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- Miller_theorem abstract "The Miller theorem refers to the process of creating equivalent circuits. It asserts that a floating impedance element, supplied by two voltage sources connected in series, may be split into two grounded elements with corresponding impedances. There is also a dual Miller theorem with regards to impedance supplied by two current sources connected in parallel. The two versions are based on the two Kirchhoff's circuit laws.Miller theorems are not only pure mathematical expressions. These arrangements explain important circuit phenomena about modifying impedance (Miller effect, virtual ground, bootstrapping, negative impedance, etc.) and help in designing and understanding various commonplace circuits (feedback amplifiers, resistive and time-dependent converters, negative impedance converters, etc.). The theorems are useful in 'circuit analysis' especially for analyzing circuits with feedback and certain transistor amplifiers at high frequencies.There is a close relationship between Miller theorem and Miller effect: the theorem may be considered as a generalization of the effect and the effect may be thought as of a special case of the theorem.".
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- Miller_theorem title "Circuit phenomena and techniques".
- Miller_theorem title "Circuit solutions".
- Miller_theorem titlestyle "padding-left: 4em;".
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- Miller_theorem subject Category:Analog_circuits.
- Miller_theorem subject Category:Circuit_theorems.
- Miller_theorem subject Category:Electrical_engineering.
- Miller_theorem subject Category:Electronic_design.
- Miller_theorem type AnalogCircuits.
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- Miller_theorem comment "The Miller theorem refers to the process of creating equivalent circuits. It asserts that a floating impedance element, supplied by two voltage sources connected in series, may be split into two grounded elements with corresponding impedances. There is also a dual Miller theorem with regards to impedance supplied by two current sources connected in parallel. The two versions are based on the two Kirchhoff's circuit laws.Miller theorems are not only pure mathematical expressions.".
- Miller_theorem label "Miller theorem".
- Miller_theorem label "Millertheorem".
- Miller_theorem label "Teorema di Miller".
- Miller_theorem label "مبرهنة ميلر".
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- Miller_theorem sameAs Teorema_di_Miller.
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