Relativity Theory: Acceleration is Everything

In summary, we assume that acceleration increases the energy state of matter in a frame and results in higher frequency rates, which decreases the efficiency of material dynamic processes. This is observed in relativistic accelerations where more energy is used for storing and loading rather than accelerating, resulting in less velocity increase. The Lorentz term using velocity as a key is shortsighted as it only reflects the current state of matter, ignoring the dynamics of energy flow. The equation \vec{a} \cdot \vec{r} = c^2 shows the relationship between acceleration, distance, and the speed of light.
  • #1
geistkiesel
540
1
We assume that acceleration increases the energy state of all matter in the the frame accelerated, and that for the elevated energy level, translated into higher frequency rates for all affected matter, the efficiency of material dynamic processes becomes inversely less effecient in energy and force exchanges. This includes equilibrium state processes, velocity a constant. At relativistic velocities the accelerations have been enormous. The efficiency of the energy exchange and force exchnge processes of the matter accelerated decreases grossly as observed. Lower the energy level, increase the efficiency of process dynamics of the matter undergoing the process.

What is observed in relativistic accelerations? More and more energy used for storing and loading than accelerating, inversely proportionately less for velocity increases.

The lorentz term using velocity as the key to understanding the dynamkics of matter is shortsighted. Velocity is merely a measure of the limiting parameter for that particlular process under scrutiny: how acceleration affects matter is reflected in the current limited state reflected by velocity term. What is being ignored is the dynamics of complex energy flow in all material processes.
 
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  • #2
As what the title of this thread indicates "Acceleration is Everything," I came up with an invariant formula that shows the relationship of acceleration, distance and the speed of light in vacuum.

[tex] \vec{a} \cdot \vec{r} = c^2 [/tex]

This says that the inner product of generalized acceleration, a, and a distance, r is a constant, the square of speed of light in vacuum, c.
 

1. What is the theory of relativity?

The theory of relativity is a scientific theory developed by Albert Einstein in the early 20th century. It is a theory that explains the relationship between space and time, and how they are affected by the presence of gravity.

2. What does "acceleration is everything" mean in this theory?

In the theory of relativity, "acceleration is everything" means that any changes in the rate of acceleration can have a significant impact on the perception of time and space. This is because acceleration affects the curvature of space-time, which in turn affects the perception of time and space.

3. What is the difference between special and general relativity?

Special relativity deals with the relationship between space and time in the absence of gravity, while general relativity includes the effects of gravity in its explanation of the relationship between space and time.

4. How does the theory of relativity impact our understanding of the universe?

The theory of relativity has had a significant impact on our understanding of the universe, as it explains many phenomena that were previously unexplained. It has also led to the development of technologies such as GPS and nuclear energy.

5. Is the theory of relativity proven?

The theory of relativity has been extensively tested and has been confirmed by numerous experiments and observations. However, it is an ongoing process of refinement and there are still areas that are being studied and debated by scientists.

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