Lambda contibutes to bending (says Wolfgang Rindler)

In summary, the article "The Contribution of the Cosmological Constant to the Relativistic Bending of Light Revisited" by Wolfgang Rindler and Mustapha Ishak discusses the effect of the cosmological constant on the bending of light by a concentrated spherically symmetric mass. Contrary to previous claims, the authors show that when the Schwarzschild-de Sitter geometry is taken into account, the cosmological constant does contribute to the bending of light. This article highlights the significance of the vacuum as a fundamental component of the universe and adds to the ongoing discussion of the nature of space and matter.
  • #1
marcus
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http://arxiv.org/abs/0709.2948
The Contribution of the Cosmological Constant to the Relativistic Bending of Light Revisited
Wolfgang Rindler, Mustapha Ishak (The University of Texas at Dallas)
5 pages, 2 figures
(Submitted on 19 Sep 2007)

"We study the effect of the cosmological constant Lambda on the bending of light by a concentrated spherically symmetric mass. Contrarily to previous claims, we show that when the Schwarzschild-de Sitter geometry is taken into account, Lambda does indeed contribute to the bending."
 
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  • #2
Very interesting article. Another example why vacuum space is "something", not nothing.
 
  • #3
maybe a minor paper but post out of interest in and respect for the author

http://www.utdallas.edu/physics/faculty/wolfgang.html

http://en.wikipedia.org/wiki/Wolfgang_Rindler

you are right that the vacuum is something and does something
it has both geometry
and QFT stuff happening

I didnt mean it to be a big deal, just a nice minor paper by Rindler.
 
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  • #4
Yup.

Here's another data point in the "vacuum is something" discussion:

By my calculation, the mass/energy of the "empty" vacuum in the observable universe, expressed in Kg, is 2.31e+54. That's about 2 1/2 times the combined mass/energy of all matter and radiation in the observable universe, which weighs in at a mere 8.53e+53 Kg. That ratio will grow rapidly in the vacuum's favor in the future.

Sadly, perhaps it's more accurate to say that space is everything and matter/radiation are nothing... But viva la difference!
 

1. What is lambda and how does it contribute to bending?

Lambda refers to the cosmological constant, which is a parameter in Einstein's theory of general relativity. It is a measure of the energy density of the vacuum of space. Lambda contributes to bending by influencing the curvature of space-time, which in turn affects the motion of objects within it.

2. Why did Wolfgang Rindler study the relationship between lambda and bending?

Wolfgang Rindler was a physicist who was interested in general relativity and its applications to cosmology. He studied the relationship between lambda and bending in order to better understand the nature of space-time and the behavior of objects within it.

3. How does lambda affect the bending of light?

Lambda affects the bending of light by influencing the curvature of space-time. This curvature can cause light rays to bend as they travel through space, leading to phenomena such as gravitational lensing.

4. Can lambda contribute to bending on a large scale?

Yes, lambda can contribute to bending on a large scale. In fact, it is believed to be one of the main factors in the expansion of the universe, as it exerts a force that counteracts the gravitational pull of matter.

5. What are the potential implications of lambda contributing to bending?

The potential implications of lambda contributing to bending are vast, as it affects the fundamental properties of space-time. It has implications for the behavior of matter and light, as well as the overall structure and evolution of the universe.

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