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Vade Retro Satanas, the Sun trembles and dances the gigue! |
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Solar Activity, Wave of Kotov and Strange Coincidences
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Discovery of the Waves of Kotov in the Sun.
In 1974, a periodic infrasonic
oscillations, measured by doppler effect, on the surface of the sun (2km,
speed 1m/s) , in 160,01 minutes, is discovered by two independent
groups:
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Severny, Kotov, Tsapp (Astrophysical
observatory of Crimea - KrAO) [1]
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Brookes et al. [2] (University of Birmingham)
[2]
A little later it is confirmed by two other teams.
[3-6]
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KrAO 1974 - 1982, with a period of oscillation
of 160.0101 ± 0.0016 minutes [7]
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Stanford 1977 - 1980 P0 With a period of
oscillation of 160.0095 ± 0.0010 minutes. [6]
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Valery Kotov
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Characteristics of the waves of Kotov.
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These waves are
perfectly periodic and regular: no break of phase was
observed over more than thirty years of observations
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There are periods when the oscillation becomes
blurred for the benefit of it's lobe in 159.956 minutes (modulation in
400 days).
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The mode of vibration is
badly identified.
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The mechanism remains not understood. Let us note
here that V. Kotov proposes the influence of gravitational waves to
explain this phenomenon.
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Solar eruption seen by SOHO
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Sun eruptions and Waves of Kotov
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In the release of 19 000 sun eruptions from 1947 till
1980, we observe a periodicity:
P0 of 160.0102 ±
0.0002 minutes (4σ/proba .= 0.01%) [8]
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A Periodicity of 160 minutes in X-rays eruptions is
discovered by satellite. [9]
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From 1975 till 1990 the initial Moments observed by
90 000 sun eruptions are. [10]
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1975 - 1982: P0 = 160.0104 ± 0.0005 minutes
(3.5σ / pr = 0.05 %).
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1983 -1990 : No observed periodicity.
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Wave of Kotov in the Sun and the Stars
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Variation of the Luminosity of the Sun and some
other stars :
The satellite SOHO probably showed the presence
of a period of 160-min and\or 80-min in the luminosity of the sun. [11 -
12]
The most commensurable period of the pulsations of Delta Scuti Stars
is : 162 ± 4 min (3.8σ/proba .= 0.02 %). [13]
For the variable RR Lyrae Stars, we find 161,4 ±1,6 min
It would thus seem, that at least in our galaxy, this
wave is a rather general phenomenon
for stars of various types.
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The multiplicity of
observations shows that the wave of 160,01 minutes would not be an
artefact
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What devil hides you behind all this?
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Hypotheses : |
The Little
Galactic Gong (LGG) |
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A very big
amplitude Gravitational Wave of 160,01 minutes period could be
at the origin of the periodic variations of the diameter of the Sun. We
shall call it the Little Galactic Gong LGG, by opposition to the
GGG evoked in the previous page dedicated to the sun pulsations. |
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Joseph Weber

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The Sun would thus behave as a
Giant Detector of Weber
(In other words as a detector of gravitational waves).
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The source of this gravitational wave could be in the
Galaxy, perhaps in Saggitarius A (Two black holes in interaction ?)
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All the stars and all the planets of our galaxy would
be subjected to the influence of these gravitational waves and could be
used with the aim of their detection.
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For all stars of the Milky Way, the wavelength of the
LGG is the same, only
their relative phases differ, what seems linked to the
respective distances of these stars with regard to the source of the
LGG. This peculiarity should eventually allow to determine the
source of the LGG.
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Curiously,
we dont observe red or blue
shift associated to the LGG.
Conclusion :
So, would it exists a gravitational coupling wave between a
source situated in the galaxy and all the stars of the galaxy? . This
property would then be generalized to all galaxies.
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We would have had thus always a huge gravitational waves detector
under the nose, and we would never have noticed it !!!
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Objections : |
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The theory asserts that the period of the
gravitational waves would be situated rather around 1ms ( 1000 Hz), and
certainly not around 160,01 minutes !
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How the gravitational waves could act and be detected
on a very diluted gas mass, especially at the level of the photosphere ?
