Lord Kelvin: An account of his scientific life and workGray, Andrew
Science
Lord Kelvin: An account of his scientific life and work
Gray, Andrew
Kelvin, William Thomson, Baron, 1824-1907
When Professor Thomson began his work as a teacher in the University of
Glasgow, there was, as has already been noticed, great vagueness of
specification of physical quantities. Few of the formal definitions of
units of measurement, now to be found in the pages of every elementary
text book, had been framed, and there was much confusion of quantities
essentially distinct, a confusion which is now, to some extent at least,
guarded against by the adoption of a definite unit, with a distinctive
name for each magnitude to be measured. Thus rate of working, or
activity, was confused with work done; the condition for maximum
activity in the circuit of a battery or dynamo was often quoted as the
condition of greatest efficiency, that is of greatest economy of energy,
although it was exactly that in which half the available energy was
wasted.
Partly as a consequence of this vagueness of specification, there was a
great want of knowledge of the values of physical constants; for without
exact definitions of quantities to be determined, such definitions as
would indicate units for their measurement, related to ordinary
dynamical units according to a consistent scheme, it was impossible to
devise satisfactory experimental methods to do for electricity and
magnetism what had been done by Regnault and others for heat.
The first steps towards the construction of a complete system of units
for the quantitative measurement of magnetic and electric quantities
were taken by Gauss, in his celebrated paper entitled _Intensitas vis
magneticæ terrestris ad mensuram absolutam revocata_, published in 1832.
In this he showed how magnetic forces could be expressed in absolute
units, and thus be connected with the absolute dynamical units which
Gauss, in the same paper, based on chosen fundamental units of length,
mass, and time. Thus the modern system of absolute units of dynamical
quantities, and its extension to magnetism, are due to the practical
insight of a great mathematician, not to the experimentalists or
"practicians" of the time.
Public-domain text, read in full here on John Shaqi.
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