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Telling if a reference frame is moving or at rest |
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| Dec26-09, 06:37 PM | #1 |
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Telling if a reference frame is moving or at rest
As stated in SR and the principle of equivalence, there is no privileged reference frame or reference frame at absolute rest. However, I went across the following idea that seems to be able to tell if a reference frame is moving or at rest. Please help me point out what is wrong in my idea:
Below is a typical diagram in SR for time dilation: The top left picture shows a light clock at rest. Note that flash of light bulb emits light towards all directions. Let us say seven rays to be convenient - besides the vertical ray, there are three on the left and three on the right. The top right picture shows a light clock moving towards the right at about 1/4 c, so the 5th ray from the left will hit the mirror on the top and bounce back to hit the same position as the bulb. Now let us switch to observe it in the reference frame of the moving light clock. Since the 5th ray from the left will bounce up and down. Therefore, there are four rays on the left and only two on the right. So, my idea is: By measuring the difference of light ray density (or number of photons in unit area) on the left and right side, I can tell if the reference frame is at rest or moving, and the velocity of moving. Please tell me where I am wrong. Thanks! |
| Dec26-09, 06:54 PM | #2 |
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| Dec26-09, 07:22 PM | #3 |
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| Dec26-09, 07:57 PM | #4 |
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Telling if a reference frame is moving or at rest
This sounds similar to the experiments that were carried out to deduce the velocity of the supposed aether. If you choose to carry out your experiment, you will, provided you do it in vacuum, find that you cannot distinguish between the top left and bottom right situation. What you are doing in the bottom right situation is measuring the light's velocity relative to a supposed medium through which light travels. If you were to do a similar experiment using sound waves in a medium, you would have gotten a difference between top left and bottom right, but this is not the case with light in vacuum.
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| Dec26-09, 08:13 PM | #5 |
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I think the error is that in your top right diagram, you assume that the light has equal intensity in all directions. I don't think this is correct. The light will be more intense in the direction of motion. This is similar to the optical aberration effect illustrated in this video: http://www.youtube.com/watch?v=JQnHTKZBTI4 The only difference is that the bulb is emitting the light, whereas the simulated camera in the animated video is absorbing it. In general, observers in different frames of reference do not agree on angles. The angle shown as a 90-degree angle in the top left diagram will not appear as a 90-degree angle in the top right diagram.
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| Dec26-09, 08:15 PM | #6 |
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Mentor
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You are not testing whether the reference frame (what reference frame?) is moving. You are testing whether the light is moving with respect to you. |
| Dec27-09, 08:40 PM | #7 |
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Let's not bite the newbies. Lots of people seem to be telling this guy that his question is stupid, but not taking the trouble to read his question carefully. If I start a thread saying, "Here's my proof that 2+2=5, can you find the mistake?," it's not really helpful to get responses saying that it's 4, or that I should do it with a calculator, or that I could get the right answer by counting on my fingers. |
| Dec27-09, 09:18 PM | #8 |
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Thanks for the replies. I think bcrowell's statement below especially answers my question:
Based on this theory, if a light bulb is moving away from an observer who is at rest, at high speed (say, v = 9/10 c), so in order to have equal intensity in all directions in the light bulb reference frame, for the observer at rest, the light bulb must emit more light to the direction away from him, leaving very little light to the direction towards him. This results in the observer seeing a very dim light bulb. Is this true? |
| Dec27-09, 10:53 PM | #9 |
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yinfyudan, your lower right diagram is incorrect. With the light source and observer both in the same frame of reference, the light will look exactly like your upper left diagram.
The observer sees ray 4 propogating directly perpendicular to his motion, and sees just as many rays going forward as going backward. |
| Dec27-09, 10:58 PM | #10 |
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Can you take a look at my second post to see if the claim in it is true? Thanks! |
| Dec27-09, 11:03 PM | #11 |
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