Report on the geology of the Henry MountainsGilbert, Grove Karl
Science
Report on the geology of the Henry Mountains
Gilbert, Grove Karl
Geology -- Utah -- Henry Mountains; Intrusions (Geology) -- Utah -- Henry Mountains
Let us suppose that a stream endowed with a constant volume of water, is
at some point continuously supplied with as great a load as it is
capable of carrying. For so great a distance as its velocity remains the
same, it will neither corrade (downward) nor deposit, but will leave the
grade of its bed unchanged. But if in its progress it reaches a place
where a less declivity of bed gives a diminished velocity, its capacity
for transportation will become less than the load and part of the load
will be deposited. Or if in its progress it reaches a place where a
greater declivity of bed gives an increased velocity, the capacity for
transportation will become greater than the load and there will be
corrasion of the bed. In this way a stream which has a supply of
_débris_ equal to its capacity, tends to build up the gentler slopes of
its bed and cut away the steeper. It tends to establish a single,
uniform grade.
Let us now suppose that the stream after having obliterated all the
inequalities of the grade of its bed loses nearly the whole of its load.
Its velocity is at once accelerated and vertical corrasion begins
through its whole length. Since the stream has the same declivity and
consequently the same velocity at all points, its capacity for corrasion
is everywhere the same. Its rate of corrasion however will depend on the
character of its bed. Where the rock is hard corrasion will be less
rapid than where it is soft, and there will result inequalities of
grade. But so soon as there is inequality of grade there is inequality
of velocity, and inequality of capacity for corrasion; and where hard
rocks have produced declivities, there the capacity for corrasion will
be increased. The differentiation will proceed until the capacity for
corrasion is everywhere proportioned to the resistance, and no
further,—that is, until there is an equilibrium of action.
In general, we may say that a stream tends to equalize its work in all
parts of its course. Its power inheres in its fall, and each foot of
fall has the same power. When its work is to corrade and the resistance
is unequal, it concentrates its energy where the resistance is great by
crowding many feet of descent into a small space, and diffuses it where
the resistance is small by using but a small fall in a long distance.
When its work is to transport, the resistance is constant and the fall
is evenly distributed by a uniform grade. When its work includes both
transportation and corrasion, as in the usual case, its grades are
somewhat unequal; and the inequality is greatest when the load is least.
Public-domain text, read in full here on John Shaqi.
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