Handling
Curves
A
better Line
Taking
curves is rather a personal choice in terms of selection of entry and
exit points as well as speed, it seems to me.
For
example, the typical advice I have heard from others is to chose an
entry point that allows you to make the curve using the smoothest line
thru it so that you always have the least lean demand. This, of
course, gives you the most ability to compensate your path through the
curve should you find a need to do so. It also means that you hit the
apex of the curve at about its middle. That is, you enter from the
outside edge of the curve, then move towards the inside until you
reach its apex, then continue from there outwards until you are once
again at the outside of the curve just as you exit it.
I,
on the other hand, do not normally do this. I prefer to delay my entry
into the curve. That is, I stay to the outside edge well past the
normal entry point, then turn much more sharply into it and hit the
inside much beyond the normal apex. This gives me two significant (to
me) advantages over the 'smoothest' course:
I get the lean that I enjoy (read: crave!) in the beginning of the
curve where I have seen all that I need to see in terms of potential
trouble.
When I exit the turn I am traveling at a much reduced angle relative
to the path of the road. That is, since I am closer to the end of
the curve when I reach the inside than is the normal apex, I have
fewer degrees of the arc left to go before I am again going in a
straight line. Said differently, if the road changes directions by a
matter of 90 degrees through a curve, no matter what path you select
through it you will have totalled 90 degrees when you are out of it.
Since I turn more into the curve at my delayed entry point, I have
less left to go to complete the turn when I am near the exit.
This
last advantage is of profound importance, in my opinion. This gives me
far more ability to handle unexpected problems as I get closer to the
end of the curve. For example, what if it turns out to be a decreasing
radius curve after all, or if there is gravel in the road that was
not visible at its entry?
By
the way, when I said that 'I stay to the outside edge' above I in no
way meant to imply that I get close to the line. Far too many people
seem to think that they have performed a safe maneuver thru a curve so
long as their wheels do not touch or cross the (center) line. WRONG!
If any part of your motorcycle crosses that line,
including just a grip, you are in the path of oncoming traffic, and
are in THEIR lane.
In
any event, I TRY to overshoot my entry to a curve. Then I aggressively
push-steer into it, and delay reaching the inside of the curve well
past its apex. This also, incidentally, allows me to start an
aggressive roll-on of my throttle sooner than when I am at the inside
of the curve which gives me a better handling bike through the
majority of it. I should add that this delayed entry approach requires
that you get in the habit of not entering the curve too fast. Further,
the right approach speed is one which requires NO BRAKING at entry.
[You
should use MODEST throttle roll-on all the way through any curve.
The 'roll-on point' that is shown in the graphic is where you can go
after a higher exit speed if you happen to be aggressive with your
bike.]
If
you find that you cross the outside line, ever, then it
is time to reassess what you are doing. Approaching the curve too
fast? Insufficient confidence to aggressively push-steer when you need
to? Insufficient experience to pick a good line? Lack of respect for
the laws of chance (one of those times a 4-wheeler will have
two of them across the line)? Acting like riding with friends is a
competitive sport? Whatever it is, if you ever cross that center line
you are riding above your abilities (and everyone around you will know
it) and you need to change something soonest. Otherwise, make sure
your relatives know your intentions relative to the donation of your
organs.
This
method is just my preference, after all, and it seems to me is
generally safer than the 'smoothest line' method usually described.
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