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All through history, a variety of automatic machines have been utilized in order to accomplish specific tasks or to simply entertain. A popular European style throughout the 17th and 18th centuries was the automata. This particular machine was an example of "open-loop" control, comprising dancing figures which would repeat the same job repeatedly.
Feedback or otherwise known as "closed-loop" automatic control tools consist of the temperature regulator seen on a furnace. This was developed during 1620 and accredited to Drebbel. Another example is the centrifugal fly ball governor developed in 1788 by James Watt and utilized for regulating the speed of steam engines.
J.C. Maxwell, who discovered the Maxwell electromagnetic field equations, wrote a paper in the year 1868 "On Governors," which was able to describe the instabilities exhibited by the fly ball governor. He used differential equations so as to explain the control system. This paper exhibited the importance and helpfulness of mathematical methods and models in relation to understanding complicated phenomena. It likewise signaled the beginning of mathematical control and systems theory. Previous elements of control theory had appeared before by not as convincingly and as dramatically as in Maxwell's study.
Within the following one hundred years control theory made huge strides. New developments in mathematical techniques made it possible to more accurately control significantly more dynamic systems as opposed to the first fly ball governor. These updated methods comprise various developments in optimal control during the 1950s and 1960s, followed by advancement in robust, stochastic, adaptive and optimal control methods during the 1970s and the 1980s.
New technology and applications of control methodology has helped make cleaner engines, with more efficient and cleaner processes helped make communication satellites and even traveling in space possible.
