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sci.geo.meteorology (Meteorology) (sci.geo.meteorology) For the discussion of meteorology and related topics. |
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#1
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On Mar 12, 1:33 am, "00BNZ" wrote:
Up To 69% Of Global Warming Due To Solar Variability Nicola Scafetta, Bruce J. West Physics Today March 2008 http://www.fel.duke.edu/~scafetta/pdf/opinion0308.pdf OK, tell us what this means: "temperature is subtle because it is not just an energy transport process but also an information transfer. According to linear response theory in statistical physics, a network S responds to a perturbation P by means of a linear transfer equation, whose kernel, the response function, is determined by the fluctuation-dissipation theorem given that the perturbation is sufficiently weak. When S and P are non-Poisson renewal processes, the response of S is maximal when the complexity of the two networks, as measured by the inverse power-law indices, is matched." You can't, can you? |
#2
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![]() "dave" wrote It throbs... Let me explain. The researches couldn't find any correlation between earth's surface temperature and solar variability, but they could show that a particular statistic they could compute for both solar variability and variability of temperatures here on the earth had a distribution that was an inverse power function and that the exponent was roughly the same in both instances. In other words, it's worthless Claptrap. |
#3
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Lloyd wrote:
On Mar 12, 1:33 am, "00BNZ" wrote: Up To 69% Of Global Warming Due To Solar Variability Nicola Scafetta, Bruce J. West Physics Today March 2008 http://www.fel.duke.edu/~scafetta/pdf/opinion0308.pdf OK, tell us what this means: "temperature is subtle because it is not just an energy transport process but also an information transfer. According to linear response theory in statistical physics, a network S responds to a perturbation P by means of a linear transfer equation, whose kernel, the response function, is determined by the fluctuation-dissipation theorem given that the perturbation is sufficiently weak. When S and P are non-Poisson renewal processes, the response of S is maximal when the complexity of the two networks, as measured by the inverse power-law indices, is matched." You can't, can you? It throbs... |
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