Neutron Stars & SR: Explained for Discovery Channel

Click For Summary

Discussion Overview

The discussion revolves around the concepts of mass, relativistic mass, and their implications in the context of neutron stars and general relativity. Participants explore the distinctions between regular mass and relativistic mass, the effects of acceleration on mass, and how these concepts relate to the distortion of spacetime. The conversation aims to clarify these ideas for a general audience, particularly in light of popular science representations.

Discussion Character

  • Exploratory
  • Technical explanation
  • Conceptual clarification
  • Debate/contested
  • Meta-discussion

Main Points Raised

  • One participant expresses confusion about how objects can avoid having a range of masses and gravitational fields due to acceleration and relative motion.
  • Another participant clarifies that invariant quantities can describe objects, suggesting that relativistic mass is not an appropriate term and that energy is a more accurate descriptor.
  • There is a discussion about the nature of mass and its role in distorting spacetime, with some participants asserting that stress-energy, rather than mass alone, is responsible for gravitational effects.
  • One participant proposes renaming the concepts of mass and relativistic mass to avoid confusion, while others note that the term "relativistic mass" is not commonly used in modern physics.
  • Several participants critique the effectiveness of popular science media in conveying accurate scientific concepts, suggesting that they often oversimplify or misrepresent complex ideas.
  • A table is presented summarizing the terminology differences between professional usage and popular science terminology regarding mass and energy.

Areas of Agreement / Disagreement

Participants generally agree on the inadequacies of popular science representations and the need for clearer terminology. However, there is disagreement on the implications of relativistic mass and its role in gravitational effects, as well as the appropriateness of the term itself.

Contextual Notes

The discussion highlights limitations in popular science communication and the potential for misunderstandings regarding fundamental physics concepts. Participants acknowledge the need to clarify definitions and the importance of using precise language in scientific discourse.

TheTuringTester
Messages
11
Reaction score
1
I saw a thread that asked the same basic question as I'm asking, but the explanation was beyond my current knowledge. Please consider answering my question as if you were being interviewed for a Discovery Channel special and had to make it comprehensible for a general audience. Thanks!

For me, the most confusing concept in relativity, so far, is if there really is only one version of an object and accelleration can really add mass to that object and any object can be declared to be accellerating in relation to another object, how do objects avoid having a whole range of masses and thereby cause a range of gravitational fields to distort spacetime around them?

I thought about observing a neutron star that was just under the limit of density to collapse into a black hole being pushed over that limit to observers who had a relative motion near the speed of light relative to the neutron star.
 
Physics news on Phys.org
TheTuringTester said:
if there really is only one version of an object

By which I assume you mean, any object can be described by invariant quantities, which do not depend on who is observing them, correct? If so, yes, this is true.

TheTuringTester said:
accelleration can really add mass to that object

It can't, at least, not in the appropriate sense. See below.

TheTuringTester said:
I thought about observing a neutron star that was just under the limit of density to collapse into a black hole being pushed over that limit to observers who had a relative motion near the speed of light relative to the neutron star.

No, this won't happen. If it's not a black hole to someone at rest relative to it, it's not a black hole to anyone; being a black hole is an invariant--all observers agree on it.

What this shows is that what you are thinking of as "mass", which is more precisely termed "relativistic mass", is not an invariant; different observers disagree on how much relativistic mass an object has. (One of the reasons the term "relativistic mass" is not used much any more is that it invites confusion, because "mass" seems like it should be an invariant. The appropriate term to use is just "energy", which at least reduces the chance of confusion, since energy is observer-dependent even in Newtonian physics.) The appropriate invariant description of an object, such as a neutron star, involves something called the stress-energy tensor, which represents the energy, momentum, pressure, and other stresses inside the object in a proper relativistic way. Using this description, it can be shown that an object that is a stable neutron star in one frame will be a stable neutron star in any frame.
 
Thank you for your reply. I want to make sure I'm clear on this. Regular mass distorts spacetime and we call that gravity. Relativistic mass does not distort spacetime and increase the gravitational field. If so, I vote we stop calling both of those properties mass. We can call one mass and the other something totally different.
 
TheTuringTester said:
Regular mass distorts spacetime and we call that gravity.

No; stress-energy distorts spacetime and we call that gravity. See below.

TheTuringTester said:
Relativistic mass does not distort spacetime and increase the gravitational field.

No; "relativistic mass" is just energy, and it does distort spacetime, because it's part of the stress-energy tensor. But you can't just look at one component of the stress-energy tensor to see how spacetime is distorted; you have to look at all of it. That's why just looking at "relativistic mass" doesn't work. When you look at all of the stress-energy tensor, you see that it transforms when you change frames in a way that keeps the spacetime curvature (distortion) that is produced the same.

TheTuringTester said:
I vote we stop calling both of those properties mass.

"We" mostly have; the term "relativistic mass" is not used much any more, as I said in my previous post. Most physicists just say "energy", which, as I noted, makes it clearer what it is and why it isn't an invariant.
 
Thanks again. I'm just beginning my learning on the subject (as a middle-aged adult) and I now see I am going to have to undo all those hours of science television and popular physics books that I'm sure have led to a head full of oversimplifications and incomplete analogies.
 
TheTuringTester said:
I now see I am going to have to undo all those hours of science television and popular physics books that I'm sure have led to a head full of oversimplifications and incomplete analogies.

Unfortunately, yes, TV and pop science books are seldom good places to actually learn the science. My personal opinion is that they're not really intended for that anyway; they're intended to get the audience to say "oh, wow!" and then move on to the next sound bite.

Fortunately, there are places like PF where you can come to get a better perspective. :wink:
 
I very much agree w/ Peter on the pop-sci stuff. I watch a lot of it as idle entertainment so I know that while they often get things right, the very often get them wrong, sometimes in egregiously awful, cringe-worthy, ways. They DO have great graphics and stuff, which makes them entertaining in a pop-corn-eating kind of way, but as Peter said they are absolutely not to be taken seriously as far as learning actual science.
 
To summarise the terminological issues:

<br /> \begin{array}{|c|c|c|}<br /> \hline<br /> \textbf{Unambiguous} &amp; \textbf{Name used by} &amp; \textbf{Pop science} \\<br /> \textbf{name} &amp; \textbf{most professionals} &amp; \textbf{name} \\<br /> \hline<br /> \text{rest mass} &amp;\text{mass } &amp; \text{rest mass }\\<br /> \hline<br /> \text{relativistic mass} &amp; \text{energy} \div c^2 &amp; \text{mass } \\<br /> \hline<br /> \text{rest energy} &amp; \text{mass} \times c^2 &amp; \text{rest energy } \\<br /> \hline<br /> \text{total energy} &amp;\text{energy } &amp; \text{energy } \\<br /> \hline<br /> \end{array}<br />

(And professionals often work in units where c = 1, e.g. one light-second per second, which simplifies the table even further.)
 

Similar threads

  • · Replies 44 ·
2
Replies
44
Views
4K
  • · Replies 10 ·
Replies
10
Views
1K
  • · Replies 24 ·
Replies
24
Views
3K
  • · Replies 23 ·
Replies
23
Views
3K
  • · Replies 4 ·
Replies
4
Views
3K
  • · Replies 17 ·
Replies
17
Views
2K
  • · Replies 2 ·
Replies
2
Views
3K
  • · Replies 26 ·
Replies
26
Views
5K
  • · Replies 8 ·
Replies
8
Views
3K
  • · Replies 1 ·
Replies
1
Views
2K