Prosoothus
Registered Senior Member
Relativistic Increase of Mass at High Speeds
Overdoze, and anyone else who is interested.
For those people that already participated in this discussion in the "Does light have mass" thread, I apoligize for posting this theory again. I just wanted to share C'est Moi's and my idea on a thread that is more appropriate for this type of discussion.
This thread is also for all those people who may be interested in the "relative mass" theory, but who don't want to look for the actual posts on the "Does light have mass" thread.
Here it goes:
Over the years, physicists have found that a particle's acceleration, in a particle accelerator, decreases the faster the particle travels. They have found that in order for the acceleration of the particle to remain constant, the strength of the electric and magnetic fields of the particle accelerator must increase.
As a result of this effect, physicists concluded that the particles acceleration decreases because the mass of the particle increases. This would, in fact, be proof that Einstein's formula for relative mass is correct.
However, C'est Moi, in one of his posts, pointed out that there is a far simpler explanation for the particles decreasing acceleration without taking into consideration ANY increase in mass.
C'est Moi pointed out that the particles decreasing acceleration, at higher speeds, is not the result of increasing mass, but the result of the particles speed aproaching the speed of the force that is pushing it (in the case of particle accelerators: the electric and magnetic fields).
All forces in this universe have three characteristics: The forces strength, it's direction, and it's speed. It has been concluded, many times, that a force can't push an object faster than the speed of the force itself. It has also been concluded that as an object's speed comes closer to the speed of the force that's pushing it, the objects acceleration decreases.
A good example of this fact are rockets. A rocket will only go as fast as the fastest molecules from it's exaust. And as the rocket approaches this speed, it's acceleration will decrease proportionally. When the rocket does reach the speed of it's exaust (if it's possible), it's acceleration becomes 0. This is the case no matter how powerful the rocket engine is.
Unfortunately, physicists chose to ignore this fact when monitoring particles in particle accelerators. They assumed that the speed of the electric and magnetic fields are infinite, so therefore, the only explanation to account for the particles decreasing acceleration would be mass increase.
Howewever, if you take into consideration that the speed of the forces (electric and magnetic fields) in a particle accelerator are not infinite, but are equal to c, then you can understand the decreasing particles acceleration without having to take mass increase into consideration.
Tom
Overdoze, and anyone else who is interested.
For those people that already participated in this discussion in the "Does light have mass" thread, I apoligize for posting this theory again. I just wanted to share C'est Moi's and my idea on a thread that is more appropriate for this type of discussion.
This thread is also for all those people who may be interested in the "relative mass" theory, but who don't want to look for the actual posts on the "Does light have mass" thread.
Here it goes:
Over the years, physicists have found that a particle's acceleration, in a particle accelerator, decreases the faster the particle travels. They have found that in order for the acceleration of the particle to remain constant, the strength of the electric and magnetic fields of the particle accelerator must increase.
As a result of this effect, physicists concluded that the particles acceleration decreases because the mass of the particle increases. This would, in fact, be proof that Einstein's formula for relative mass is correct.
However, C'est Moi, in one of his posts, pointed out that there is a far simpler explanation for the particles decreasing acceleration without taking into consideration ANY increase in mass.
C'est Moi pointed out that the particles decreasing acceleration, at higher speeds, is not the result of increasing mass, but the result of the particles speed aproaching the speed of the force that is pushing it (in the case of particle accelerators: the electric and magnetic fields).
All forces in this universe have three characteristics: The forces strength, it's direction, and it's speed. It has been concluded, many times, that a force can't push an object faster than the speed of the force itself. It has also been concluded that as an object's speed comes closer to the speed of the force that's pushing it, the objects acceleration decreases.
A good example of this fact are rockets. A rocket will only go as fast as the fastest molecules from it's exaust. And as the rocket approaches this speed, it's acceleration will decrease proportionally. When the rocket does reach the speed of it's exaust (if it's possible), it's acceleration becomes 0. This is the case no matter how powerful the rocket engine is.
Unfortunately, physicists chose to ignore this fact when monitoring particles in particle accelerators. They assumed that the speed of the electric and magnetic fields are infinite, so therefore, the only explanation to account for the particles decreasing acceleration would be mass increase.
Howewever, if you take into consideration that the speed of the forces (electric and magnetic fields) in a particle accelerator are not infinite, but are equal to c, then you can understand the decreasing particles acceleration without having to take mass increase into consideration.
Tom
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