Root locus analysis
Graphical method for examining how the roots of a linear time-invariant system change with variation of a certain system parameter, commonly a gain within a feedback system
In control theory and stability theory, root locus analysis is a graphical method for examining how the roots of a linear time-invariant (LTI) system change with variation of a certain system parameter, commonly a gain within a feedback system. This is a technique used as a stability criterion in the field of classical control theory developed by Walter R. Evans which can determine stability of the system.
Nº Q957693 ★
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Root locus analysis
Graphical method for examining how the roots of a linear time-invariant system change with variation of a certain system parameter, commonly a gain within a feedback system
In control theory and stability theory, root locus analysis is a graphical method for examining how the roots of a linear time-invariant (LTI) system change with variation of a certain system parameter, commonly a gain within a feedback system. This is a technique used as a stability criterion in the field of classical control theory developed by Walter R. Evans which can determine stability of the system.
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Texto em inglês Ainda não há artigo no seu idioma: trecho em inglês.
In control theory and stability theory, root locus analysis is a graphical method for examining how the roots of a linear time-invariant (LTI) system change with variation of a certain system parameter, commonly a gain within a feedback system. This is a technique used as a stability criterion in the field of classical control theory developed by Walter R. Evans which can determine stability of the system. The root locus plots the poles of the closed loop transfer function in the complex s-plane as a function of a gain parameter (see pole–zero plot). Evans also invented in 1948 an analog computer to compute root loci, called a "Spirule" (after "spiral" and "slide rule"); it found wide use before the advent of digital computers.
Texto: Wikipédia em inglês, CC BY-SA 4.0. · Imagem: R0uge (Public domain) ·
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