N
Nate Nagel
- Jan 1, 1970
- 0
Androcles said:| Androcles wrote:
| >
| >
| >>
| >>"JosephKK" wrote:
| >>
| >>|
| >>| You claimed that the tracks of the tires all pointed
| >>| to a single point. Put up the math (including the
| >>| geometry), 'cause i do not think it can be done.
| >>| __________________________________________
| >>|
| >>| It's not TRACKS. It's AXLE centerlines that all meet at a single
point.
| >>
| >>Nonsense. When the car is travelling straight the axle centerlines
| >>are parallel and therefore do not meet (by definition of parallel).
| >
| >
| > to elaborate, the centerline of the rear axle and the centerlines of
| > each front spindle all meet at a common point. As the vehicle travels
| > a path closer to straight ahead, that point becomes increasingly
| > distant from the vehicle itself, and when the vehicle is in actuality
| > traveling perfectly straight ahead, that point is infinitely far away.
| >
| > nate
| >
| > ===============================================
| > The centerlines of each front spindle do NOT meet at a common point
| > shared by the rear axle except for one identifiable and particular
turning
| > radius, as shown here:
| > http://www.androcles01.pwp.blueyonder.co.uk/Steering.gif
| >
|
| In a 100% Ackermann geometry system, they do - at ALL turning radii.
When the car is travelling straight the axle centerlines are parallel and
therefore do NOT meet (by DEFINITION of parallel).
Your argument fails because infinity is not defined, try dividing by
zero on any calculator.
I'm merely repeating the *definition* of Ackermann geometry. The fact
that you can't handle a piddly little infinity is of little concern to
me. Since "going straight" can easily be reworded as "an infinitely
large turning radius" I don't see any kind of issue with allowing the
distance from the vehicle of the intersections of all the turning radii
to go to infinity as well. As soon as you deviate, even slightly, from
straight ahead, you can find the intersection point clearly defined -
even if it is miles away (this is assuming, of course, an idealized
vehicle with no slop anywhere in the steering linkage.)
If you think about it, the Ackermann principle is very simple...
assuming zero slip angles at all tires (which is the assumption that the
whole principle is based on, and also why in some applications engineers
choose to ignore or modify it) BY DEFINITION the centerlines of the
spindles/axles have to meet at a common point for any non-zero turning
radius, as the vehicle is a single mass and therefore when turning has
to describe an arc with a single center. The zero slip angle assumption
defines the direction of travel of each wheel as being at an angle of 90
degrees from a line drawn from the center of that arc. Therefore indeed
lines drawn perpendicular to the direction of travel of each wheel, or
in other words, the centerlines of the spindles or axles, MUST meet at a
common point.
| I'm not sure what the heck your diagram is supposed to show,
Ok, so you are just another unintelligent argumentative fuckhead
I should not waste my time on.
*plonk*
yeah, I guess all those years messing with cars and taking engineering
classes makes me supremely unqualified to talk about something as basic
as Ackermann steering.
Why don't you DAGS for the definition of Ackermann steering and then
come back and apologize for your rudeness?
nate