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Shouldn't their be some effect if the ball moves underwater, especially if close to surface? Regrettably I was unable to find a reference on the subject. Though I think it would be fair to assume for each circular section n perpendicular to the axis of the motion. Causes a compression, positive on the forward and negitive on the aft, of it's area equally in all directions.
The text was updated successfully, but these errors were encountered:
Sorry, writing this on a phone. If the desired volume in a given direction cannot be satisfied then their should be a disruption on the surface this pushes water upwards and pulls downwards, perhaps parabolic to the center of the ball and solve for some line above the surface given the desiered area. Walls and floor have the issue where the extra volume would need to be satisfied by the surrounding water uniform ally.
Shouldn't their be some effect if the ball moves underwater, especially if close to surface? Regrettably I was unable to find a reference on the subject. Though I think it would be fair to assume for each circular section n perpendicular to the axis of the motion. Causes a compression, positive on the forward and negitive on the aft, of it's area equally in all directions.
The text was updated successfully, but these errors were encountered: