epoletna
Well-Known Member
I think there might be a little confusion of terms here. As any pilot or engineer should be able to tell you (I'm an FAA certificated flight instructor) any aircraft moving through the air is affected by two types of drag: parasite drag and induced drag. Parasite drag is caused by anything sticking out into the airflow, like rivets above the skin, antennas, etc.
Induced drag is caused as a function of the lift caused by the wings, because the wings are redirecting the airflow, and the faster the airplane is flying, the greater the induced drag.
I do not see how a bullet would have differing induced drag, because it is not creating lift by redirecting airflow. In other words, I think the induced drag for a bullet would be fairly constant.
I suppose a Hammer bullet, with the grooves, would experience parasite drag, just as I suspect a bullet with a cannelure would experience parasite drag.
I wonder if people are confusing the word parasite with the word parabolic? A parabola is a type of curve, and I suppose the shape of the grooves on the Hammer bullet could be parabolic, although that is unclear to me and it would take careful measurement to establish that.
A parabolic curve would probably be a fair description for the curve described by a bullet fired nearly level -- the more it slows, the steeper the curve toward the earth when graphed against its speed. I'd have to look at that to determine if that is a true parabola.
The statement "parabolic drag" implies that the curve described by the bullet (presumably a parabola) somehow influences drag. I would need an explanation of how that works.
I'd also need an explanation of how a monometal bullet has different drag. I'm still pondering that. Gravity should affect both equally.
Induced drag is caused as a function of the lift caused by the wings, because the wings are redirecting the airflow, and the faster the airplane is flying, the greater the induced drag.
I do not see how a bullet would have differing induced drag, because it is not creating lift by redirecting airflow. In other words, I think the induced drag for a bullet would be fairly constant.
I suppose a Hammer bullet, with the grooves, would experience parasite drag, just as I suspect a bullet with a cannelure would experience parasite drag.
I wonder if people are confusing the word parasite with the word parabolic? A parabola is a type of curve, and I suppose the shape of the grooves on the Hammer bullet could be parabolic, although that is unclear to me and it would take careful measurement to establish that.
A parabolic curve would probably be a fair description for the curve described by a bullet fired nearly level -- the more it slows, the steeper the curve toward the earth when graphed against its speed. I'd have to look at that to determine if that is a true parabola.
The statement "parabolic drag" implies that the curve described by the bullet (presumably a parabola) somehow influences drag. I would need an explanation of how that works.
I'd also need an explanation of how a monometal bullet has different drag. I'm still pondering that. Gravity should affect both equally.