Classics of modern science : $b (Copernicus to Pasteur)
History
Classics of modern science : $b (Copernicus to Pasteur)
Science; Science -- History
The reader is aware that solid bodies are divided into two classes,
conductors through which electricity can move in the form of a galvanic
current, and nonconductors, or dielectrics. The electricians of former
days regarded dielectrics as quite inert, having no part to play but
that of obstinately refusing passage to electricity. Had that been so,
any one non-conductor might be replaced by any other without making
any difference in the phenomena; but Faraday found that that was not
the case. Two condensers of the same form and dimensions put into
connection with the same source of electricity do not take the same
charge, though the thickness of the isolating plate be the same, unless
the matter of that plate be chemically the same. Now Clerk Maxwell had
too deeply studied the researches of Faraday not to comprehend the
importance of dielectrics and the imperative obligation to recognize
their active part.
Besides, if light is but an electric phenomenon, when it traverses a
thickness of glass electrical events must take place in that glass. And
what can be the nature of those events? Maxwell boldly answers, they
are, and must be, currents.
All the experience of his day seemed to contradict this. Never had
currents been observed except in conductors. How was Maxwell to
reconcile his audacious hypothesis with a fact so well established
as that? Why is it that under certain circumstances those supposed
currents produce manifest effects, while under ordinary conditions they
can not be observed at all?
The answer was that dielectrics resist the passage of electricity not
so much more than conductors do, but in a different manner. Maxwell’s
idea will best be understood by a comparison.
If we bend a spring, we meet a resistance which increases the more
the spring is bended. So, if we can only dispose of a finite force, a
moment will come when the motion will cease, equilibrium being reached.
Finally, when the force ceases the spring will in flying back restore
the whole of the energy which has been expended in bending it.
Suppose, on the other hand, that we wish to displace a body plunged
into water. Here again a resistance will be experienced, but it will
not go on increasing in proportion as the body advances, supposing it
to be maintained at a constant velocity. So long as the motive force
acts, equilibrium will never, then, be attained; nor when the force
is removed will the body in the least tend to return, nor can any
portion of the energy expended be restored. It will, in fact, have been
converted into heat by the viscosity of the water.
Public-domain text, read in full here on John Shaqi.
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