Gravitational Radiation Amplitude: Inverse Square Law Explained

In summary, gravitational radiation is widely accepted and can be mathematically calculated. The inverse square law is applicable to the amplitude of this radiation because it is spherically symmetric, meaning it spreads its intensity over a larger surface as it moves away from the center. There has been some speculation that a 5th power may have a short range effect on the inverse square law for gravity, which could potentially rule out certain theories involving "extra dimensions." Tests have been conducted in the mm range by the EOT-WASH group, but it is unclear if they have provided conclusive results.
  • #1
wolram
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gravitational radiation is now widely accepted, and the mathematical
outcome of an events radiation is calculable, but why is the inverse
square law applicable to the amplitude of this radiation?
 
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  • #2
Anything that is spherically symmetric will obey the inverse square law as when it is moving from the centre of origin it is spreading its intensity over the surface of a larger sphere and as we know the surface of the sphere is related to its radius squared.
 
  • #3
i must be careful here as i don't have the facts in front of me.
i read some time ago that a 5TH power may have a short range
effect on the ISl for gravity, and if this effect is not found then
certain, "extra dimensions" theories can be ruled out, i think the
EOT-WASH group have done tests in the mm range, but I am not
sure if these tests are conclusive.
 

1. What is gravitational radiation amplitude?

Gravitational radiation amplitude refers to the strength or intensity of the gravitational waves that are produced by objects with mass as they accelerate or move through space. It is a measure of the distortions in the fabric of spacetime caused by these objects, and is typically described in terms of its frequency and amplitude.

2. How is the inverse square law related to gravitational radiation amplitude?

The inverse square law states that the intensity of a physical quantity (such as radiation) decreases in proportion to the square of the distance from its source. This means that as the distance from a source of gravitational radiation increases, the amplitude of the waves decreases in proportion to the square of that distance. This is because the energy of the waves is spread out over a larger area as it travels, resulting in a decrease in amplitude.

3. Why is the inverse square law important in the study of gravitational radiation?

The inverse square law is important because it helps us understand how the strength of gravitational waves changes with distance from the source. This information is crucial for detecting and measuring gravitational waves, as well as for understanding the properties of the objects that produce them. Additionally, the inverse square law is a fundamental principle in physics, and its application to gravitational radiation helps to demonstrate the consistency and validity of our scientific theories.

4. Can you give an example of how the inverse square law works in relation to gravitational radiation amplitude?

One example is the detection of gravitational waves from a binary black hole system. As the two black holes orbit each other, they emit gravitational waves with a certain amplitude. As these waves travel through space, their amplitude decreases in accordance with the inverse square law. When the waves reach Earth, they are a fraction of their original amplitude, making them much more difficult to detect. However, with advanced technology and precise measurements, scientists have been able to capture these extremely faint signals and confirm the existence of gravitational radiation.

5. Are there any exceptions to the inverse square law for gravitational radiation amplitude?

There are some exceptions to the inverse square law for gravitational radiation amplitude, such as in the case of a cosmic event like a supernova explosion. In these cases, the gravitational radiation may not follow the inverse square law due to the complex dynamics of the event, and the waves may be stronger or weaker than expected at certain distances. However, for most everyday scenarios involving objects with mass, the inverse square law holds true and is a fundamental principle in the study of gravitational radiation.

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