1 se ilustra un
compresor de gravedad. Un bombeador mueve el éter neutro a trav&eacu=
te;s
de una cámara de vacío, desplazando y comprimiendo la graveda=
d;
está debajo de la cámara. Por arriba de esta cámara se
coloca una rueda pesada con el eje horizontal, de tal manera que una mitad
está encima de la parte de gravedad reducida (izquierda) y la otra m=
itad
dentro del haz de alta gravedad (derecha).
Se puede usar factores de m&=
aacute;s
de 10 (velocidad del éter =3D 10 c ó más. "c"=
; es
la velocidad de la luz).
![](3D"7turbin_archivos/image004.jpg")
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o:p>
FIGURA 2
La ventaja de esta turbina e=
s que
se la puede combinar con la dínamo. La figura 2 ilustra un dise&ntil=
de;o
donde el rotor puede ser tanto del tipo imán permanente como con bob=
ina
de campo, y funciona como rueda motora. Las bobinas del estator son fijas. =
Con
esta construcción se ahorra la rueda individual y el acople a una
dínamo aparte.
La única desventaja d=
e las
turbinas de gravedad desplazada es la cámara de vacío y el eq=
uipo
de bombeo eterónico. No hay problemas con el efecto de desvío=
de
la VOG.
LA TURBINA INTRONICA
![](3D"7turbin_archivos/image006.jpg")
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o:p>
FIGURA 3
La figura 3 ilustra el princ=
ipio
de la turbina. Ver lado izquierdo. M es una masa que se mueve con la veloci=
dad
orbital galáctica (VOG). Si entra en un espacio con gradiente (g) los
intrones se refractan, apareciendo la velocidad vr. Ver lado derecho de la
figura. T es una rueda que gira en sentido de la flecha curva R. EP es un
bombeador etérico que genera flujo forzado en la dirección de=
la
flecha F. G es el gradiente de densidad que aparece dentro de la masa de la
rueda. Tal gradiente tiene el efecto de acelerar la rueda en sentido de R. =
Si el gradiente G es paralel=
o a la
VOG, la aceleración de la rueda es del valor directo que le imprime =
el
EP y el consumo de energía corresponde a tal aceleración. Si =
el
gradiente G es perpendicular a la VOG, la aceleración debida al EP se
multiplica por 2.
![](3D"7turbin_archivos/image008.jpg")
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o:p>
FIGURA 4
En la figura 4 se ilustra un=
grupo
electrógeno con turbina intrónica. El eje es horizontal. Para
lograr la perpendicularidad con la VOG en todo momento, el EP puede girar
alrededor de la rueda (w).
![](3D"7turbin_archivos/image010.jpg")
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o:p>
FIGURA 5
En La figura 5 se ilustra un=
grupo
intron con eje vertical. Obsérvese el riel circular sobre el cual se
mueve el EP. La ventaja es que todo el sistema subeléctrico est&aacu=
te;
bajo tierra y se puede rodear por un blindaje de agua adecuado. =
Esta disposición no es
posible para una turbina gravitónica.
La turbina intrónica
necesita que le suministren la mitad de la potencia total de salida. Esta
desventaja frente a la turbina de gravedad concentrada no la invalida porqu=
e se
puede usar en una nave espacial, incluso interestelar, ya que funciona
extrayendo la energía cinética de la misma nave. La turbina
gravitónica es inútil en una nave espacial lejos del planeta.=
UNA TURBINA GRAVITÓNICA
MÁS SIMPLE
![](3D"7turbin_archivos/image012.jpg")
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FIGURA 6
En la figura 6 se representa=
una
turbina que es movida por bombeadores EP directamente. Los números
representan: 1 y 2) Electrodos de alta tensión de los EP. 3) Bobinas
toroidales. 4) Aislante semiconductor. 5) Rueda-anillo de hierro. 6) Zona de
regeneración de éter. 7) Zona de sumidero de éter. La
parte izquierda de la figura es una vista de la parte derecha desde la
dirección A. La parte derecha es una vista del corte por B-B, tambi&=
eacute;n
desde la dirección A. EP1 y EP2 generan una corriente forzada de
éter ascendente. La flecha blanca (de la izquierda) indica el sentid=
o de
rotación de la rueda. EP2 genera la corriente en la parte de arriba =
de
la rueda donde su masa se mueve en sentido horizontal.
El funcionamiento se basa en=
el
principio de la energía potencial entregada (o absorbida) por gravit=
ones
a un objeto que cae (o sube). Los EP generan intrones hacia abajo en la mas=
a de
la rueda.
Una masa que cae recibe
energía cinética de los gravitones en proporción direc=
ta a
su velocidad de caída. La masa afectada por la corriente de é=
ter
es acelerada hacia abajo y su velocidad de caída es estática,=
o
sea, respecto al flujo y no respecto al ambiente exterior. Esto aumenta la
entrega de energía de parte de los gravitones. O sea, en la parte de
arriba tiene más
energía cinética descendente que en la parte de la flecha bla=
nca.
La rueda sin los EP, del lado
derecho recibe energía potencial de los gravitones y del lado izquie=
rdo
los gravitones le quitan la misma cantidad de energía potencial.
En la parte descendente (b-b=
-b-b)
de la rueda los gravitones le entregan energía en proporción =
a su
velocidad. Allí los intrones descendentes son intensos y si el EP1 no
existiera, impulsarían a toda la rueda como para que gire. La parte
ascendente también sería acelerada; allí los intrones
ascendentes entregarían energía a los gravitones; el impulso
rotacional imprime aceleración (hacia arriba) en la parte izquierda.=
El EP1 genera un flujo de
éter ascendente en la parte izquierda y evita el crecimiento de los
intrones ascendentes. O sea, la componente vertical de velocidad hacia arri=
ba
es eliminada y esta parte de la masa de la rueda no ejerce resistencia a la
rotación, como ocurría sin el EP1. Más aún,
forzando la corriente, se generan intrones hacia abajo (!) y los gravitones=
, en
vez de quitar energía de esta parte, se la entregan.
