To add my 2 cents to the rotation representation discussion, this is my rough and clumsy experiment on PShop. Just tried it with two plates.
As you can see, I filled the plates with different colors and then rotated them just a bit, enough to see what goes on on each segment of the boundaries. I borrowed ascanius' system to indicate the Euler pole and basic rotational direction of each plate.
02. Tectonics (27-05-14)V3 ROTATION.jpg
QUESTIONS:
- If I have a boundary between two or more plates and on each side of said boundary there's a different direction, how do you represent that? In the maps of Earth's tectonics everything fits so nicely, the segments of the boundaries are always one of the three types, either convergent, divergent or transformation, I don't see any case where in one side of the boundary the tendency is convergent and on the other side divergent, for example. Is that so because Earth tectonics fit perfectly so all the sides of the boundaries are the same; it does happen but is simplified to be represented; or am I missing something big?
Guess what I'm asking is:
- How do you represent when each side of a boundary has different directions that do not make a simple convergent, divergent or transformation boundary?
- What would that mean in the real world, if for example one side of a boundary had a divergent movement and the other a lateral/transformation movement? Would it depend on the relative speed to each other and/or their general direction as a whole?
Sorry if this is a very obvious and silly question.
- Also, in plate nș1, on the left side where it meets with plate nș12, I wasn't sure if the movement there was convergent or lateral. The white color does "push" into plate nș12, but because of the rotation, it felt to me that the movement there would be lateral.