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There exist some amount of calculations that rely on the speed at which an explosion, from a chemical explosive, expands. Dodging or reacting to those can be a good feat after all.
To this point we used this table of detonation velocitys and thought that the detonation velocity of an explosive is how fast the shockwave/fireball expands.
Well, curious as I am I was reading up a bit on that yesterday and got that detonation velocity is not that at all. As you can read in this article the detonation velocity is the velocity at which the chemical reaction traverses the explosive. That is not at all the value we want here.
So I thought about what do do instead and after a view hours of trying to figure out how to properly use certain formulas for blast waves I decided to just recommend the easy method I stumbled upon first.
This calculator can calculate which speed a shockwave has and after how long it will have crossed a certain distance, if the amount and type of explosive is known (how estimations on whieght and type will be made I will not discuss now). Given that it comes from the United nations (who would have thought I would find such a calculator there of all places) I would expect it to be accurate.
Since the shockwave does the most damage if it comes to dodging this can be used and for short distances I would believe the assumption that fireball spread equals shockwave spread is acceptable.
Leaves one possible question open: The calculator states that it is made for hemispherical blasts while many of the blasts we want to calculate are spherical. Well, this artcile states that it is a good approximation to half the amount of explosive to convert surface explosion data (hemispherical) to air explosion data (spherical). That makes sense as the energy that spreads in any direction in the air is halfed since no energy is reflected from the surface. So for spherical/in the air explosions we just use half the amount of explosives.
So that would be what I think is a problem and how it should be solved. What do you think, everyone?
To this point we used this table of detonation velocitys and thought that the detonation velocity of an explosive is how fast the shockwave/fireball expands.
Well, curious as I am I was reading up a bit on that yesterday and got that detonation velocity is not that at all. As you can read in this article the detonation velocity is the velocity at which the chemical reaction traverses the explosive. That is not at all the value we want here.
So I thought about what do do instead and after a view hours of trying to figure out how to properly use certain formulas for blast waves I decided to just recommend the easy method I stumbled upon first.
This calculator can calculate which speed a shockwave has and after how long it will have crossed a certain distance, if the amount and type of explosive is known (how estimations on whieght and type will be made I will not discuss now). Given that it comes from the United nations (who would have thought I would find such a calculator there of all places) I would expect it to be accurate.
Since the shockwave does the most damage if it comes to dodging this can be used and for short distances I would believe the assumption that fireball spread equals shockwave spread is acceptable.
Leaves one possible question open: The calculator states that it is made for hemispherical blasts while many of the blasts we want to calculate are spherical. Well, this artcile states that it is a good approximation to half the amount of explosive to convert surface explosion data (hemispherical) to air explosion data (spherical). That makes sense as the energy that spreads in any direction in the air is halfed since no energy is reflected from the surface. So for spherical/in the air explosions we just use half the amount of explosives.
So that would be what I think is a problem and how it should be solved. What do you think, everyone?