<p><BR/>Replying to:<BR/><DIV CLASS='Discussion_PostQuote'> I have two question:What does this mean? "This is not a dynamic effect, unless the light sources are themselves moving relative to the interferometer."</DIV></p><p>It means that the inteference patterns do not vary in time. The interference patterns are created by phase differences between two light sources and are constant in time. I was responding to your reference to "pulsing of light", which seeme to me to be indicating a time variation in the intensity of light. </p><p>Replying to:<BR/><DIV CLASS='Discussion_PostQuote'>And I am slightly confused when you use the word "energetic" in this quote. "The main issue is that the waves are quite small unless the source is very energetic. That results in a low signal-to-noise ratio, but not chaos."</DIV></p><p>Gravity waves are one means by which energy can be transmitted. The amplitude of the waves reflects the energy contained in them, just as in the case of intensity of light or other electromagnetic waves. The higher the energy and hence amplitude, the greater the likelihood of detection. Signal-to-noise in this case is dependent on the amplitude of the gravity wave signal compared to noise sources, shot noise, thermal noise, etc. that may be present. The higher the amplitude of the gravity wave the higher the signal-to-noise ratio and the more easily the signal can be seen amidst the noise.</p><p>Replying to:<BR/><DIV CLASS='Discussion_PostQuote'>Also I would think that this low signal to noise ratio would be the main reason for the chaos, background noise that is. Do you know the hypothesized length of a gravity wave? <br />Posted by why06</DIV></p><p>The term "chaos" is often poorly defined but generally refers to a situation in which the behavior of a dynamical system (solution of a system of differential equations, of a system of partial differential equations, behavior of iterations of a function on some topological space, ...) is very sensitive to the assumed initial or boundary conditions. It is quite distinct from issues of stochastic processes or of extraction of signals from noise. Chaos has little to do with the problem of gravity wave detection, though perhaps a "chaotic" dynamical system of very massive bodies could produce rather scrambled gravity waves.</p><p>I don't know the hypothesized length of a gravity wave, but would think it would rather depend on the dynamics of the source emitting the wave. I don't know the anticipated shape either, but again think that would depend on the nature of the source. It is the case that if you know the shape, there are techiques, like matched filters, that can detect a small signal in a large amount of noise. But I don't know what specific methods are being used by the people who actually are designing and conducting the experiments.<br /></p> <div class="Discussion_UserSignature"> </div>