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Modified Gravity - Science topic
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Does "dark matter" make up large proportions of those galaxies?
Newtonian gravity behaves differently at very large scales of mass and distance, i.e., galaxy scales, in contra-indication to the assumption that massive quantities of invisible, or "dark matter" make up large proportions of those galaxies.
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Preston Guynn added a reply
Your discussion statement question is:
- "Does 'dark matter' make up large proportions of those galaxies? Newtonian gravity behaves differently at very large scales of mass and distance, i.e., galaxy scales, in contra-indication to the assumption that massive quantities of invisible, or 'dark matter' make up large proportions of those galaxies."
The phrase "Newtonian gravity" refers to a very specific equation relating mass and acceleration, so saying it behaves differently under some condition is not a correct usage of the phrase. Newtonian gravity is Newtonian gravity, and it gives incorrect results at scales greater than the solar system. There is a significant body of research on modified Newtonian gravity, and you can find it by searching on the phrase or "MOND".
Your question"Does dark matter make up large proportion of those galaxies?" is the question that numerous branches of research are investigating either experimentally or theoretically. First of course is the search for any experimental evidence of any matter that couples gravitationally but not via the electromagnetic field. No evidence of any such matter has been found. Second is that there is no such matter expected from current models such as the so called standard model of physics.
Even if there were some type of matter that couples gravitationally but not via electro-magnetic coupling, the number of non-conforming physical observations cannot be solved by such matter. The galaxies not only have a rotation that is unexplained by GR, but the galaxies interacting in clusters, and the clusters of galaxies interacting in superclusters could not simultaneously be described by such matter regardless of its distribution patterns. Additionally, gravitational lensing observed due to galaxies and clusters of galaxies could not be described by GR simply by applying such conjectured matter. The number of non-conforming observations cannot be solved by adding matter or energy, so general relativity should be abandoned as a dead end. Newtonian gravity does not apply, and no known modification of Newtonian gravity describes all the observed interactions. Modern physics will only progress when GR is abandoned and my research based on special relativity is adopted. See
Article The Physical Basis of the Fine Structure Constant in Relativ...
Article Thomas Precession is the Basis for the Structure of Matter and Space
For some insights on dark matter see :
Article Cold Dark Matter and Strong Gravitational Lensing: Concord o...
Abbas Kashani added a reply
Dear and respected Preston Gan
Researcher in Guynn Engineering
United States of America
You answered my question very well. Thank you very much for your excellent and technical explanations. You made me proud and I am happy for you because you are a great scientist. Thank you Abbas
Jouni Laine added a reply
According to my theory, the influence of quantum entanglement on spacetime curvature could provide an alternative explanation for the gravitational effects attributed to dark matter in galaxies. Traditional models suggest that large proportions of invisible “dark matter” are required to account for the observed gravitational behavior at galaxy scales. This is because, under Newtonian gravity, the visible mass of galaxies cannot account for the gravitational forces observed, leading to the hypothesis that there must be additional, unseen mass—dark matter.
However, my research proposes that quantum entanglement could be influencing spacetime curvature in a way that mimics the effects of this “missing” dark matter. If quantum entanglement can alter the curvature of spacetime, it might enhance the gravitational pull within galaxies without requiring massive quantities of unseen matter. This would mean that the observed discrepancies at galactic scales could be due to quantum entanglement effects rather than vast amounts of dark matter.
In this view, while dark matter has been the dominant explanation, it might be possible that the gravitational anomalies are instead the result of entanglement-induced modifications to spacetime. This theory could offer a new perspective on why Newtonian gravity appears to behave differently at large scales, suggesting that the need for dark matter could be reconsidered in light of quantum effects on gravity.
Abbas Kashani added a reply
Dear Johnny Line, greetings and respect
You answered my question very well. Thank you very much for your excellent and technical explanations. You made me proud and I am happy for you because you are a great scientist. Thank you Abbas
Forrest Noble added a reply
2 days ago
No ! Dark Matter, like Dark Energy, is simply a 'place holder' for an unknown source of energy which cannot presently be explained excepting via speculation and related hypotheses. If either or both do not exist, their replacement will do damage to, or also cause the replacement of mainstream cosmology, by far simpler but presently unrecognized alternative(s).
