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I've been looking at an old post by George William Herbert but i can't
figure out how he reaches his conclusions. To paraphrase and recap; he says that a nearby nuclear detonation against a target composed of aluminum would require 100 Megawatts for surface melt, 1000 Megawatts for surface vaporization, and 100,000 megawatts for impulsive shock damage. How were these numbers derived? I presume that a target composed of different materials would have different numbers for surface melt, surface vaporization, and impulsive shock damage. But i am at a loss as to how to determine that. Aluminum has the following properties which might be relevant Heat of Fusion = 10.790 kJ/mol Heat of Vaporization = 293.40 kJ/mol Heat of Atomization = 326 kJ/mole Anybody have any ideas or care to comment. I've sent an email directly to Mr Herbert but i'm certain he's been much to busy to respond. Thanks for the help ----------------------------------------------------------- A kilogram of TNT produces explosive energy of around 4.2 million joules of energy. A kiloton is defined precisely not using TNT equivalent, but as 10^12 calories of energy, which is equivalent to 4.19x10^12 joules of energy. If you look at a sphere 1 kilometer in radius, it has a surface area of 12,566,371 square meters. So a 1 kiloton bomb will put out an energy density of X-rays of on the rough order of magnitude of 333 kilojoules per square meter. That's enough to vaporize about 25 grams of aluminum, or 10 cubic centimeters, or a layer about 0.01mm thick off a sheet surface if we ignore conduction. In reality, that's not enough to actually vaporize the surface with conduction and other factors in play... you need more like 10^9 W/cm^2 for a microsecond, which is about the time that it will take for the x-ray pulse to peak and then tail off, about 10^8 W/cm^2 for a microsecond will melt part of the surface, and 10^11 W/cm^2 for a microsecond to cause enough vaporization to lead to impulsive shock damage to the surface. The 1 kt bomb at 1,000 meters is about 3.3x10^7 W/cm^2 for a microsecond. A 1 megaton bomb at 1,000 meters is going to be about 3.3x10^10 W/cm^2, which will vaporize some of the surface but not quite reach the impulsive shock damage levels. |
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