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Re: [Phys-l] Work done by Static Friction



I was bemused by all the consternation, the delicate tap-dancing
and the curious mix of self-congratulation for doing physics that
I read in this thread, when upon reading Rick's note below I
realized the issue.
This seems to be a difficulty arising from the use of a particular
model, in a case which "does not simply follow the rule".

Sure static friction can allow a part to speed up on a truck bed. And a
bolt and nut can allow another truck part to speed up with the rest
of the bits.
And sure, these fixings and forces of adhesion can apply a force.
Moreover, if there is a structural member involved, the one end of it can
apply a force to the other end of that steel strip.

But I don't typically think of half a strip of steel doing work on its
other half. There is no relative movement to satisfy the conditions
for the "work" model.

But hang on a darn minute: wasn't I writing in the last day or two that
an engine does work on a drive shaft? And so on, as far as the wheel/tire?
Would it be any more satisfying if I said instead that the engine passes
energy to the transmission, drive shaft, differential etc.?
That energy flows through these components? Like I sometimes talk
about heat flowing though a conductive strip? That's Jim territory,
and I easily see it is contentious.

Brian Whatcott

At 06:52 AM 3/16/2007, you wrote:
No time to look this up (64 papers to grade), but I seem to recall that one
can preserve the Work/Energy theorem in this case if one looks at what is
happening microscopically? Maybe akin to the fact that any horizontal
surface must deform slightly to hold up a mass placed on that surface? Just
wondering.

Rick [Who really doesn't have a problem with the fixed observer saying that
static friction is the force that causes the displacement of the crate.]

----- Original Message -----
From: <carmelo@pacific.net.sg>

Some physicists proposed that 'static friction' to be
named "shear adhesion" instead. You may consider transfer of "Coulomb
energy" from the microscopic view?

Alphonsus


Brian Whatcott Altus OK Eureka!