Physical Models In an Age of Computers 78
Harperdog points out this article "about the Bay Model in Sausalito, California, which was built in 1959 to study a (terrible) plan to dam up San Francisco Bay. The model was at the forefront of research and testing on water issues that affected all of California; its research contributions have been rendered obsolete by computer testing, but there are many who think it could contribute still. Now used for education and tourism, the model is over 1 1/2 acres and replicates a 24-hour tidal cycle in just 14 minutes. Good stuff."
Education (Score:5, Insightful)
Question for experts (Score:2, Insightful)
Something I've always wondered about physical models is, how can you compare them to real situations at different scales? So many relationships in physics are non-linear. It seems like the model behavior must differ both quantitatively and qualitatively from the real behavior.
Re:Question for experts (Score:3, Insightful)
It depends on what effects are interesting to you. For example, in testing scale models of aircraft, reducing the model size generally means increasing the wind speed, to keep the Reynold's number (viscosity and kinematic effects) constant. However, that can jack up the Mach number (shock wave effects). Or, if you're doing dynamics, then the weight will be very important, which doesn't scale linearly with size. So it's usually a tradeoff.