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In [[control theory]], the '''
The most considerable advantages of CDM can be listed as follows:<ref>S.E. Hamamci, "''A robust polynomial-based control for stable processes with time delay''", Electrical Engineering, vol: 87, pp.163–172, 2005.</ref>
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Although the main principles of CDM have been known since the 1950s,<ref>D. Graham and R.C. Lathrop, "''The synthesis of optimum transient response: criteria and standard forms''", AIEE Trans., vol:72, pp.273–288, 1953.</ref><ref>P. Naslin, ''Essentials of optimal control'', Boston Technical Publishers, Cambridge, MA, 1969.</ref><ref>A.V. Lipatov and N. Sokolov, "''Some sufficient conditions for stability and instability of continuous linear stationary systems''", Automat. Remote Control, vol:39, pp.1285–1291, 1979.</ref> the first systematic method was proposed by Shunji Manabe.<ref>Y.C. Kim and S. Manabe, "''Introduction to coefficient diagram method''" Proceedings of the SSSC’01, Prague, 2001.</ref> He developed a new method that easily builds a target characteristic polynomial to meet the desired time response. CDM is an algebraic approach combining classical and modern control theories and uses polynomial representation in the mathematical expression. The advantages of the classical and modern control techniques are integrated with the basic principles of this method, which is derived by making use of the previous experience and knowledge of the controller design. Thus, an efficient and fertile control method has appeared as a tool with which control systems can be designed without needing much experience and without confronting many problems.
Many control systems have been designed successfully using CDM
==See also==
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