The concept
of entropy which first arose in the determination of the maximum efficiency
attainable by heat engines in the early 19th century has turned out to have
ramifications that extend far beyond its original domain of application. It is
no exaggeration to claim that nearly every branch of science, engineering, and
even the social sciences has been touched by entropy. Entropy has also enriched
the field of Statistics where it has augmented traditional
estimation methods such
as least squares and maximum likelihood by a new methodology called the Maximum
Entropy approach. While energy conservation is a fundamental law in Physics, it
is not sufficient on its own to predict whether a physical process can occur
spontaneously in nature, for there are many processes that would be permitted
because they do not violate conservation of energy, but which cannot
spontaneously occur in nature.
Historical Perspective
The roots of entropy lie in the field of
thermodynamics where it arises in the analysis of the efficiency of heat
engines, originating early in the 19th century. However, it was not till the
20th century that entropy began to appear as a fundamental tool of analysis in
branch after branch of the sciences and engineering. As early as 1803, Lazare
Carnot initiated the analysis of the efficiency of fundamental engines such as
pulleys and inclined planes. This work eventually led to the idea of
transformation-energy or energy lost to dissipation and friction. It is the
transformation-energy idea that is now called entropy.
Implications of Entropy for Telecommunications
Entropy is a surprisingly deep and subtle
concept and for that reason, perhaps there are more misconceptions and
incorrect interpretations of entropy than any other physical concept. It is
intimately connected to the second law of thermodynamics which can be stated in
many forms, one of which is that heat always flows
spontaneously from a hot object to a cold one. An equivalent version of the
second law, applicable to those physical phenomena in which no heat flow takes
place, is that the entropy of an isolated system never decreases. Since the
universe in its entirety is an isolated system,this implies that the entropy of
the universe is increasing. Returning to the heat flow example, note that the
flow happens only when there is a temperature gradient-as the heat flows from the
hot body to the cold, the temperature of the former drops and that of the
latter increases until the two are at the same temperature. At that point, the
two bodies are in thermal equilibrium and no more flow takes place. As another
example, the energy content of a lake cannot be harnessed to produce useful
work.
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