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In our knowledge we never discovered waves of Kotov
in the galactic centre. Thus Saggitarius A is not the source of this
phenomenon.
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Nobody, whatever is the used instrument, has never
discovered directly the slightest gravitational wave.
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Answers : |
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It is to forget, a little bit fast,
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That the theory of interactive black holes is far
from being finished.
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That these last ones, according to the theory, can be
low frequencies modulated according to very particular modes which look
like a little those whom the radioelectricians call with acronyms "AM"
and "BLU".
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And in that case, it is this modulation which would
be detected by the sun. The physics of this detection remains to
discover.
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But it is necessary to admit that we do not know
the source of the wave of Kotov.
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Other
Hypotheses: |
Nothing says to us that the gravitational waves are
active at the level of the photosphere. They would be active only in the
central regions of the sun, where the density of matter is sufficient,
very probably in the core.
And thus it would be the variations of the diameter of the core,
that would lead the solar activity. Let us note that it result that the
observations are very more difficult.
We can add that considering the dimension of the core of the sun face to
face of the LGG, the "detector so constituted" is totally
aperiodic. He cannot enter in resonance. (And it would be true for all
the stars).
On the other hand a simple calculation shows that
stars having a core of which the
diameter would be of the order of 1/4 of the wavelength of Kotov would may
enter in resonance. Let us note that if a star resound with
the LGG, it would be unstable and could explode. (Echo at
l/4 of the fundamental or possibly on an
harmonic). It is the case of the Red Giants Stars such as
Betelgeuse or KY-Cy6 that are very near the echo. (1,2
for the first one and 0,8 for second one)
It implies, that at least in our galaxy, certain dimensions of stars cores
are not possible. This would not be linked directly to the mass of the
star, but to the diameter of the core of the star face to face of the
LGG.
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Last News : |
Has SOHO ended a 30-year quest for solar ripples? It's under
this title that the ESA announces the detection of a wave said "gravity
wave" stemming from the sun core. This wave has a period of 24
minutes. At first sight this period seems to have no link with the
160 minutes Kotov wave.
But if we make the ratio beetwen them : |
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Clearly it is the report of two integers and physically it
seems to imply an harmonic relation between these two waves. This
relation seems to correspond to a tenth of a
Perfect Fifth, what has nothing surprising if we admit
that the Sun behaves as a drum with specific
gravito-acoustics resonances modes. (French)
But these acoustics resonances modes, whatever they are, put in
evidence only the structure and the "internal mechanics" of the Sun.
They absolutely don't inform us about the kind of the "drumsticks"
which are banging on the "Drum-sun". We can only make
hypotheses. Thus we accept gladly those which are proposed
concerning the 24 minutes "g waves". On the other hand we do not
see in what the "Kotov wave "would be a "g wave". It seems to us that
it is necessary to look somewhere else, accordingly as this wave shows
itself in a set of different objects distributed on the whole of the
galaxy, even on the universe. (See
next page)
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Helioseismology
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Mario
Cosentino
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On May 24th, 2011, Dr. Mario Cosentino
informed us that the relation R, above, could also be spelt
under the shape:

Which is the fractal dimension of the
Menger-Sierpinsky sponge. But the value D = 2,7268 is also the
temperature of the CMBR (# 2,726 K). What physical
relation could link together the fractal dimension D of the
Menger-Sierpinsky sponge with:
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The 160 minutes wave of Kotov.
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The 24 minutes Sun period.
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And the 2.726 CMBR temperature.
Dr. Mario Cosentino proposes the hypothesis that the link would to be
looked for in a property of the quantum vacuum.
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Menger-Sierpinsky Sponge
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Cosmic microwave background radiation (CMBR)
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But in the field of the physics, there is a limit in the quantum mechanical
nonlocality, it is the Upper Bound of Tsirelson which the
calculated value is :

Experimentally this bound is 2,7252. And this
value is very close to the fractale dimension D,
of the Menger-Sierpinsky sponge and of the temperature of the
CMBR!
Indeed it seems that we are in the presence of a property of the
quantum vacuum.