Courtney Seligman added a reply
4 hours ago
It is conceivable that the constant "G" varies according to where you are, but the only way to prove that is to be somewhere so far from here that we will never be able to prove it, which makes it a novel but scientifically pointless proposition (if there is no way to prove something, it cannot be considered scientifically reasonable because then you can invent thousands of explanations, only one of which (if any) that can be correct, which is a doomed explanation). "G" is certainly a constant everywhere within 30 thousand light-years from us, and there will never be any way to measure its value even at that distance, let alone hundreds of thousands or millions of light-years distant. So at the moment I would say that "dark matter" almost certainly exists IN GALAXIES, and possibly BETWEEN GALAXIES IN RICH CLUSTERS OF GALAXIES. However, whether it exists in the huge amounts posited by cosmologists EVERYWHERE is certainly "up in the air" in every sense of the phrase. And I'm reasonably certain that "dark energy" is a fantasy made up to explain something that doesn't need explaining.
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Given we have knowledge of only 5% of the Universe, can this and the 95% remainder of the Universe including Dark Energy and Dark Matter be understood with a single paradigm shift.
Newtonian/Gallileann inertia describes very well i.e answers without creating new puzzling questions the phenomena in the domain i.e unpowered motion in free space.
Machs principle consider inertia a cummulativeveffect of the universe'matter on an object.
There is also MOND's (modifyibg Newtonian gravity) inertia modification on the matter term of the Lagrangian action.
Any others?
Some people from astrophysics (say, P. Kroupa and S. McGaugh) write about inconsistencies of the Dark Matter hypothesis; so they are enforced to choose a different approach – the MOdified Newtonian Dynamics, MOND. The “MONDian” acceleration M can be calculated from the usual Newton's gravity acceleration N, in deep MOND regime with N<a0, through the relation:
M= \sqrt( a0 N), where a0 is the parameter of the model, a special acceleration value (it is supposed that M/M = N/N – the same direction).
Let’s take a set of three equal masses (galaxies) placed far enough (for the deep MOND regime) from each other; let their coordinates are as follows (we can choose a length unit quite large):
(x1, y1) = (-1, 1 ); (x2, y2) = (0, 1) ; ( x3, y3) = (-1, 1) .
So they form a 45° right triangle (symmetrical with respect to the x-reflection).
One can find first the Newton’s accelerations, N1, N2, N3, and their sum is zero:
N1 ~ ¼ (1+u, u); N2 ~½(0, -u); , N3 ~ ¼ (-1-u, u); here u=\sqrt(2)/2= cos(45°).
But the MONDiand accelerations (in deep MOND regime) do not sum to zero. So the center of mass of this system should move along the y-axis (the y-component of the sum is negative).
Is this appropriate?
There will be Doppler effect between the gravitational wave caused by the sun's revolution and the sun, and will affect the gravitational field around the sun. The density distribution of this gravitational wave is very similar to the spatiotemporal depression of GR. We can deduce the gravitational equation under the influence of this gravitational wave and apply the gravitational equation to the calculation of planetary orbit. You can find that the obtained planetary orbit is very accurate, even exceeding the calculation of GR.
Tony
According to the principle of the general relativity theory, the gravity field equation should contain the field energy as a source of the field itself. Including the field energy-momentum tensor into the Einstein’s equation brings extra unknown quantities to the equation. Such equation is not suitable for a metric finding; however it allows – based on the known metric – calculating the whole energy-momentum tensor of both matter and gravitational field. As the gravity field metric, the metric of continuous field can be used, parameters of which are found from the generally covariant one-parametric equation. Here, the solutions are given of the equation for the spherically symmetric stationary problem. One of the solutions coincides practically with that by Schwarzschild for weak fields, while the other one describes an expulsive field.
The standard LCDM cosmology is thought to work well at explaining the large scale structure of the Universe. However, the unexpectedly fast local expansion (Hubble tension) might indicate that we are in a large local supervoid:
This is not feasible in LCDM, but is in alternative gravity theories like MOND, where a standard background cosmology is preserved but structure formation is enhanced - as discussed further in this blog, and the linked YouTube video below it:
In addition to voids, evidence for unexpectedly fast structure formation is also provided by El Gordo, which rules out LCDM cosmology at high significance:
In light of these publications, references therein, and other works, is it still true that LCDM accounts very well for the large scale structure of the Universe?
