Conceptual Papers
   (no equations):


Technical Papers:


Other Articles:



Do black holes exist?

The obvious answer for many is: "Yes of course, how else can there be volumeless matter, time travel and worm holes to other universes?" But common sense should instantly raise skepticism about such claims.   In fact, Albert Einstein argued vigorously that black holes were incompatible with reality as described by his theories of relativity.  He wrote a paper specifically on this topic in 1939.

Noblackholes.com supports Einstein's skepticism, explains why general relativity does not allow for black holes, and investigates the artifices used to establish the modern theory of black holes. A series of conceptual papers describe, without the use of equations, some of the more salient problems with black holes.  Technical papers provide a more thorough description of the problems of black holes and particularly how black holes violate the principles that underlie Einstein's theories of relativity.


Go to top


A brief history of black holes

Isaac Newton's seminal work on gravity, Principia (1687), postulates a law of gravity where gravitational potential energy outside a mass is inversely proportional to radial distance from the center of the mass. According to this law of gravity, the escape velocity on the surface of a mass increases as the mass is compacted. In 1783 the Reverend John Michell, a British natural philosopher, pointed out that if a mass could be compacted within a critical radius where the escape velocity on the surface of the mass equals the speed of light, light would not escape from the surface. This would create an invisible mass, now called a black hole....

More on the history of black holes

Go to top


The time barrier that prevents formation of black holes

As a mass is compacted to have a smaller and smaller radius, the escape velocity at the surface of the resulting sphere increases. If the sphere could be compacted to a critical radius (called the Schwarzschild radius) so that the escape velocity at the surface of the sphere is equal to the speed of light, nothing could escape from the gravity field. The result would be the formation of a black hole. However, the acceleration of time that occurs with increasing gravity erects an impenetrable barrier at the Schwarzschild radius that is able to prevent any mass from compacting sufficiently to form a black hole...

Read more about the time barrier

Go to top



The destructive power of Hawking radiation

Hawking radiation is named after physicist Stephen Hawking who in 1974 provided a theoretical argument for the existence of thermal radiation emitted by black holes. The existence of Hawking radiation, now commonly accepted among physicists, presents a very significant logical problem for those who additionally believe that gravity affects time and that light and matter can pass through the event horizon of a black hole. Specifically, the leakage of Hawking radiation from a black hole, intensified by the acceleration of time, is a destructive force making impenetrable the event horizon of the black hole...

Read more about Hawking radiation

Go to top



Pathological coordinates and special coordinates

If a time barrier prevents formation of black holes and if anything that approaches a very compact mass experiences instant evaporation, how can some theoretical physicists still claim black holes form? They do this by declaring ordinary coordinates "pathological" and using only "special" coordinates to measure the progress of a journey to a very compact mass ...

Read more about pathological coordinates

Go to top


Technical Papers


Why black holes with permeable event horizons are perpetual motion machines

A perpetual motion machine is a hypothetical machine that violates the conservation of energy by producing more energy than it consumes. Because of the violation of the conservation of energy, perpetual motion machines exist only hypothetically, not in physical reality. Here is shown that penetration of the event horizon of a black hole results in a violation of the conservation of energy possible only in a hypothetical perpetual motion machine.

Read entire paper
Comments
Go to top

The fiery end of a journey to the event horizon of a black hole

Light transmitted towards the event horizon of a black hole will never complete the journey. Either the black hole will disintegrate or the light itself will disintegrate before the light can reach the event horizon. The incomplete journey illustrates how locations where time is dilated observe and experience an increase in the rate that things disintegrate. When a mass is compacted so that the Schwarzschild radius is near its surface, the very significant increase in time dilation at the surface results in a corresponding increase in the rate of surface disintegration, explaining the existence of quasars.

Read entire paper
Comments
Go to top



Momentum and energy in the Schwarzschild Metric

Albert Einstein validated his field equations by demonstrating that they complied with what he called the laws of momentum and energy. The most well-known solution to Einstein’s field equations is the Schwarzschild metric describing the gravitational field of a mass point. Here is examined how what Einstein called the laws of momentum and energy are manifest in the Schwarzschild metric and how these laws limit the geometry of space-time that is defined by the Schwarzschild metric.

Read entire paper
Go to top



A fundamental principle of relativity

The laws of physics hold equally in reference frames that are in motion with respect to each other. This premise of Albert Einstein’s theory of relativity is a fairly easy concept to understand in the abstract, however the mathematics—particularly the tensor calculus used by Einstein to describe general relativity—used to flesh out this premise can be very complex, making the subject matter difficult for the non-specialist to intuitively grasp. Here is set out a fundamental principle of relativity that can be used as a tool to understand and explain special and general relativity. The fundamental principle of relativity is used to independently derive the Lorentz factor, the Minkowski metric and the Schwarzschild metric. The fundamental principle is also used to derive metric tensors for systems with multiple point masses and to explain Newtonian kinetic energy, gravitational potential energy and mass-energy equivalence in the context of special and general relativity.

Read entire paper
Comments
Go to top