Naked Science Forum
Non Life Sciences => Physics, Astronomy & Cosmology => Topic started by: jeffreyH on 31/12/2018 21:29:27
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Is it possible to define a killing vector at the north or south pole of the event horizon of a Kerr black hole?
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an uncharged, rotating black hole, with diminishing angular momentum, implies no electromagnetism, implies gravity without an EM light component.
a killing vector implies, a velocity in which rotation can no longer sustain mass in continuity with gravity.
a kerr bh has skewed rotational angular momentum, implying that "poles" are in continual shift
so the function for determining a killing vector must include, poles angular momentum shift, velocity of rotation, bh mass, gravity, kinetic energy, em light
s = angular momentum shift, vr = rotational velocity, b = bh mass, g = gravity, k = kinetic energy, em = light
when does vr slow to destabilize s
when does b diminish to the point where it's g recedes
what is the reason for these conditions in a kerr bh
the kerr bh hole is a dying bh
the kerr bh is a primodial galaxy bh or a neutron star that has lost or in the process of losing its EM light
k = EM * g2
with a reduction of em light, the bh gravity field no longer produces kinetics energy
with the reduction of kinetic energy, the bh consumes it's accumulation disk
with a consumed accumulation disk, the bh dies.
a neutron star is a smaller example of a kerr bh in the making. in that it has not expended the last of it's em potential
it spins at incredible speeds that exceed its gravitational mass capabilities. is emits gamma waves in death pulses
it's rotational spin has not deteriorated to the point of losing angular momentum
when two unstable black holes collide, you have two attractive gravitational forces
one attractive gravitational force is greater than the other
the lesser kerr bh gravitational force acts as a negative
both are lacking EM light as a component, this reduces their complexity to the point where only the attractive forces of gravity is in play
the accumulative gravitational forces without em light of the two forces produce a gravity wave
the dynamics of the gravity waves can be used as a static component in a function with em light to explain how the Sun's gravity interacts with planetary gravity.
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does LIGO point its gravity wave telescopes in the direction of the earliest known portion of the Universe?
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@Pesq Does any of that nonsense resemble any of this.
http://mathworld.wolfram.com/KillingVectors.html
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See also.
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@Pesq Does any of that nonsense resemble any of this.
http://mathworld.wolfram.com/KillingVectors.html
did you ask the original question because you didn't understand what the math meant or its applications?
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See also.
listen to the video, and feel comfortable that the scenario I laid out was a practical application example for the killing vector in regards to a kerr blackhole. I am not trying to be pretentious.
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See also.
listen to the video, and feel comfortable that the scenario I laid out was a practical application example for the killing vector in regards to a kerr blackhole. I am not trying to be pretentious.
No, you were posting nonsense.
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You may need to better understand the symmetry implied in both the Schwarzschild and Kerr solutions. Also to understand why the symmetry relates to the killing vector. Go study it.
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Oh and just in case you think this is about dying black holes ....
https://en.m.wikipedia.org/wiki/Wilhelm_Killing
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I think the PDF at the following link mentions singularities at the poles of a Kerr black hole. Does this look like a respectable paper?
https://arxiv.org/abs/1408.6316
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Is it possible to define a killing vector
I don't know.
Can you define it?
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You mean a vector field consisting of? A Kerr black hole is not electrically charged so I guess you're thinking of gravity?
" A gravitational field generated by any massive object is also a vector field. For example, the gravitational field vectors for a spherically symmetric body would all point towards the sphere's center with the magnitude of the vectors reducing as radial distance from the body increases. " https://en.m.wikipedia.org/wiki/Vector_field
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Is it possible to define a killing vector
I don't know.
Can you define it?
In Minkowski spacetime the tangent to a particles worldline is zero since it matches the worldline. For the Schwarzschild metric there is a spherical symmetry to the metric so the tangent does not change due to any spherical rotation. This is not the case for the Kerr metric. The symmetry is a rotation about the equator of the metric. A rotation around the poles other than 180 degrees breaks the symmetry. It is a special case. Since relativistic jets appear at the poles of rotating black holes this must impact the definition of the killing vector at this point.
EDIT I need to correct something here. A 180 degree rotation still breaks symmetry since the object then rotates in the opposite direction and so will impact the worldline.
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BTW It may be simply the magnetic field that inhibits the definition.