The article I linked to had this disclaimer in the beginning:
"The results, described below, are not official predictions, but they do lay out some frightening possibilities that put the threat of rocks from space into tangible terms, while at the same time pointing to the need to search for the uncharted asteroids and comets (known as Near Earth Objects or NEOs) that threaten our civilization."
I think this exercise was probably more effective in highlighting the need to track NEO's than any Kevin Costner movie.
The article dates back to 2000.
To be honest I don't think the average person needs any sort of scientific simulation to know that massive rocks slamming into the earth at vast speeds are a bad thing.
My sole issue really, and it comes back to Thunder's claim, not that study, is that I think the size of an impact event necessary to cause devastating tsunamis is so vast, the other consequences of such an impact would vastly outweigh the damage from the tsunami.
I am not sure a computer simulation (whose parameters are completely unknown) really trumps that as we already have plenty of data on the force release involved in
actual impact events and
actual earthquakes and the sort of energy that caused
actual tsunamis.
The Boxing Day Earthquake released 5,600PJ of energy, and most of that went into generating a Tsunami.
Now, obviously there's a lot of issues with calculating a probable energy release from an asteroid, because of variation in mass and shape, but for this exercise I'm going to allow for maximum energy by assuming a perfect sphere 200m in diameter, and using the density of the most dense asteroid known in the solar system which is Vesta at 3.42 g/cm
3
So our theoretical asteroid has a total volume of 33,510,321.63829 m
3 which is 33,510,321,638,290cm
3 giving a total mass of 114,605,300,002.9518kg.
We can calculate the velocity it would need to be traveling to generate the equivalent energy as that earthquake (5,600,000,000,000,000,000J).
We get a necessary speed of 9,885.682548127574m/s or 35,000km/h. Now that's considerably slower than the "unusually fast" comet the same study mentions, in fact it's only 1/4 of the speed, and the average speed for asteroids entering out atmosphere is 10 - 70km/s which puts this theoretical object at the lower end, but this is the
entry speed. The 50m wide object that made the Barringer Crater is thought to have burned up half its mass on its journey through our atmosphere, slowing considerably as it did so. Further, for our scenario we've used the densest asteroid known in the entire solar system.
You're then left with the problem of how this asteroid, assuming it's the most dense asteroid we've ever encountered, and assuming it loses none of its mass nor any of its velocity passing through the atmosphere, somehow manages to then plunge through the ocean (still without losing any velocity or mass) and then transfer its
entire KE load into displacing the sea floor in such a way that it causes a Tsunami.
Then, only then, would it
maybe cause a 10m high Tsunami (still 1/4 the size Thunder claimed) that, based on our recent example, might kill a quarter of a million people (again, far less than the millions Thunder claimed).
So as you can see, even allowing for the ideal (worst case?) scenario, the odds of a 200 yard asteroid causing a 40m Tsunami that drowned "millions" is virtually nil.