For the CMBR temperature he proposes the opposite relation, in
which T is the temperature of the CMBR,
D the fractal dimension of the Menger-Sierpinsky
sponge (2,7268). The fractional term, in
red, is thermal because it contains the Boltzmann Constant
Kb. And if we calculate this term we obtain
1 Kelvin.
Let us note that in this equation there are no free
parameters.
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Questions &
Answers |
Why SOHO (with the instrument GOLF) did not discover the "Kotov wave"?
By comparing the results obtained by Kotov (Fig. 1),
with those obtained by SOHO (Fig. 2),
we easily realize that the investigated wavebands are not the same.
Furthermore they don't even recover at least partially. Is it provoked by
the instrument GOLF itself, or still by the digital processing (Filterings
and\or signal compression) made a posteriori on the raw data to eliminate
the noise? Whatever are the reasons, GOLF was not able to find the "Kotov wave".
But it is normal, it was not the searched aim. It was wanted to find
something specific which was expected by the theory, thus nothing else. And
we did not look farther. Another possible reason is bound to a
specificity of the "Kotov waves": Sometimes the oscillation becomes blurred
for the benefit of it's lobe (Modulation for 400 days). GOLF would have made
its measures during a blarred period of the "Kotov wave".
Is it possible to extend or modify the frequencies band detectable by GOLF?
We cannot answer this question. Only the designers of
the instrument and digital processing softwares could make it. Moreover you
should not forget that to widen the band has for inconvenience to reduce the
ratio "Signal / Noise". You can't have your cake and eat it. |
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Bibliography
And
References: |
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Brookes J.R. et al.: 1976. Nat. V. 259. P. 92.
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Severny A.B. et al.: 1976. Nat. V. 259. P. 87.
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Scherrer P.H. et al.: 1979. Nat. V. 277. P. 635.
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Grec G. et al.: 1980. Nat. V. 288. P. 541.
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Scherrer P.H. et al.: 1980. ApJ. V. 237. P. L97.
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Scherrer P.H., Wilcox J.M.: 1983. Sol. Phys. V. 82.
P. 37.
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Kotov V.A. et al.: 1997. Sol. Phys. V. 176. P. 45.
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Kotov V.A., Tsap T.T.: 1990. Sol. Phys. V. 128. P.
269.
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Bai T.: 2003. Sol. Phys. V. 215. P. 327.
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Kotov V.A., Scherrer P.H.: 1992. Not published.
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Finsterle W., Frohlich C.: 1998. World Radiation
Center.
Annual Rep. 1997. Davos: PMOD/WRC. P. 9.
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Kotov V.A. et al. , Kinematica I fiz. Nebes. Tel. V.
16
P.49
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Kotov S.V, Kotov V.A., 1997, Astron. Nachr. 318,
121-128
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Ch. Bizouard - "Discussion
sur les oscillations cosmiques, les nombres sans dimension et les
périodicités en microphysique et cosmologie" - 27 Fev 2004 -
Collège de France.
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Supermassive binary black hole system in the quasar 3C 345.pdf
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SOHO a-t-il réussi à trouver le pouls du Soleil ?
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Découverte des modes d'oscillations internes du Soleil (3 Mai
2007)
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Publications liées à l'instrument Golf (SOHO)
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GOLF-NG : Principe de fonctionnement
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Science effectuée avec GOLF
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La sismologie : Qu'est-ce que c'est ? A quoi cela sert-il ?
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D'une vision microscopique à une vision macroscopique du Soleil
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Objectifs scientifiques de GOLF-NG
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Héliosismologie
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Les mesures sismiques solaires
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The quest for the solar g modes
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We thank Dr.
Christian Bizouard (Paris Observatory) and
Dr. Francis Sanchez who supplied us all the documentation used for the
achievement of this page. We also thank Dr. Cosentino who brought us
unexpected additional informations.
The reader will notice, that in this stage, and contrary to the quoted
persons, we pull, from Dr. Valery Kotov's observations, no conclusion
of cosmological order. The only hypotheses which we formulate here stay,
in some details near, within the framework of the classic theories.
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Date of creation : 05/15/2005
Last Release:
05/30/13 |
Quasars and Wave of Kotov : |
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