Mover el éter hacia a=
rriba
a la velocidad de la rueda no necesita energía; solo la necesita si =
la
velocidad del éter supera a la de la rueda. Pero evita que el impulso
rotacional empuje la masa de la rueda contra el éter y genere intron=
es.
Luego, esta masa con velocid=
ad
descendente con respecto al flujo de éter (y ascendente con respecto=
al
exterior porque el flujo es más veloz que la velocidad tangencial de=
la
rueda) llega a la parte de arriba. Allí el movimiento es horizontal
respecto al exterior, pero descendente respecto al flujo del EP2. Si
allí no funcionara el EP2, esta masa saldría del flujo del EP=
1 y
generaría una fuerza destructiva (hacia abajo) sobre el eje de la ru=
eda.
Recién sale del flujo en la zona b-b-b-b, donde entra en el é=
ter
inmóvil del exterior y ejerce un par motor útil. Allí =
se
recupera la energía entregada a los EP, ya que éstos acelerar=
on
la rueda siempre hacia abajo.
Al aumentar los rps de la ru=
eda,
se debe aumentar la intensidad de la corriente de éter para lograr la
velocidad adecuada. Así, aumenta la energía entregada, pero se
recupera como par motor.
Repitiendo los conceptos, de=
l lado
izquierdo de la rueda, la masa de la misma sube. Sin el EP1, a esta masa se=
la
acelera hacia arriba y adquiere intrones verticales que entregan energ&iacu=
te;a
a los gravitones, quitando energía de la turbina. Con el EP1 activo,=
el
flujo ascendente de éter evita la formación de tales intrones=
. Es
como si la masa afectada subiera con propulsión no-inercial, sin
necesitar energía potencial para subir. Forzando el flujo, se entrega
energía, generando intrones hacia abajo; los gravitones ayudan,
aumentando a estos intrones. O sea, del lado derecho, buena parte de la rue=
da
"cae" hacia abajo dentro del flujo, pero se mueve hacia arriba con
respecto al ambiente exterior. Luego, en la parte de arriba donde act&uacut=
e;a
el EP2, también hay flujo ascendente forzado y la velocidad descende=
nte
(respecto al flujo) aumenta. Finalmente, la masa de la rueda sale a la zona
b-b-b-b liberando toda su energía cinética hacia abajo, gener=
ando
un par motor útil.
En la figura 6 trabaja cerca=
del
60% de la masa de la rueda. Al activar ambos EP, la rueda arranca en el sen=
tido
de la flecha blanca. Una rueda de un metro de diámetro y de una
tonelada, a 50 rps puede entregar 500 KW si el flujo es forzado en un
mínimo. Forzando el EP2 como para acelerar la masa a 10 m/s se puede
llegar a 660 KW. Forzando ambos EP con tal intensidad se puede lograr cerca=
de
800 KW. Se necesita una dínamo de 1100 KW; 300 KW retorna a la turbi=
na y
hay una salida neta de 800 KW. El equipo completo puede llegar a las 3
toneladas, sumando rueda, dínamo y los EP.
Es posible quitar el EP1 y la
turbina se simplifica, pero solo trabaja el 30% de la rueda, exigiendo que =
sea
más pesada para la misma potencia. Con solamente el EP2, no arranca
sola, pero puede girar en ambos sentidos, según en qué sentid=
o la
empujen.
Una turbina con ambos EP, de=
1
tonelada (equipo completo de 3 t), se puede instalar en un levión (v=
er
NAVES) de 100 toneladas. Para levitar usa 100 KW y el resto para elevarse y
propulsarse. Cuadruplicando el tamaño del equipo (12 toneladas), se =
dispone
de 2400 KW y la nave se propulsa mucho mejor.
La eficacia de esta turbina =
es
inferior a una de gravedad concentrada, pero es mucho más simple; no
necesita cámara de vacío, no perturba la gravedad en sus
cercanías y ocupa menos lugar, aunque es más pesada. Es ideal=
para
leviones que cumplen el papel de camiones y aviones para distancias cortas y
medianas. <=
/p>
Otra turbina de la misma cla=
se se
ilustra en la figura 7. Los EP cubren 2/3 parte de la rueda. Esas dos terceras partes de la rue=
da
están dentro del flujo ascendente forzado (e, zona gris) y las flech=
as
negras verticales indican el sentido. Esta disposición exige un solo=
EP,
pero mucho más grande.
![](3D"7turbin_archivos/image014.jpg")
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o:p>
FIGURA 7
Se cumple el principio de qu=
e el
éter fluye más donde tiene menos resistencia. La rotaci&oacut=
e;n
de la rueda la indica la flecha curva blanca. A toda la parte de la rueda q=
ue
está dentro del flujo, el mismo la acelera hacia abajo, multiplicand=
o la
energía que le dan los gravitones. El flujo no permite generar intro=
nes
hacia arriba y los gravitones no quitan energía sino la entregan. En=
la
parte derecha (F azul), la tercera parte de la rueda está descubiert=
a y
sin flujo; allí se libera toda la energía cinética
entregada por el flujo, más lo que entrega la gravedad, como par mot=
or
útil. En este caso también con el flujo forzado es posible
obtener con una rueda de un metro de diámetro a 50 rps 1000 KW por
tonelada.
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