I am looking for the thermodynamics of the cosmological black hole in scalar-tensor-vector gravity theories. I know how should I write and find the thermodynamical quantities and equations for such a black hole, but I do not know that can I use the Bekenstein-Hawking area law or in this framework, I should find a modified version of it. I looked for it in literature and found out that some authors have said that in this framework, we should find a modified version of this law, and an author has said that we should use the ordinary form of the law.
So, what should I do?
So far, say at the end of February 2019, no one seems to have explained how the current laws of physics explain what is called the accelerating expansion of the universe, or dark energy. Physicists have tried using the ideas of GR, MOND (modified Newtonian dynamics) and other ideas but so far without a result convincing physics. This approach might be analogized to the synthetic method of proof in mathematics. Start with known mathematical theorems and derive the sought after result. But what about the analytic approach?
The analytic approach in mathematics, roughly, starts from what it is desired to prove and, step by step, determines at each step what antecedent statements of mathematics would be required to lead to the current step. Has an analytic approach been applied to dark energy?
For example, does dark energy occur only at vast cosmological scales? If that were true (I suspect not, but perhaps it is true), then the applicable law must only apply at vast cosmological scales. Does gravity qualify? Should the law be isotropic at large cosmological scales? And here is a wrinkle. What if the expansion of space is scale invariant but has not yet been recognized yet at scales between quantum and cosmological? Then assumptions about what features the requisite law should have may be mistaken. What features do you think a law that explains dark energy should have?
Thomas Kuhn in the Structure of Scientific Revolutions writes (p. 89, Second Edition): "crisis simultaneously loosens the stereotypes and provides the incremental data necessary for a fundamental paradigm shift." So far, it seems dark energy does not fit into any of the existing paradigms (or any of several proposed ones). GR does not explain it. MOND has not explained it. QM has not explained it. Is the 1998 discovery of "dark energy" such a crisis?
Dr. Sabine Hossenfelder at Frankfurt is discussing this subject .
Is there an alternative theory that accommodates mind and matter? After all, the universe we observe has a logical structure that the mind can understand. If we do not understand something, it must have some measure of illogic. Can we unify all known theories...String Theory, SR, GR, QT, MOND, Standard Model, Big Bang, and so on. Is it possible to unify mathematics and physics (not in the sense of one can explain the results of the other) but in the sense of principles that govern the two? Can science explain miracles, TIME, SPACE, the forces of Nature? Why is gravity? Was Einstein right? Is a complete theory of nature able to explain even notions of God? There is such a theory. It starts with understanding how the mind processes information. Read Book 1..
Suppose in a certain [$f(R)$ gravity theory](http://en.wikipedia.org/wiki/F%28R%29_gravity), $f^{\prime}(R)=0$ for some finite value of $R$. (e.g. let $f(R)=R+\alpha R^2$ with $\alpha<0$. $f^{\prime}(R)=0$ at $R=-\frac{1}{2\alpha}$.)
Also suppose I am considering the flat FLRW metric where thr Ricci scalar $R=6(\dot{H}+2H^2)$ with $H$ the Hubble parameter. The $f(R)$ field equations are given by
\begin{eqnarray}
3H^2&=&\frac{\kappa}{f^{\prime}}(\rho+\rho_{curv})
\\
\dot{H}&=&-\frac{\kappa}{2f^{\prime}}(\rho +p+\rho_{curv}+p_{curv})
\end{eqnarray}
where
\begin{eqnarray}
\rho_{curv}&=&\frac{Rf^{\prime}-f}{2\kappa}-\frac{3Hf^{\prime\prime}\dot{R}}{\kappa}
\\
p_{curv}&=&\frac{\dot{R}^2f^{\prime\prime\prime}+2H\dot{R}f^{\prime\prime}+\ddot{R}f^{\prime\prime}}{\kappa}-\frac{Rf^{\prime}-f}{2\kappa}
\end{eqnarray}
Clearly, when $f^{\prime}(R)=0$, $H^2,\dot{H}\longrightarrow\infty$. So we should have $R=6(\dot{H}+2H^2)\longrightarrow\infty$. This is a contradiction because we started with the assumption that $f^{\prime}(R)=0$ for some finite $R$.
Can someone point out where am I going wrong?
Is there any way to make Gravitoelectromagnetism invariant in boost transformations or more general in curvilinear transformaitons?
See the link below for more infromation:
I have been working to solve this problem and I presented some talks on conferences.