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"Jeff Root" <[EMAIL PROTECTED]> wrote in message news:[EMAIL PROTECTED] > My understanding is that solar wind has a greater effect on > atoms, molecules, and small dust particles than light pressure > has, but light pressure has a greater effect than solar wind > on larger particles and objects. Why the difference? > In order for light pressure to have a significant effect, a particle has to be large enough for a light wave to interact with it. Generally this transition occurs when the particle has a circumference of about one wavelength (very approximately). A particle a lot smaller would not interact with the light to a significant degree. A typical atomic size is of the order of 1 Angstrom unit; the wavelength of most of the sunlight is between 2000 and 10000 Angstroms. So atoms are not much affected by light pressure (but are affected to some extent), while tiny dust grains of micron size are affected a lot. > How do light pressure and the pressure exerted by solar wind > compare at different distances from the Sun? Without checking the details, I believe they both fall off with the inverse square of distance from the Sun, so the ratio stays about the same. Light pressure falls off exactly as 1/r^2, but the solar wind may not be perfectly isotropic, and may be stronger in the equatorial directions. > > How large does an asteroid (iron or dense chondrite) have to > be in order to fall into the Sun rather than be completely > vaporized by the Sun's heat and blown away by solar wind? I'm not sure what you are asking here. Are you asking about the Poynting-Robertson effect? Or are you asking what happens when something falls straight into the Sun? Consider the latter. Imagine something heading straight for the Sun. You need to figure in the vaporisation temperature of iron or rock (say, for guesswork, these are about 1500-2000K) and calculate what distance from the Sun something has to be to reach that temperature. A small object (mm size) would vaporise pretty fast and be blown away when it got to about half of Mercury's distance; a big rock (km size) would not evaporate fast enough because it takes time for the radiative heating to reach the interior, so it would ablate as it fell, and part of it would probably reach the photosphere in the form of a solid or liquid (but not stay that way for long). You need use the heat capacity of the material and integrate the heating effect with the accelerating speed and increasing heating. Not trivial, but not impossible to do. Specify your question more clearly, then it may be possible to answer. This could be a good question for an astronomy exam (honours level). -- Mike Dworetsky (Remove "pants" spamblock to send e-mail)
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